34:I[651451,["/_next/static/chunks/0g36cb-mcivw7.js?dpl=nogit-1790701396","/_next/static/chunks/0z347qy8pf1j3.js?dpl=nogit-1790701396","/_next/static/chunks/2zbd126_oyq__.js?dpl=nogit-1790701396","/_next/static/chunks/1ew75_i487l-5.js?dpl=nogit-1790701396","/_next/static/chunks/15le0xz0fig32.js?dpl=nogit-1790701396","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1790701396","/_next/static/chunks/2epfhfe5im7r6.js?dpl=nogit-1790701396","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1790701396","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1790701396","/_next/static/chunks/2hyw6fyf3iqeh.js?dpl=nogit-1790701396","/_next/static/chunks/1bsq1mchpwo6z.js?dpl=nogit-1790701396","/_next/static/chunks/3r5hh4t0jf4es.js?dpl=nogit-1790701396","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1790701396","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1790701396","/_next/static/chunks/1odwrcl12kfnl.js?dpl=nogit-1790701396","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1790701396","/_next/static/chunks/2bsb8adax1pdp.js?dpl=nogit-1790701396","/_next/static/chunks/3ocoqwe4aht_u.js?dpl=nogit-1790701396","/_next/static/chunks/2u46tugibrk1v.js?dpl=nogit-1790701396","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1790701396","/_next/static/chunks/3ao1re0xmmur_.js?dpl=nogit-1790701396","/_next/static/chunks/3xa2z7fbv2riw.js?dpl=nogit-1790701396","/_next/static/chunks/3_lt5xft2vli-.js?dpl=nogit-1790701396","/_next/static/chunks/309o1kfcg2jbm.js?dpl=nogit-1790701396","/_next/static/chunks/0v4byuex1x38h.js?dpl=nogit-1790701396","/_next/static/chunks/2mv9l1xl_aa4j.js?dpl=nogit-1790701396","/_next/static/chunks/3t0ml5lpxv0ny.js?dpl=nogit-1790701396","/_next/static/chunks/1x_yxljsdq0vl.js?dpl=nogit-1790701396","/_next/static/chunks/1coblm1-go81_.js?dpl=nogit-1790701396","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1790701396","/_next/static/chunks/01yo0wxu33311.js?dpl=nogit-1790701396","/_next/static/chunks/1xkpwfqqdrdio.js?dpl=nogit-1790701396","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1790701396","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1790701396","/_next/static/chunks/1ku-vdy4ggo41.js?dpl=nogit-1790701396","/_next/static/chunks/00ttxm70xm75x.js?dpl=nogit-1790701396","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1790701396","/_next/static/chunks/375u4k1enjdjk.js?dpl=nogit-1790701396","/_next/static/chunks/2nhkb7qo19pt9.js?dpl=nogit-1790701396","/_next/static/chunks/1r90gnkk5yun0.js?dpl=nogit-1790701396","/_next/static/chunks/075i0tnxt4not.js?dpl=nogit-1790701396","/_next/static/chunks/0i4zom-kyjeci.js?dpl=nogit-1790701396","/_next/static/chunks/181u0pe6-1__x.js?dpl=nogit-1790701396","/_next/static/chunks/1h-hlqpew4bkg.js?dpl=nogit-1790701396","/_next/static/chunks/2opkuzmjw8cxb.js?dpl=nogit-1790701396","/_next/static/chunks/3-zx6jlroq8f_.js?dpl=nogit-1790701396","/_next/static/chunks/0m6ugdwrai1f_.js?dpl=nogit-1790701396","/_next/static/chunks/2tom8_rk-gmeh.js?dpl=nogit-1790701396","/_next/static/chunks/2job6vzx9q1be.js?dpl=nogit-1790701396","/_next/static/chunks/10u-zuc7e4u51.js?dpl=nogit-1790701396","/_next/static/chunks/12lt_672t_i5k.js?dpl=nogit-1790701396","/_next/static/chunks/2olvbq0sf9-5z.js?dpl=nogit-1790701396","/_next/static/chunks/1lsxkfxy262n-.js?dpl=nogit-1790701396","/_next/static/chunks/2ywf8cxod8dkv.js?dpl=nogit-1790701396","/_next/static/chunks/0f-6p5pag2tjw.js?dpl=nogit-1790701396","/_next/static/chunks/3xskuweujaw05.js?dpl=nogit-1790701396","/_next/static/chunks/27300xkio5zct.js?dpl=nogit-1790701396","/_next/static/chunks/27wr6uo36_o7k.js?dpl=nogit-1790701396","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1790701396","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1790701396","/_next/static/chunks/1jf3y60i704h7.js?dpl=nogit-1790701396","/_next/static/chunks/3wqp-h5xnebw9.js?dpl=nogit-1790701396","/_next/static/chunks/237j9p1936g2m.js?dpl=nogit-1790701396","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1790701396"],"UserProgressProvider"] 35:I[196793,["/_next/static/chunks/0g36cb-mcivw7.js?dpl=nogit-1790701396","/_next/static/chunks/0z347qy8pf1j3.js?dpl=nogit-1790701396","/_next/static/chunks/2zbd126_oyq__.js?dpl=nogit-1790701396","/_next/static/chunks/1ew75_i487l-5.js?dpl=nogit-1790701396","/_next/static/chunks/15le0xz0fig32.js?dpl=nogit-1790701396","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1790701396","/_next/static/chunks/2epfhfe5im7r6.js?dpl=nogit-1790701396","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1790701396","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1790701396","/_next/static/chunks/2hyw6fyf3iqeh.js?dpl=nogit-1790701396","/_next/static/chunks/1bsq1mchpwo6z.js?dpl=nogit-1790701396","/_next/static/chunks/3r5