35:I[651451,["/_next/static/chunks/2c7cbuj0myjl0.js?dpl=nogit-1789488374","/_next/static/chunks/2juje0t3dlhbm.js?dpl=nogit-1789488374","/_next/static/chunks/19ijf68pshdcn.js?dpl=nogit-1789488374","/_next/static/chunks/04u0lp5-90-_i.js?dpl=nogit-1789488374","/_next/static/chunks/0i-8vweyyd2z1.js?dpl=nogit-1789488374","/_next/static/chunks/14b49sowq3167.js?dpl=nogit-1789488374","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1789488374","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1789488374","/_next/static/chunks/1wq0tmwxm0o03.js?dpl=nogit-1789488374","/_next/static/chunks/1bbv7o2-m-0ni.js?dpl=nogit-1789488374","/_next/static/chunks/3n6wyk-4-ou-2.js?dpl=nogit-1789488374","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1789488374","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1789488374","/_next/static/chunks/1w_cokuayn2xb.js?dpl=nogit-1789488374","/_next/static/chunks/442oofikvq4ao.js?dpl=nogit-1789488374","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1789488374","/_next/static/chunks/3hxsq15e9l6ex.js?dpl=nogit-1789488374","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1789488374","/_next/static/chunks/2qlkd_50jnb67.js?dpl=nogit-1789488374","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1789488374","/_next/static/chunks/0ry5u_b6y0dbk.js?dpl=nogit-1789488374","/_next/static/chunks/0qfm0wv_qgrsj.js?dpl=nogit-1789488374","/_next/static/chunks/0gtr6g0fi5l0-.js?dpl=nogit-1789488374","/_next/static/chunks/14jjqpa8a5nws.js?dpl=nogit-1789488374","/_next/static/chunks/0i6x1920m4zk4.js?dpl=nogit-1789488374","/_next/static/chunks/1yts3efoejfo0.js?dpl=nogit-1789488374","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1789488374","/_next/static/chunks/2id2jbelkqob6.js?dpl=nogit-1789488374","/_next/static/chunks/18kibg6v3ribz.js?dpl=nogit-1789488374","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1789488374","/_next/static/chunks/2_zyy4shki--m.js?dpl=nogit-1789488374","/_next/static/chunks/2ydqdr10ndcei.js?dpl=nogit-1789488374","/_next/static/chunks/0fia0hf7-7vfo.js?dpl=nogit-1789488374","/_next/static/chunks/43dq9llw-iyp8.js?dpl=nogit-1789488374","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1789488374","/_next/static/chunks/0a_nnu2-xlcam.js?dpl=nogit-1789488374","/_next/static/chunks/12zn735ys1sga.js?dpl=nogit-1789488374","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1789488374","/_next/static/chunks/42u1ij4gdwonn.js?dpl=nogit-1789488374","/_next/static/chunks/0fkz1t-1q4vvx.js?dpl=nogit-1789488374","/_next/static/chunks/2cu8u4002xlhk.js?dpl=nogit-1789488374","/_next/static/chunks/23dzzhwlmv97g.js?dpl=nogit-1789488374","/_next/static/chunks/2muh31f8m33t4.js?dpl=nogit-1789488374","/_next/static/chunks/183lc3mbvk9pa.js?dpl=nogit-1789488374","/_next/static/chunks/0epkvyva8shyj.js?dpl=nogit-1789488374","/_next/static/chunks/0tapm_eeixiw6.js?dpl=nogit-1789488374","/_next/static/chunks/139ut7awapdtx.js?dpl=nogit-1789488374","/_next/static/chunks/1ewppg55gz8ao.js?dpl=nogit-1789488374","/_next/static/chunks/03ql4_ajt89dj.js?dpl=nogit-1789488374","/_next/static/chunks/13xb-ytf4szr_.js?dpl=nogit-1789488374","/_next/static/chunks/3v9ybc6cyn2el.js?dpl=nogit-1789488374","/_next/static/chunks/1r2o7os-xpck9.js?dpl=nogit-1789488374","/_next/static/chunks/3zzkpug-bge13.js?dpl=nogit-1789488374","/_next/static/chunks/14k7sugwbq3i8.js?dpl=nogit-1789488374","/_next/static/chunks/43ajf4ofaeu5y.js?dpl=nogit-1789488374","/_next/static/chunks/3_xr39lcvpdqw.js?dpl=nogit-1789488374","/_next/static/chunks/30dopbgd1dkf9.js?dpl=nogit-1789488374","/_next/static/chunks/0k562u9txct8-.js?dpl=nogit-1789488374","/_next/static/chunks/1tw7dwog40-j_.js?dpl=nogit-1789488374","/_next/static/chunks/3q_n1v1z_hn1-.js?dpl=nogit-1789488374","/_next/static/chunks/2b6zx8pzxydki.js?dpl=nogit-1789488374","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1789488374","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1789488374","/_next/static/chunks/2dr--mw_fu802.js?dpl=nogit-1789488374","/_next/static/chunks/1fn8bf7933b7y.js?dpl=nogit-1789488374","/_next/static/chunks/0fx374hbtcqun.js?dpl=nogit-1789488374","/_next/static/chunks/258b_3vm29gcy.js?dpl=nogit-1789488374","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1789488374","/_next/static/chunks/2sghpash7yifv.js?dpl=nogit-1789488374","/_next/static/chunks/3tn81b-gro1f1.js?dpl=nogit-1789488374","/_next/static/chunks/28z7oiyzc2ir9.js?dpl=nogit-1789488374"],"UserProgressProvider"] 36:I[196793,["/_next/static/chunks/2c7cbuj0myjl0.js?dpl=nogit-1789488374","/_next/static/chunks/2juje0t3dlhbm.js?dpl=nogit-1789488374","/_next/static/chunks/19ijf68pshdcn.js?dpl=nogit-1789488374","/_next/static/chunks/04u0lp5-90-_i.js?dpl=nogit-1789488374","/_next/static/chunks/0i-8vweyyd2z1.js?dpl=nogit-1789488374","/_next/static/chunks/14b49sowq3167.js?dpl=nogit-1789488374","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1789488374","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1789488374","/_next/static/chunks/1wq0tmwxm0o03.js?dpl=nogit-1789488374","/_next/static/chunks/1bbv7o2-m-0ni.js?dpl=nogit-1789488374","/_next/static/chunks/3n6wyk-4-ou-2.js?dpl=nogit-1789488374","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1789488374","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1789488374","/_next/static/chunks/1w_cokuayn2xb.js?dpl=nogit-1789488374","/_next/static/chunks/442oofikvq4ao.js?dpl=nogit-1789488374","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1789488374","/_next/static/chunks/3hxsq15e9l6ex.js?dpl=nogit-1789488374","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1789488374","/_next/static/chunks/2qlkd_50jnb67.js?dpl=nogit-1789488374","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1789488374","/_next/static/chunks/0ry5u_b6y0dbk.js?dpl=nogit-1789488374","/_next/static/chunks/0qfm0wv_qgrsj.js?dpl=nogit-1789488374","/_next/static/chunks/0gtr6g0fi5l0-.js?dpl=nogit-1789488374","/_next/static/chunks/14jjqpa8a5nws.js?dpl=nogit-1789488374","/_next/static/chunks/0i6x1920m4zk4.js?dpl=nogit-1789488374","/_next/static/chunks/1yts3efoejfo0.js?dpl=nogit-1789488374","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1789488374","/_next/static/chunks/2id2jbelkqob6.js?dpl=nogit-1789488374","/_next/static/chunks/18kibg6v3ribz.js?dpl=nogit-1789488374","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1789488374","/_next/static/chunks/2_zyy4shki--m.js?