hh4t0jf4es.js?dpl=nogit-1790701396","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1790701396","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1790701396","/_next/static/chunks/1odwrcl12kfnl.js?dpl=nogit-1790701396","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1790701396","/_next/static/chunks/2bsb8adax1pdp.js?dpl=nogit-1790701396","/_next/static/chunks/3ocoqwe4aht_u.js?dpl=nogit-1790701396","/_next/static/chunks/2u46tugibrk1v.js?dpl=nogit-1790701396","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1790701396","/_next/static/chunks/3ao1re0xmmur_.js?dpl=nogit-1790701396","/_next/static/chunks/3xa2z7fbv2riw.js?dpl=nogit-1790701396","/_next/static/chunks/3_lt5xft2vli-.js?dpl=nogit-1790701396","/_next/static/chunks/309o1kfcg2jbm.js?dpl=nogit-1790701396","/_next/static/chunks/0v4byuex1x38h.js?dpl=nogit-1790701396","/_next/static/chunks/2mv9l1xl_aa4j.js?dpl=nogit-1790701396","/_next/static/chunks/3t0ml5lpxv0ny.js?dpl=nogit-1790701396","/_next/static/chunks/1x_yxljsdq0vl.js?dpl=nogit-1790701396","/_next/static/chunks/1coblm1-go81_.js?dpl=nogit-1790701396","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1790701396","/_next/static/chunks/01yo0wxu33311.js?dpl=nogit-1790701396","/_next/static/chunks/1xkpwfqqdrdio.js?dpl=nogit-1790701396","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1790701396","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1790701396","/_next/static/chunks/1ku-vdy4ggo41.js?dpl=nogit-1790701396","/_next/static/chunks/00ttxm70xm75x.js?dpl=nogit-1790701396","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1790701396","/_next/static/chunks/375u4k1enjdjk.js?dpl=nogit-1790701396","/_next/static/chunks/2nhkb7qo19pt9.js?dpl=nogit-1790701396","/_next/static/chunks/1r90gnkk5yun0.js?dpl=nogit-1790701396","/_next/static/chunks/075i0tnxt4not.js?dpl=nogit-1790701396","/_next/static/chunks/0i4zom-kyjeci.js?dpl=nogit-1790701396","/_next/static/chunks/181u0pe6-1__x.js?dpl=nogit-1790701396","/_next/static/chunks/1h-hlqpew4bkg.js?dpl=nogit-1790701396","/_next/static/chunks/2opkuzmjw8cxb.js?dpl=nogit-1790701396","/_next/static/chunks/3-zx6jlroq8f_.js?dpl=nogit-1790701396","/_next/static/chunks/0m6ugdwrai1f_.js?dpl=nogit-1790701396","/_next/static/chunks/2tom8_rk-gmeh.js?dpl=nogit-1790701396","/_next/static/chunks/2job6vzx9q1be.js?dpl=nogit-1790701396","/_next/static/chunks/10u-zuc7e4u51.js?dpl=nogit-1790701396","/_next/static/chunks/12lt_672t_i5k.js?dpl=nogit-1790701396","/_next/static/chunks/2olvbq0sf9-5z.js?dpl=nogit-1790701396","/_next/static/chunks/1lsxkfxy262n-.js?dpl=nogit-1790701396","/_next/static/chunks/2ywf8cxod8dkv.js?dpl=nogit-1790701396","/_next/static/chunks/0f-6p5pag2tjw.js?dpl=nogit-1790701396","/_next/static/chunks/3xskuweujaw05.js?dpl=nogit-1790701396","/_next/static/chunks/27300xkio5zct.js?dpl=nogit-1790701396","/_next/static/chunks/27wr6uo36_o7k.js?dpl=nogit-1790701396","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1790701396","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1790701396","/_next/static/chunks/1jf3y60i704h7.js?dpl=nogit-1790701396","/_next/static/chunks/3wqp-h5xnebw9.js?dpl=nogit-1790701396","/_next/static/chunks/237j9p1936g2m.js?dpl=nogit-1790701396","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1790701396"],"Gingerbread"] 37:I[716297,["/_next/static/chunks/0g36cb-mcivw7.js?dpl=nogit-1790701396","/_next/static/chunks/0z347qy8pf1j3.js?dpl=nogit-1790701396","/_next/static/chunks/2zbd126_oyq__.js?dpl=nogit-1790701396","/_next/static/chunks/1ew75_i487l-5.js?dpl=nogit-1790701396","/_next/static/chunks/15le0xz0fig32.js?dpl=nogit-1790701396","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1790701396","/_next/static/chunks/2epfhfe5im7r6.js?dpl=nogit-1790701396","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1790701396","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1790701396","/_next/static/chunks/2hyw6fyf3iqeh.js?dpl=nogit-1790701396","/_next/static/chunks/1bsq1mchpwo6z.js?dpl=nogit-1790701396","/_next/static/chunks/3r5hh4t0jf4es.js?dpl=nogit-1790701396","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1790701396","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1790701396","/_next/static/chunks/1odwrcl12kfnl.js?dpl=nogit-1790701396","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1790701396","/_next/static/chunks/2bsb8adax1pdp.js?dpl=nogit-1790701396","/_next/static/chunks/3ocoqwe4aht_u.js?dpl=nogit-1790701396","/_next/static/chunks/2u46tugibrk1v.js?dpl=nogit-1790701396","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1790701396","/_next/static/chunks/3ao1re0xmmur_.js?dpl=nogit-1790701396","/_next/static/chunks/3xa2z7fbv2riw.js?dpl=nogit-1790701396","/_next/static/chunks/3_lt5xft2vli-.js?dpl=nogit-1790701396","/_next