dpl=nogit-1789488374","/_next/static/chunks/2ydqdr10ndcei.js?dpl=nogit-1789488374","/_next/static/chunks/0fia0hf7-7vfo.js?dpl=nogit-1789488374","/_next/static/chunks/43dq9llw-iyp8.js?dpl=nogit-1789488374","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1789488374","/_next/static/chunks/0a_nnu2-xlcam.js?dpl=nogit-1789488374","/_next/static/chunks/12zn735ys1sga.js?dpl=nogit-1789488374","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1789488374","/_next/static/chunks/42u1ij4gdwonn.js?dpl=nogit-1789488374","/_next/static/chunks/0fkz1t-1q4vvx.js?dpl=nogit-1789488374","/_next/static/chunks/2cu8u4002xlhk.js?dpl=nogit-1789488374","/_next/static/chunks/23dzzhwlmv97g.js?dpl=nogit-1789488374","/_next/static/chunks/2muh31f8m33t4.js?dpl=nogit-1789488374","/_next/static/chunks/183lc3mbvk9pa.js?dpl=nogit-1789488374","/_next/static/chunks/0epkvyva8shyj.js?dpl=nogit-1789488374","/_next/static/chunks/0tapm_eeixiw6.js?dpl=nogit-1789488374","/_next/static/chunks/139ut7awapdtx.js?dpl=nogit-1789488374","/_next/static/chunks/1ewppg55gz8ao.js?dpl=nogit-1789488374","/_next/static/chunks/03ql4_ajt89dj.js?dpl=nogit-1789488374","/_next/static/chunks/13xb-ytf4szr_.js?dpl=nogit-1789488374","/_next/static/chunks/3v9ybc6cyn2el.js?dpl=nogit-1789488374","/_next/static/chunks/1r2o7os-xpck9.js?dpl=nogit-1789488374","/_next/static/chunks/3zzkpug-bge13.js?dpl=nogit-1789488374","/_next/static/chunks/14k7sugwbq3i8.js?dpl=nogit-1789488374","/_next/static/chunks/43ajf4ofaeu5y.js?dpl=nogit-1789488374","/_next/static/chunks/3_xr39lcvpdqw.js?dpl=nogit-1789488374","/_next/static/chunks/30dopbgd1dkf9.js?dpl=nogit-1789488374","/_next/static/chunks/0k562u9txct8-.js?dpl=nogit-1789488374","/_next/static/chunks/1tw7dwog40-j_.js?dpl=nogit-1789488374","/_next/static/chunks/3q_n1v1z_hn1-.js?dpl=nogit-1789488374","/_next/static/chunks/2b6zx8pzxydki.js?dpl=nogit-1789488374","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1789488374","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1789488374","/_next/static/chunks/2dr--mw_fu802.js?dpl=nogit-1789488374","/_next/static/chunks/1fn8bf7933b7y.js?dpl=nogit-1789488374","/_next/static/chunks/0fx374hbtcqun.js?dpl=nogit-1789488374","/_next/static/chunks/258b_3vm29gcy.js?dpl=nogit-1789488374","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1789488374","/_next/static/chunks/2sghpash7yifv.js?dpl=nogit-1789488374","/_next/static/chunks/3tn81b-gro1f1.js?dpl=nogit-1789488374","/_next/static/chunks/28z7oiyzc2ir9.js?dpl=nogit-1789488374"],"Gingerbread"] 38:I[716297,["/_next/static/chunks/2c7cbuj0myjl0.js?dpl=nogit-1789488374","/_next/static/chunks/2juje0t3dlhbm.js?dpl=nogit-1789488374","/_next/static/chunks/19ijf68pshdcn.js?dpl=nogit-1789488374","/_next/static/chunks/04u0lp5-90-_i.js?dpl=nogit-1789488374","/_next/static/chunks/0i-8vweyyd2z1.js?dpl=nogit-1789488374","/_next/static/chunks/14b49sowq3167.js?dpl=nogit-1789488374","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1789488374","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1789488374","/_next/static/chunks/1wq0tmwxm0o03.js?dpl=nogit-1789488374","/_next/static/chunks/1bbv7o2-m-0ni.js?dpl=nogit-1789488374","/_next/static/chunks/3n6wyk-4-ou-2.js?dpl=nogit-1789488374","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1789488374","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1789488374","/_next/static/chunks/1w_cokuayn2xb.js?dpl=nogit-1789488374","/_next/static/chunks/442oofikvq4ao.js?dpl=nogit-1789488374","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1789488374","/_next/static/chunks/3hxsq15e9l6ex.js?dpl=nogit-1789488374","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1789488374","/_next/static/chunks/2qlkd_50jnb67.js?dpl=nogit-1789488374","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1789488374","/_next/static/chunks/0ry5u_b6y0dbk.js?dpl=nogit-1789488374","/_next/static/chunks/0qfm0wv_qgrsj.js?dpl=nogit-1789488374","/_next/static/chunks/0gtr6g0fi5l0-.js?dpl=nogit-1789488374","/_next/static/chunks/14jjqpa8a5nws.js?dpl=nogit-1789488374","/_next/static/chunks/0i6x1920m4zk4.js?dpl=nogit-1789488374","/_next/static/chunks/1yts3efoejfo0.js?dpl=nogit-1789488374","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1789488374","/_next/static/chunks/2id2jbelkqob6.js?dpl=nogit-1789488374","/_next/static/chunks/18kibg6v3ribz.js?dpl=nogit-1789488374","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1789488374","/_next/static/chunks/2_zyy4shki--m.js?dpl=nogit-1789488374","/_next/static/chunks/2ydqdr10ndcei.js?dpl=nogit-1789488374","/_next/static/chunks/0fia0hf7-7vfo.js?dpl=nogit-1789488374","/_next/static/chunks/43dq9llw-iyp8.js?dpl=nogit-1789488374","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1789488374","/_next/static/chunks/0a_nnu2-xlcam.js?dpl=nogit-1789488374","/_next/static/chunks/12zn735ys1sga.js?dpl=nogit-1789488374","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1789488374","/_next/static/chunks/42u1ij4gdwonn.js?dpl=nogit-1789488374","/_next/static/chunks/0fkz1t-1q4vvx.js?dpl=nogit-1789488374","/_next/static/chunks/2cu8u4002xlhk.js?dpl=nogit-1789488374","/_next/static/chunks/23dzzhwlmv97g.js?dpl=nogit-1789488374","/_next/static/chunks/2muh31f8m33t4.js?dpl=nogit-1789488374","/_next/static/chunks/183lc3mbvk9pa.js?dpl=nogit-1789488374","/_next/static/chunks/0epkvyva8shyj.js?dpl=nogit-1789488374","/_next/static/chunks/0tapm_eeixiw6.js?dpl=nogit-1789488374","/_next/static/chunks/139ut7awapdtx.js?dpl=nogit-1789488374","/_next/static/chunks/1ewppg55gz8ao.js?dpl=nogit-1789488374","/_next/static/chunks/03ql4_ajt89dj.js?dpl=nogit-1789488374","/_next/static/chunks/13xb-ytf4szr_.js?dpl=nogit-1789488374","/_next/static/chunks/3v9ybc6cyn2el.js?dpl=nogit-1789488374","/_next/static/chunks/1r2o7os-xpck9.js?dpl=nogit-1789488374","/_next/static/chunks/3zzkpug-bge13.js?dpl=nogit-1789488374","/_next/static/chunks/14k7sugwbq3i8.js?dpl=nogit-1789488374","/_next/static/chunks/43ajf4ofaeu5y.js?dpl=nogit-1789488374","/_next/static/chunks/3_xr39lcvpdqw.js?dpl=nogit-1789488374","/_next/static/chunks/30dopbgd1dkf9.js?dpl=nogit-1789488374","/_next/static/chunks/0k562u9txct8-.js?dpl=nogit-1789488374","/_next/static/chunks/1tw7dwog40-j_.js?dpl=nogit-1789488374","/_next/static/chunks/3q_n1v1z_hn1-.js?dpl=nogit-1789488374","/_next/static/chunks/2b6zx8pzxydki.js?dpl=nogit-1789488374","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1789488374","