/static/chunks/309o1kfcg2jbm.js?dpl=nogit-1790701396","/_next/static/chunks/0v4byuex1x38h.js?dpl=nogit-1790701396","/_next/static/chunks/2mv9l1xl_aa4j.js?dpl=nogit-1790701396","/_next/static/chunks/3t0ml5lpxv0ny.js?dpl=nogit-1790701396","/_next/static/chunks/1x_yxljsdq0vl.js?dpl=nogit-1790701396","/_next/static/chunks/1coblm1-go81_.js?dpl=nogit-1790701396","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1790701396","/_next/static/chunks/01yo0wxu33311.js?dpl=nogit-1790701396","/_next/static/chunks/1xkpwfqqdrdio.js?dpl=nogit-1790701396","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1790701396","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1790701396","/_next/static/chunks/1ku-vdy4ggo41.js?dpl=nogit-1790701396","/_next/static/chunks/00ttxm70xm75x.js?dpl=nogit-1790701396","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1790701396","/_next/static/chunks/375u4k1enjdjk.js?dpl=nogit-1790701396","/_next/static/chunks/2nhkb7qo19pt9.js?dpl=nogit-1790701396","/_next/static/chunks/1r90gnkk5yun0.js?dpl=nogit-1790701396","/_next/static/chunks/075i0tnxt4not.js?dpl=nogit-1790701396","/_next/static/chunks/0i4zom-kyjeci.js?dpl=nogit-1790701396","/_next/static/chunks/181u0pe6-1__x.js?dpl=nogit-1790701396","/_next/static/chunks/1h-hlqpew4bkg.js?dpl=nogit-1790701396","/_next/static/chunks/2opkuzmjw8cxb.js?dpl=nogit-1790701396","/_next/static/chunks/3-zx6jlroq8f_.js?dpl=nogit-1790701396","/_next/static/chunks/0m6ugdwrai1f_.js?dpl=nogit-1790701396","/_next/static/chunks/2tom8_rk-gmeh.js?dpl=nogit-1790701396","/_next/static/chunks/2job6vzx9q1be.js?dpl=nogit-1790701396","/_next/static/chunks/10u-zuc7e4u51.js?dpl=nogit-1790701396","/_next/static/chunks/12lt_672t_i5k.js?dpl=nogit-1790701396","/_next/static/chunks/2olvbq0sf9-5z.js?dpl=nogit-1790701396","/_next/static/chunks/1lsxkfxy262n-.js?dpl=nogit-1790701396","/_next/static/chunks/2ywf8cxod8dkv.js?dpl=nogit-1790701396","/_next/static/chunks/0f-6p5pag2tjw.js?dpl=nogit-1790701396","/_next/static/chunks/3xskuweujaw05.js?dpl=nogit-1790701396","/_next/static/chunks/27300xkio5zct.js?dpl=nogit-1790701396","/_next/static/chunks/27wr6uo36_o7k.js?dpl=nogit-1790701396","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1790701396","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1790701396","/_next/static/chunks/1jf3y60i704h7.js?dpl=nogit-1790701396","/_next/static/chunks/3wqp-h5xnebw9.js?dpl=nogit-1790701396","/_next/static/chunks/237j9p1936g2m.js?dpl=nogit-1790701396","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1790701396"],"TopicRecentlyViewed"] 38:I[647935,["/_next/static/chunks/0g36cb-mcivw7.js?dpl=nogit-1790701396","/_next/static/chunks/0z347qy8pf1j3.js?dpl=nogit-1790701396","/_next/static/chunks/2zbd126_oyq__.js?dpl=nogit-1790701396","/_next/static/chunks/1ew75_i487l-5.js?dpl=nogit-1790701396","/_next/static/chunks/15le0xz0fig32.js?dpl=nogit-1790701396","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1790701396","/_next/static/chunks/2epfhfe5im7r6.js?dpl=nogit-1790701396","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1790701396","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1790701396","/_next/static/chunks/2hyw6fyf3iqeh.js?dpl=nogit-1790701396","/_next/static/chunks/1bsq1mchpwo6z.js?dpl=nogit-1790701396","/_next/static/chunks/3r5hh4t0jf4es.js?dpl=nogit-1790701396","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1790701396","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1790701396","/_next/static/chunks/1odwrcl12kfnl.js?dpl=nogit-1790701396","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1790701396","/_next/static/chunks/2bsb8adax1pdp.js?dpl=nogit-1790701396","/_next/static/chunks/3ocoqwe4aht_u.js?dpl=nogit-1790701396","/_next/static/chunks/2u46tugibrk1v.js?dpl=nogit-1790701396","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1790701396","/_next/static/chunks/3ao1re0xmmur_.js?dpl=nogit-1790701396","/_next/static/chunks/3xa2z7fbv2riw.js?dpl=nogit-1790701396","/_next/static/chunks/3_lt5xft2vli-.js?dpl=nogit-1790701396","/_next/static/chunks/309o1kfcg2jbm.js?dpl=nogit-1790701396","/_next/static/chunks/0v4byuex1x38h.js?dpl=nogit-1790701396","/_next/static/chunks/2mv9l1xl_aa4j.js?dpl=nogit-1790701396","/_next/static/chunks/3t0ml5lpxv0ny.js?dpl=nogit-1790701396","/_next/static/chunks/1x_yxljsdq0vl.js?dpl=nogit-1790701396","/_next/static/chunks/1coblm1-go81_.js?dpl=nogit-1790701396","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1790701396","/_next/static/chunks/01yo0wxu33311.js?dpl=nogit-1790701396","/_next/static/chunks/1xkpwfqqdrdio.js?dpl=nogit-1790701396","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1790701396","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1790701396","/_next/static/chunks/1ku-vdy4ggo41.js?dpl=nogit-1790701396","/_next/static/chunks/00ttxm70xm75x.js?dpl=nogit-1790701396","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1790701396","/_next/static/chunks/375u4k1enjdjk.js?dpl=nogit-1790701396","/_next/static/chunks/2nhkb7qo19pt9.js?dpl=nogit-1790701396","/_next/static/chunks/1r90gnkk5yun0.js?dpl=nogit-1790701396","/_next/static/chunks/075i0tnxt4not.js?dpl=nogit-1790701396","/_next/static/chunks/0i4zom-kyjeci.js?dpl=nogit-1790701396","/_next/static/chunks/181u0pe6-1__x.js?dpl=nogit-1790701396","/_next/static/chunks/1h-hlqpew4bkg.js?dpl=nogit-1790701396","/_next/static/chunks/2opkuzmjw8cxb.js?dpl=nogit-1790701396","/_next/static/chunks/3-zx6jlroq8f_.js?dpl=nogit-1790701396","/_next/static/chunks/0m6ugdwrai1f_.js?dpl=nogit-1790701396","/_next/static/chunks/2tom8_rk-gmeh.js?dpl=nogit-1790701396","/_next/static/chunks/2job6vzx9q1be.js?dpl=nogit-1790701396","/_next/static/chunks/10u-zuc7e4u51.js?dpl=nogit-1790701396","/_next/static/chunks/12lt_672t_i5k.js?dpl=nogit-1790701396","/_next/static/chunks/2olvbq0sf9-5z.js?dpl=nogit-1790701396","/_next/static/chunks/1lsxkfxy262n-.js?dpl=nogit-1790701396","/_next/static/chunks/2ywf8cxod8dkv.js?dpl=nogit-1790701396","/_next/static/chunks/0f-6p5pag2tjw.js?dpl=nogit-1790701396","/_next/static/chunks/3xskuweujaw05.js?dpl=nogit-1790701396","/_next/static/chunks/27300xkio5zct.js?dpl=nogit-1790701396","/_next/static/chunks/27wr6uo36_o7k.js?dpl=nogit-1790701396","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1790701396","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1790701396","/_next/static/chunks/1jf3y60i704h7.js?dpl=nogit-1790701396","/_next/static/chunks/3wqp-h5xnebw9.js?dpl=nogit-1790701396","/_next/static/chunks/237j9p1936g2m.js?dpl=nogit-1790701396","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1790701396"],"RecordResourceResume"] 39:I[426249,["/_next/static/chunks/0g36cb-mcivw7.js?dpl=nogit-1790701396","/_next/static/chunks/0z347qy8pf1j3.js?dpl=nogit-1790701396","/_next/static/chunks/2zbd126_oyq__.js?dpl=nogit-1790701396","/_next/static/chunks/1ew75_i487l-5.js?dpl=nogit-1790701396","/_next/static/chunks/15le0xz0fig32.js?dpl=nogit-1790701396","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1790701396","/_next/static/chunks/2epfhfe5im7r6.js?dpl=nogit-1790701396","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1790701396","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1790701396","/_next/static/chunks/2hyw6fyf3iqeh.js?dpl=nogit-1790701396","/_next/static/chunks/1bsq1mchpwo6z.js?dpl=nogit-1790701396","/_next/static/chunks/3r5hh4t0jf4es.js?dpl=nogit-1790701396","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1790701396","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1790701396","/_next/static/chunks/1odwrcl12kfnl.js?dpl=nogit-1790701396","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1790701396","/_next/static/chunks/2bsb8adax1pdp.js?dpl=nogit-1790701396","/_next/static/chunks/3ocoqwe4aht_u.js?dpl=nogit-1790701396","/_next/static/chunks/2u46tugibrk1v.js?dpl=nogit-1790701396","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1790701396","/_next/static/chunks/3ao1re0xmmur_.js?dpl=nogit-1790701396","/_next/static/chunks/3xa2z7fbv2riw.js?dpl=nogit-1790701396","/_next/static/chunks/3_lt5xft2vli-.js?dpl=nogit-1790701396","/_next/static/chunks/309o1kfcg2jbm.js?dpl=nogit-1790701396","/_next/static/chunks/0v4byuex1x38h.js?dpl=nogit-1790701396","/_next/static/chunks/2mv9l1xl_aa4j.js?dpl=nogit-1790701396","/_next/static/chunks/3t0ml5lpxv0ny.js?dpl=nogit-1790701396","/_next/static/chunks/1x_yxljsdq0vl.js?dpl=nogit-1790701396","/_next/static/chunks/1coblm1-go81_.js?dpl=nogit-1790701396","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1790701396","/_next/static/chunks/01yo0wxu33311.js?dpl=nogit-1790701396","/_next/static/chunks/1xkpwfqqdrdio.js?dpl=nogit-1790701396","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1790701396","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1790701396","/_next/static/chunks/1ku-vdy4ggo41.js?dpl=nogit-1790701396","/_next/static/chunks/00ttxm70xm75x.js?dpl=nogit-1790701396","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1790701396","/_next/static/chunks/375u4k1enjdjk.js?dpl=nogit-1790701396","/_next/static/chunks/2nhkb7qo19pt9.js?dpl=nogit-1790701396","/_next/static/chunks/1r90gnkk5yun0.js?dpl=nogit-1790701396","/_next/static/chunks/075i0tnxt4not.js?dpl=nogit-1790701396","/_next/static/chunks/0i4zom-kyjeci.js?dpl=nogit-1790701396","/_next/static/chunks/181u0pe6-1__x.js?dpl=nogit-1790701396","/_next/static/chunks/1h-hlqpew4bkg.js?dpl=nogit-1790701396","/_next/static/chunks/2opkuzmjw8cxb.js?dpl=nogit-1790701396","/_next/static/chunks/3-zx6jlroq8f_.js?dpl=nogit-1790701396","/_next/static/chunks/0m6ugdwrai1f