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1789488374","/_next/static/chunks/2dr--mw_fu802.js?dpl=nogit-1789488374","/_next/static/chunks/1fn8bf7933b7y.js?dpl=nogit-1789488374","/_next/static/chunks/0fx374hbtcqun.js?dpl=nogit-1789488374","/_next/static/chunks/258b_3vm29gcy.js?dpl=nogit-1789488374","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1789488374","/_next/static/chunks/2sghpash7yifv.js?dpl=nogit-1789488374","/_next/static/chunks/3tn81b-gro1f1.js?dpl=nogit-1789488374","/_next/static/chunks/28z7oiyzc2ir9.js?dpl=nogit-1789488374"],"TopicRecentlyViewed"] 39:I[647935,["/_next/static/chunks/2c7cbuj0myjl0.js?dpl=nogit-1789488374","/_next/static/chunks/2juje0t3dlhbm.js?dpl=nogit-1789488374","/_next/static/chunks/19ijf68pshdcn.js?dpl=nogit-1789488374","/_next/static/chunks/04u0lp5-90-_i.js?dpl=nogit-1789488374","/_next/static/chunks/0i-8vweyyd2z1.js?dpl=nogit-1789488374","/_next/static/chunks/14b49sowq3167.js?dpl=nogit-1789488374","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1789488374","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1789488374","/_next/static/chunks/1wq0tmwxm0o03.js?dpl=nogit-1789488374","/_next/static/chunks/1bbv7o2-m-0ni.js?dpl=nogit-1789488374","/_next/static/chunks/3n6wyk-4-ou-2.js?dpl=nogit-1789488374","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1789488374","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1789488374","/_next/static/chunks/1w_cokuayn2xb.js?dpl=nogit-1789488374","/_next/static/chunks/442oofikvq4ao.js?dpl=nogit-1789488374","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1789488374","/_next/static/chunks/3hxsq15e9l6ex.js?dpl=nogit-1789488374","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1789488374","/_next/static/chunks/2qlkd_50jnb67.js?dpl=nogit-1789488374","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1789488374","/_next/static/chunks/0ry5u_b6y0dbk.js?dpl=nogit-1789488374","/_next/static/chunks/0qfm0wv_qgrsj.js?dpl=nogit-1789488374","/_next/static/chunks/0gtr6g0fi5l0-.js?dpl=nogit-1789488374","/_next/static/chunks/14jjqpa8a5nws.js?dpl=nogit-1789488374","/_next/static/chunks/0i6x1920m4zk4.js?dpl=nogit-1789488374","/_next/static/chunks/1yts3efoejfo0.js?dpl=nogit-1789488374","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1789488374","/_next/static/chunks/2id2jbelkqob6.js?dpl=nogit-1789488374","/_next/static/chunks/18kibg6v3ribz.js?dpl=nogit-1789488374","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1789488374","/_next/static/chunks/2_zyy4shki--m.js?dpl=nogit-1789488374","/_next/static/chunks/2ydqdr10ndcei.js?dpl=nogit-1789488374","/_next/static/chunks/0fia0hf7-7vfo.js?dpl=nogit-1789488374","/_next/static/chunks/43dq9llw-iyp8.js?dpl=nogit-1789488374","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1789488374","/_next/static/chunks/0a_nnu2-xlcam.js?dpl=nogit-1789488374","/_next/static/chunks/12zn735ys1sga.js?dpl=nogit-1789488374","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1789488374","/_next/static/chunks/42u1ij4gdwonn.js?dpl=nogit-1789488374","/_next/static/chunks/0fkz1t-1q4vvx.js?dpl=nogit-1789488374","/_next/static/chunks/2cu8u4002xlhk.js?dpl=nogit-1789488374","/_next/static/chunks/23dzzhwlmv97g.js?dpl=nogit-1789488374","/_next/static/chunks/2muh31f8m33t4.js?dpl=nogit-1789488374","/_next/static/chunks/183lc3mbvk9pa.js?dpl=nogit-1789488374","/_next/static/chunks/0epkvyva8shyj.js?dpl=nogit-1789488374","/_next/static/chunks/0tapm_eeixiw6.js?dpl=nogit-1789488374","/_next/static/chunks/139ut7awapdtx.js?dpl=nogit-1789488374","/_next/static/chunks/1ewppg55gz8ao.js?dpl=nogit-1789488374","/_next/static/chunks/03ql4_ajt89dj.js?dpl=nogit-1789488374","/_next/static/chunks/13xb-ytf4szr_.js?dpl=nogit-1789488374","/_next/static/chunks/3v9ybc6cyn2el.js?dpl=nogit-1789488374","/_next/static/chunks/1r2o7os-xpck9.js?dpl=nogit-1789488374","/_next/static/chunks/3zzkpug-bge13.js?dpl=nogit-1789488374","/_next/static/chunks/14k7sugwbq3i8.js?dpl=nogit-1789488374","/_next/static/chunks/43ajf4ofaeu5y.js?dpl=nogit-1789488374","/_next/static/chunks/3_xr39lcvpdqw.js?dpl=nogit-1789488374","/_next/static/chunks/30dopbgd1dkf9.js?dpl=nogit-1789488374","/_next/static/chunks/0k562u9txct8-.js?dpl=nogit-1789488374","/_next/static/chunks/1tw7dwog40-j_.js?dpl=nogit-1789488374","/_next/static/chunks/3q_n1v1z_hn1-.js?dpl=nogit-1789488374","/_next/static/chunks/2b6zx8pzxydki.js?dpl=nogit-1789488374","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1789488374","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1789488374","/_next/static/chunks/2dr--mw_fu802.js?dpl=nogit-1789488374","/_next/static/chunks/1fn8bf7933b7y.js?dpl=nogit-1789488374","/_next/static/chunks/0fx374hbtcqun.js?dpl=nogit-1789488374","/_next/static/chunks/258b_3vm29gcy.js?dpl=nogit-1789488374","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1789488374","/_next/static/chunks/2sghpash7yifv.js?dpl=nogit-1789488374","/_next/static/chunks/3tn81b-gro1f1.js?dpl=nogit-1789488374","/_next/static/chunks/28z7oiyzc2ir9.js?dpl=nogit-1789488374"],"RecordResourceResume"] 3a:I[426249,["/_next/static/chunks/2c7cbuj0myjl0.js?dpl=nogit-1789488374","/_next/static/chunks/2juje0t3dlhbm.js?dpl=nogit-1789488374","/_next/static/chunks/19ijf68pshdcn.js?dpl=nogit-1789488374","/_next/static/chunks/04u0lp5-90-_i.js?dpl=nogit-1789488374","/_next/static/chunks/0i-8vweyyd2z1.js?dpl=nogit-1789488374","/_next/static/chunks/14b49sowq3167.js?dpl=nogit-1789488374","/_next/static/chunks/0u008gt6051u7.js?dpl=nogit-1789488374","/_next/static/chunks/0zkcxwtbsqliz.js?dpl=nogit-1789488374","/_next/static/chunks/1wq0tmwxm0o03.js?dpl=nogit-1789488374","/_next/static/chunks/1bbv7o2-m-0ni.js?dpl=nogit-1789488374","/_next/static/chunks/3n6wyk-4-ou-2.js?dpl=nogit-1789488374","/_next/static/chunks/1h4wccj42vygd.js?dpl=nogit-1789488374","/_next/static/chunks/3jpl-42mbad5n.js?dpl=nogit-1789488374","/_next/static/chunks/1w_cokuayn2xb.js?dpl=nogit-1789488374","/_next/static/chunks/442oofikvq4ao.js?dpl=nogit-1789488374","/_next/static/chunks/2os7nxouq91eq.js?dpl=nogit-1789488374","/_next/static/chunks/3hxsq15e9l6ex.js?dpl=nogit-1789488374","/_next/static/chunks/3ht89vb0p09bm.js?dpl=nogit-1789488374","/_next/static/chunks/2qlkd_50jnb67.js?dpl=nogit-1789488374","/_next/static/chunks/3ml3vooxhiupb.js?dpl=nogit-1789488374","/_next/static/chunks/0ry5u_b6y0dbk.js?dpl=nogit-1789488374","/_next/static/chunks/0qfm0wv_qgrsj.js?dpl=nogit-1789488