_.js?dpl=nogit-1790701396","/_next/static/chunks/2tom8_rk-gmeh.js?dpl=nogit-1790701396","/_next/static/chunks/2job6vzx9q1be.js?dpl=nogit-1790701396","/_next/static/chunks/10u-zuc7e4u51.js?dpl=nogit-1790701396","/_next/static/chunks/12lt_672t_i5k.js?dpl=nogit-1790701396","/_next/static/chunks/2olvbq0sf9-5z.js?dpl=nogit-1790701396","/_next/static/chunks/1lsxkfxy262n-.js?dpl=nogit-1790701396","/_next/static/chunks/2ywf8cxod8dkv.js?dpl=nogit-1790701396","/_next/static/chunks/0f-6p5pag2tjw.js?dpl=nogit-1790701396","/_next/static/chunks/3xskuweujaw05.js?dpl=nogit-1790701396","/_next/static/chunks/27300xkio5zct.js?dpl=nogit-1790701396","/_next/static/chunks/27wr6uo36_o7k.js?dpl=nogit-1790701396","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1790701396","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1790701396","/_next/static/chunks/1jf3y60i704h7.js?dpl=nogit-1790701396","/_next/static/chunks/3wqp-h5xnebw9.js?dpl=nogit-1790701396","/_next/static/chunks/237j9p1936g2m.js?dpl=nogit-1790701396","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1790701396"],"TopicQuestionBank"] 25:["$","$L34",null,{"bundle":{"topicIds":["dab49313-cf6c-711c-e6f8-f045bb4f4090"],"paperIds":[],"stageIds":[],"stageTopicIds":[],"stageAssessmentIds":[],"topicNoteIds":["b1ab8b2f-e039-2b0b-c9fe-9027ddbaaad7"]},"children":[["$","$L35",null,{"feature":"question-bank"}],"$L36",["$","$L37",null,{"subjectCode":"gcse_maths__wjec","subjectName":"Maths","topicSlug":"grade-6-6-7-inequalities-on-graphs","topicTitle":"Inequalities on Graphs","sectionTitle":null,"activity":"worksheet","resourceTitle":"Inequalities on Graphs Questions","resourceHref":"/gcse/maths/wjec/grade-6-6-7-inequalities-on-graphs/questions/q1","saveTrail":false}],["$","$L38",null,{"href":"/gcse/maths/wjec/grade-6-6-7-inequalities-on-graphs/questions/q1","label":"Inequalities on Graphs","subjectCode":"gcse_maths__wjec","surface":"questions"}],["$","script",null,{"type":"application/ld+json","dangerouslySetInnerHTML":{"__html":"{\"@context\":\"https://schema.org\",\"@type\":\"LearningResource\",\"name\":\"Question 3 – Inequalities on Graphs - GCSE Maths Questions\",\"description\":\"Practise Inequalities on Graphs GCSE Maths exam-style questions with worked solutions on MathsGenie.\",\"learningResourceType\":\"Practice questions\",\"educationalLevel\":\"GCSE\",\"about\":{\"@type\":\"Thing\",\"name\":\"Inequalities on Graphs\"},\"url\":\"https://mathsgenie.co.uk/gcse/maths/wjec/grade-6-6-7-inequalities-on-graphs/questions/q3\",\"inLanguage\":\"en-GB\",\"provider\":{\"@id\":\"https://mathsgenie.co.uk/#organization\"}}"}}],["$","div",null,{"className":"min-h-0 w-full flex-1 overflow-hidden bg-background","children":["$","$L39",null,{"backHref":"/gcse/maths/wjec/questions","basePath":"/gcse/maths/wjec/grade-6-6-7-inequalities-on-graphs/questions","formulaUrl":null,"initialIndex":2,"initialQuestionWindow":[{"id":"3d479758-a041-4008-bcf8-921ef9291ca8","revisionId":"d756431e-d1f7-4c13-b1bc-4d7253e9dee8","questionNumber":null,"questionType":"LA","specification":"","difficultyBand":"medium","tier":null,"totalMarks":3,"sourceTitle":null,"calculatorUse":"non_calc","isCalculation":false,"parts":[{"id":"96023108-cae0-4f9f-8af7-c51795d718d8","label":"a","content":"On the grid shade the region that satisfies all these inequalities\n\n$$x \\geq -2$$\n\n$$y < 3$$\n\n$$y > x + 1$$\n\nLabel the region **R**.\n\n![Coordinate grid](https://assets.mathsgenie.co.uk/question-image-redraws/sol-max-v1/3d479758-a041-4008-bcf8-921ef9291ca8/image-1-f871f03b4a43a514c37d2e89.svg)","markscheme":"- Draws lines $x = -2$ (solid), $y = 3$ (dashed), and $y = x + 1$ (dashed). M1\n- Correct shading of the region bounded by the lines. M1\n- Region correctly labeled **R** with correct boundary line styles. A1","marks":3,"order":0,"markingRubric":{"totalMarks":3,"points":[{"id":"p1","marks":1,"description":"Draws the three boundary lines $x = -2$ (solid), $y = 3$ (dashed), and $y = x + 1$ (dashed).","code":"M"},{"id":"p2","marks":1,"description":"Identifies or shades the correct triangular region bounded by the three lines.","code":"M"},{"id":"p3","marks":1,"description":"Region labeled R with correct solid/dashed boundary styles.","code":"A"}],"finalAnswers":["Region R correctly bounded and shaded"],"generatedAt":"2026-05-06T14:01:27.107Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":null,"options":[]}],"options":[],"explanation":{"methods":[{"id":"96023108-cae0-4f9f-8af7-c51795d718d8:directional_reasoning","label":"Directional Reasoning","steps":[{"type":"text","order":0,"title":"Identify boundary lines and styles","content":"To represent inequalities on a grid, we first need to draw their boundary lines. The type of inequality sign determines whether the line is solid or dashed:\n\n* **Solid line** ($\\geq$ or $\\leq$): The boundary points are included in the region.\n* **Dashed line** ($<$ or $>$): The boundary points are not included.\n\nLet's identify our three boundary lines:\n1. For $x \\geq -2$, the boundary line is $x = -2$ (a **solid** vertical line).\n2. For $y < 3$, the boundary line is $y = 3$ (a **dashed** horizontal line).\n3. For $y > x + 1$, the boundary line is $y = x + 1$ (a **dashed** diagonal line).","highlights":[{"text":"x \\geq -2","location":"specification"},{"text":"y < 3","location":"specification"},{"text":"y > x + 1","location":"specification"}]},{"type":"text","order":1,"title":"Draw the boundary lines","content":"Let's place these lines on the coordinate grid:\n\n* **Line 1 ($x = -2$):** Draw a solid vertical line passing through $-2$ on the $x$-axis.\n* **Line 2 ($y = 3$):** Draw a dashed horizontal line passing through $3$ on the $y$-axis.\n* **Line 3 ($y = x + 1$):** To draw this line, plot a few coordinate points:\n * When $x = -2$, $y = -2 + 1 = -1 \\rightarrow (-2, -1)$\n * When $x = 0$, $y = 0 + 1 = 1 \\rightarrow (0, 1)$\n * When $x = 2$, $y = 2 + 1 = 3 \\rightarrow (2, 3)$\n \n Draw a dashed diagonal line passing through these points."},{"type":"text","order":2,"title":"Apply directional reasoning","content":"Now we look at the directions indicated by each inequality to find where they overlap:\n\n1. **$x \\geq -2$**: The $x$-values must be greater than or equal to $-2$. This means the region lies to the **right** of the vertical line $x = -2$.\n2. **$y < 3$**: The $y$-values must be less than $3$. This means the region lies **below** the horizontal line $y = 3$.\n3. **$y > x + 1$**: The $y$-values must be greater than $x + 1$. This means the region lies **above** the diagonal line $y = x + 1$."},{"type":"text","order":3,"title":"Shade and label region R","content":"Find the triangular region that satisfies all three directional conditions simultaneously:\n\n* To the **right** of $x = -2$\n* **Below** $y = 3$\n* **Above** $y = x + 1$\n\nThis is the triangular region bounded by the vertices $(-2, -1)$, $(-2, 3)$, and $(2, 3)$.\n\nShade this region on your grid and clearly label it with the letter **R** to complete the question.","highlights":[{"text":"Label the region R.","location":"specification"}]}]},{"id":"96023108-cae0-4f9f-8af7-c51795d718d8:test_points","label":"Test Point Verification","steps":[{"type":"text","order":0,"title":"Identify the boundary lines","content":"To graph the inequalities, first determine the equation and style of each boundary line:\n\n* **$x = -2$**: A **solid** vertical line (since the inequality $x \\geq -2$ includes the \"or equal to\" relation).\n* **$y = 3$**: A **dashed** horizontal line (since the inequality $y < 3$ is strict).\n* **$y = x + 1$**: A **dashed** diagonal line with a $y$-intercept of $(0, 1)$ and gradient of $1$ (since the inequality $y > x + 1$ is strict)."},{"type":"text","order":1,"title":"Plot the lines","content":"Draw these three boundary lines on the grid:\n\n1. Plot the vertical solid line at $x = -2$.\n2. Plot the horizontal dashed line at $y = 3$.\n3. Plot the dashed diagonal line passing through the points $(-1, 0)$, $(0, 1)$, and $(1, 2)$ to represent $y = x + 1$."},{"type":"text","order":2,"title":"Verify with a test point","content":"Choose a convenient test point inside the region enclosed by these lines, such as $(0, 2)$, to verify if it satisfies all three inequalities:\n\n* **For $x \\geq -2$**:\n $$0 \\geq -2 \\quad \\text{(True)}$$\n\n* **For $y < 3$**:\n $$2 < 3 \\quad \\text{(True)}$$\n\n* **For $y > x + 1$**:\n $$2 > 0 + 1 \\implies 2 > 1 \\quad \\text{(True)}$$\n\nSince the point $(0, 2)$ satisfies all three inequalities, this is the correct region to shade."},{"type":"text","order":3,"title":"Shade and label region R","content":"Shade the triangular region containing the test point $(0, 2)$ that is bounded by the three lines:\n* To the right of the solid line $x = -2$\n* Below the dashed line $y = 3$\n* Above the dashed line $y = x + 1$\n\nClearly write the letter **R** inside this shaded area to complete the graph."}]}],"generatedAt":"2026-06-12T14:23:01.545Z","modelVersion":"gemini-3.5-flash","explanationVersion":"v2"},"firstAttemptFullMarks":{"percent":32},"walkthroughVideo":null},{"id":"d077d9c2-c39b-40ca-be91-ac362bf394df","revisionId":"ad54aefe-c159-4c46-a0a5-0363547d1eea","questionNumber":null,"questionType":"LA","specification":"","difficultyBand":"medium","tier":null,"totalMarks":3,"sourceTitle":null,"calculatorUse":"non_calc","isCalculation":false,"parts":[{"id":"bc7084bd-46ad-4606-9440-67e788924d89","label":"a","content":"On the grid shade the region that satisfies all these inequalities\n\n$$y < 3 - x$$\n\n$$y > 2x - 3$$\n\n$$y > -1$$\n\nLabel the region **R**.