374","/_next/static/chunks/0gtr6g0fi5l0-.js?dpl=nogit-1789488374","/_next/static/chunks/14jjqpa8a5nws.js?dpl=nogit-1789488374","/_next/static/chunks/0i6x1920m4zk4.js?dpl=nogit-1789488374","/_next/static/chunks/1yts3efoejfo0.js?dpl=nogit-1789488374","/_next/static/chunks/04zr-wqafvwoa.js?dpl=nogit-1789488374","/_next/static/chunks/2id2jbelkqob6.js?dpl=nogit-1789488374","/_next/static/chunks/18kibg6v3ribz.js?dpl=nogit-1789488374","/_next/static/chunks/0k-y_4mcfub-p.js?dpl=nogit-1789488374","/_next/static/chunks/2_zyy4shki--m.js?dpl=nogit-1789488374","/_next/static/chunks/2ydqdr10ndcei.js?dpl=nogit-1789488374","/_next/static/chunks/0fia0hf7-7vfo.js?dpl=nogit-1789488374","/_next/static/chunks/43dq9llw-iyp8.js?dpl=nogit-1789488374","/_next/static/chunks/2dx-vzwyw9a3g.js?dpl=nogit-1789488374","/_next/static/chunks/0a_nnu2-xlcam.js?dpl=nogit-1789488374","/_next/static/chunks/12zn735ys1sga.js?dpl=nogit-1789488374","/_next/static/chunks/0llqhg6-bxn_b.js?dpl=nogit-1789488374","/_next/static/chunks/42u1ij4gdwonn.js?dpl=nogit-1789488374","/_next/static/chunks/0fkz1t-1q4vvx.js?dpl=nogit-1789488374","/_next/static/chunks/2cu8u4002xlhk.js?dpl=nogit-1789488374","/_next/static/chunks/23dzzhwlmv97g.js?dpl=nogit-1789488374","/_next/static/chunks/2muh31f8m33t4.js?dpl=nogit-1789488374","/_next/static/chunks/183lc3mbvk9pa.js?dpl=nogit-1789488374","/_next/static/chunks/0epkvyva8shyj.js?dpl=nogit-1789488374","/_next/static/chunks/0tapm_eeixiw6.js?dpl=nogit-1789488374","/_next/static/chunks/139ut7awapdtx.js?dpl=nogit-1789488374","/_next/static/chunks/1ewppg55gz8ao.js?dpl=nogit-1789488374","/_next/static/chunks/03ql4_ajt89dj.js?dpl=nogit-1789488374","/_next/static/chunks/13xb-ytf4szr_.js?dpl=nogit-1789488374","/_next/static/chunks/3v9ybc6cyn2el.js?dpl=nogit-1789488374","/_next/static/chunks/1r2o7os-xpck9.js?dpl=nogit-1789488374","/_next/static/chunks/3zzkpug-bge13.js?dpl=nogit-1789488374","/_next/static/chunks/14k7sugwbq3i8.js?dpl=nogit-1789488374","/_next/static/chunks/43ajf4ofaeu5y.js?dpl=nogit-1789488374","/_next/static/chunks/3_xr39lcvpdqw.js?dpl=nogit-1789488374","/_next/static/chunks/30dopbgd1dkf9.js?dpl=nogit-1789488374","/_next/static/chunks/0k562u9txct8-.js?dpl=nogit-1789488374","/_next/static/chunks/1tw7dwog40-j_.js?dpl=nogit-1789488374","/_next/static/chunks/3q_n1v1z_hn1-.js?dpl=nogit-1789488374","/_next/static/chunks/2b6zx8pzxydki.js?dpl=nogit-1789488374","/_next/static/chunks/2y341-r8ncizo.js?dpl=nogit-1789488374","/_next/static/chunks/0zg1om_k0m5zv.js?dpl=nogit-1789488374","/_next/static/chunks/2dr--mw_fu802.js?dpl=nogit-1789488374","/_next/static/chunks/1fn8bf7933b7y.js?dpl=nogit-1789488374","/_next/static/chunks/0fx374hbtcqun.js?dpl=nogit-1789488374","/_next/static/chunks/258b_3vm29gcy.js?dpl=nogit-1789488374","/_next/static/chunks/1ksyn9m68446d.js?dpl=nogit-1789488374","/_next/static/chunks/2sghpash7yifv.js?dpl=nogit-1789488374","/_next/static/chunks/3tn81b-gro1f1.js?dpl=nogit-1789488374","/_next/static/chunks/28z7oiyzc2ir9.js?dpl=nogit-1789488374"],"TopicQuestionBank"] 