\n\n![Coordinate grid](https://assets.mathsgenie.co.uk/figures/coords/fa8177263de49229c5349d43115a65fe4cf67bf742d1838adfdf4a0c651b1614.png)","markscheme":"- Draws lines $y = 3 - x$, $y = 2x - 3$, and $y = -1$ (all dashed). M1\n- Correct shading of the region bounded by the three lines. M1\n- Region correctly labeled **R**. A1\n\n![Solution](https://assets.mathsgenie.co.uk/figures/coords/fccfd61be37773a222f48da51c2cad4c32356599d7b601c219aa5607c6c931e7.png)","marks":3,"order":0,"markingRubric":{"totalMarks":3,"points":[{"id":"p1","marks":1,"description":"Accurately draws the boundary lines $y = 3 - x$, $y = 2x - 3$, and $y = -1$ as dashed lines.","code":"M"},{"id":"p2","marks":1,"description":"Correctly identifies and shades the region satisfying all three inequalities.","code":"M"},{"id":"p3","marks":1,"description":"Label the shaded region with the letter 'R'.","code":"A"}],"finalAnswers":["Region bounded by (1, -1), (4, -1), and (2, 1)"],"generatedAt":"2026-05-06T14:01:08.449Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"graphical_inequalities","label":"Draw, test and shade","steps":[{"type":"text","order":0,"title":"Replace each inequality","content":"Replace each strict inequality sign with an equals sign to get its boundary:\n\n$$y=3-x,\\qquad y=2x-3,\\qquad y=-1.$$\n\nBecause all the inequalities are strict ($<$ or $>$), none of the boundary lines belongs to the solution, so draw every boundary as a **dashed** line.","highlights":[{"text":"$$$y < 3 - x$$","location":"specification"},{"text":"$$$y > 2x - 3$$","location":"specification"},{"text":"$$$y > -1$$","location":"specification"}]},{"type":"graph","order":1,"title":"Draw the boundaries","viewport":{"top":7,"left":-3,"right":6,"bottom":-3},"axisLabels":{"x":"x","y":"y"},"description":"Draw all three boundaries as dashed lines because every inequality is strict: red is $y=3-x$, blue is $y=2x-3$, and green is $y=-1$. Drawing all three correctly as dashed lines earns M1.","expressions":[{"id":"expr-0","color":"red","latex":"y=3-x","lineStyle":"dashed"},{"id":"expr-1","color":"sky","latex":"y=2x-3","lineStyle":"dashed"},{"id":"expr-2","color":"green","latex":"y=-1","lineStyle":"dashed"}]},{"type":"text","order":2,"title":"Test a point","content":"Use the test point $(0,0)$. It checks which side of each boundary is wanted:\n\n$$0<3-0=3$$\n$$0>2(0)-3=-3$$\n$$0>-1$$\n\nAll three statements are true, so the required side is the side containing $(0,0)$ for each line. The overlap extends indefinitely to the left. It lies above $y=-1$ until that line meets $y=2x-3$ at $(1,-1)$, then above $y=2x-3$ until it meets $y=3-x$ at $(2,1)$, and remains below $y=3-x$ throughout."},{"type":"graph","order":3,"title":"Shade the overlap","viewport":{"top":7,"left":-3,"right":6,"bottom":-3},"axisLabels":{"x":"x","y":"y"},"description":"Shade only the common overlap. It is above $y=-1$ and below $y=3-x$ up to $x=1$; from $x=1$ to $x=2$, it is above $y=2x-3$ and below $y=3-x$. The inequalities are strict, so the three boundary lines stay dashed. Correct shading earns the second M1.","expressions":[{"id":"expr-0","color":"amber","latex":"-1B1\n- $y \\leq -3x$ B1\n- $y \\leq x + 4$ B2","marks":4,"order":0,"markingRubric":{"totalMarks":4,"points":[{"id":"p1","marks":1,"description":"States the horizontal boundary inequality $y \\geq -2$.","code":"B"},{"id":"p2","marks":1,"description":"States the inequality for the line through the origin $y \\leq -3x$.","code":"B"},{"id":"p3","marks":2,"description":"States the inequality for the line with a non-zero y-intercept $y \\leq x + 4$.","code":"B"}],"finalAnswers":["$$y \\geq -2$","$$y \\leq -3x$","$$y \\leq x + 4$"],"generatedAt":"2026-05-06T14:01:40.286Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"read_graph","label":"Read Boundary Lines","steps":[{"type":"text","order":0,"title":"Find the line equations","content":"Read the boundary lines from the graph in the question.\n\nThe horizontal boundary has constant height $-2$, so it is $y=-2$.\n\nFor the falling line, use the visible points $(0,0)$ and $(-1,3)$. Moving $1$ right makes $y$ fall by $3$, so its gradient is $-3$. As it passes through the origin, its equation is $y=-3x$.\n\nFor the rising line, it crosses the $y$-axis at $4$ and goes through $(-4,0)$. Its gradient is $1$, so its equation is $y=x+4$."},{"type":"text","order":1,"title":"Choose the inequality signs","content":"The shaded region is **above** the horizontal boundary, so $y\\geq -2$. It is **below** both sloping lines, so $y\\leq -3x$ and $y\\leq x+4$.\n\nEach boundary is solid, meaning points on the line are included; this is why every sign includes equality.\n\n$$\\boxed{y\\geq -2,\\qquad y\\leq -3x,\\qquad y\\leq x+4}$$\n\nWriting $y\\geq -2$ earns the first mark, and $y\\leq -3x$ earns the second. The remaining two marks are for correctly reading and using $y\\leq x+4$."}]}],"generatedAt":"2026-09-01T09:03:13.384Z","modelVersion":"gpt-5.6-terra+diagrams-2","explanationVersion":"v3"},"options":[]}],"options":[],"explanation":{"methods":[{"id":"bdb02894-0b8c-4318-9d9d-7ebf5a029bf7:read_graph","label":"Read Boundary Lines","steps":[{"type":"text","order":0,"title":"Find the line equations","content":"Read the boundary lines from the graph in the question.\n\nThe horizontal boundary has constant height $-2$, so it is $y=-2$.\n\nFor the falling line, use the visible points $(0,0)$ and $(-1,3)$. Moving $1$ right makes $y$ fall by $3$, so its gradient is $-3$. As it passes through the origin, its equation is $y=-3x$.\n\nFor the rising line, it crosses the $y$-axis at $4$ and goes through $(-4,0)$. Its gradient is $1$, so its equation is $y=x+4$."},{"type":"text","order":1,"title":"Choose the inequality signs","content":"The shaded region is **above** the horizontal boundary, so $y\\geq -2$. It is **below** both sloping lines, so $y\\leq -3x$ and $y\\leq x+4$.\n\nEach boundary is solid, meaning points on the line are included; this is why every sign includes equality.\n\n$$\\boxed{y\\geq -2,\\qquad y\\leq -3x,\\qquad y\\leq x+4}$$\n\nWriting $y\\geq -2$ earns the first mark, and $y\\leq -3x$ earns the second. The remaining two marks are for correctly reading and using $y\\leq x+4$."}]}],"generatedAt":"2026-09-01T09:03:13.863Z","modelVersion":"gpt-5.6-terra+diagrams-2","explanationVersion":"v3"},"firstAttemptFullMarks":null,"walkthroughVideo":null}],"subjectCode":"gcse_maths__wjec","summaries":[{"id":"3d479758-a041-4008-bcf8-921ef9291ca8","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"c1999271-0415-4ae5-83fe-87c951004af7","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"d077d9c2-c39b-40ca-be91-ac362bf394df","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"d3ec274c-b8ed-4604-acdf-8a0b50deafbb","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"e1eda067-4ab9-4c62-942b-864281ae27f6","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"f4a4460c-2b0d-4648-bd2d-89c82768f1e4","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":false},{"id":"fa10453a-c1bf-4b3a-8f58-7dd32c8264a2","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"a382e96b-1fe0-4a66-a000-9cc66f0298be","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"018e0fef-258b-4130-ab9c-108a1acd8d26","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":false},{"id":"04b6dab4-947e-44ff-95d0-ef50bd56cb0c","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"4ca79549-9e2d-4594-99bf-a346bc726f12","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"54e28262-f019-4a26-997d-4718312523ee","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"7f717622-0b5f-428e-a63d-99f9fe3ac5ed","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"c90edb37-db8d-4722-9d7c-0217042c4530","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"fc49b4d7-fb13-4d63-aa71-1ab0244f0a2c","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"6d24b22f-d065-426b-ac38-ce273717897d","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"075f5334-fa95-47bb-811d-09178a5493aa","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"af5b1546-a5e7-459c-a115-f3eef0d4b028","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"bd5ce91b-7f96-4a31-ae4f-c729c559279c","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"c4f0f499-5b3c-4feb-a9b7-e5098bef5763","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"e34cdc3c-d9fd-4e8d-8f2a-9847b681b972","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":false},{"id":"eca836c8-d55d-4c98-8ef2-1f59d001778f","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"fc73d8e8-965a-4082-a4e7-5396f22f82db","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":false},{"id":"22d463a4-cedb-44dc-b60c-d4e3f0a6fa75","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"e151042d-a057-41fb-8af3-ea8a826313f5","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"a9a2e79a-71ae-4eca-8e3a-bc1229b9793b","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":false},{"id":"b601c3d3-d6ac-42c1-be2a-d30a65d32980","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":false}],"title":"Inequalities on Graphs","topicId":"dab49313-cf6c-711c-e6f8-f045bb4f4090","topicSidebar":"$L3a","topicSlug":"grade-6-6-7-inequalities-on-graphs","topicTitle":"Inequalities on Graphs"}]}],"$L3b","$L3c"]}]

Inequalities on Graphs

Question 2

Inequalities on Graphs Questions

Inequalities on Graphs

Question 2

Inequalities on Graphs Questions