24:["$","$L35",null,{"bundle":{"topicIds":["442af8cc-a5a8-44e4-b488-ec9dff1e7755"],"paperIds":[],"stageIds":[],"stageTopicIds":[],"stageAssessmentIds":[],"topicNoteIds":[]},"children":[["$","$L36",null,{"feature":"question-bank"}],"$L37",["$","$L38",null,{"subjectCode":"igcse_maths__oxford_aqa","subjectName":"Maths","topicSlug":"grade-4-4-9-pythagoras","topicTitle":"Pythagoras","sectionTitle":null,"activity":"worksheet","resourceTitle":"Pythagoras Questions","resourceHref":"/igcse/maths/oxford-aqa/grade-4-4-9-pythagoras/questions/q1","saveTrail":false}],["$","$L39",null,{"href":"/igcse/maths/oxford-aqa/grade-4-4-9-pythagoras/questions/q1","label":"Pythagoras","subjectCode":"igcse_maths__oxford_aqa","surface":"questions"}],["$","script",null,{"type":"application/ld+json","dangerouslySetInnerHTML":{"__html":"{\"@context\":\"https://schema.org\",\"@type\":\"LearningResource\",\"name\":\"Question 2 – Pythagoras - IGCSE Maths Questions\",\"description\":\"Practise Pythagoras IGCSE Maths exam-style questions with worked solutions on MathsGenie.\",\"learningResourceType\":\"Practice questions\",\"educationalLevel\":\"IGCSE\",\"about\":{\"@type\":\"Thing\",\"name\":\"Pythagoras\"},\"url\":\"https://mathsgenie.co.uk/igcse/maths/oxford-aqa/grade-4-4-9-pythagoras/questions/q2\",\"inLanguage\":\"en-GB\",\"provider\":{\"@id\":\"https://mathsgenie.co.uk/#organization\"}}"}}],["$","div",null,{"className":"min-h-0 w-full flex-1 overflow-hidden bg-background","children":["$","$L3a",null,{"backHref":"/igcse/maths/oxford-aqa/questions","basePath":"/igcse/maths/oxford-aqa/grade-4-4-9-pythagoras/questions","formulaUrl":"https://www.oxfordaqa.com/oaqaresources/maths/assessment/9260-oxfordaqa-international-gcse-mathematics-formulae-sheet-ext-e3.pdf","initialIndex":1,"initialQuestionWindow":[{"id":"0caac7d0-6000-4a51-acbc-7f9ee43598cc","revisionId":"0e61f682-a704-4a4e-86f0-2a2aaadbb2ee","questionNumber":"12","questionType":"LA","specification":"A ladder reaches 2.5 m up a vertical wall. \nThe base of the ladder is 70 cm from the base of the wall on a horizontal ground.","difficulty":2,"difficultyBand":"medium","totalMarks":4,"sourceTitle":"Pythagoras","calculatorUse":null,"isCalculation":true,"parts":[{"id":"682e21ec-6246-4b98-bb30-44fb1c577e48","label":"0","content":"Find the length of the ladder.","markscheme":"- Convert units to cm: $2.5\\text{ m} = 250\\text{ cm}$ B1\n- $70^2 + 250^2 = x^2$ M1\n- $x^2 = 4900 + 62500 = 67400$ M1\n- $x = \\sqrt{67400} \\approx 260\\text{ cm}$ (or $2.6\\text{ m}$) A1","marks":4,"order":0,"markingRubric":{"totalMarks":4,"points":[{"id":"p1","marks":1,"description":"Consistent units used (e.g., 250 cm and 70 cm or 2.5 m and 0.7 m).","code":"B"},{"id":"p2","marks":1,"description":"Correct substitution into Pythagoras: $70^2 + 250^2$.","code":"M"},{"id":"p3","marks":1,"description":"Correct evaluation of $x^2 = 67400$.","code":"M"},{"id":"p4","marks":1,"description":"Final answer of 260 cm or 2.6 m.","code":"A"}],"finalAnswers":["260","2.6"],"generatedAt":"2026-05-07T01:52:21.003Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"pythagoras","label":"Pythagoras' theorem","steps":[{"type":"text","order":0,"title":"Match the units","content":"The wall height is in metres but the ground distance is in centimetres, so convert the height first:\n\n$$2.5\\text{ m}=250\\text{ cm}$$\n\nUsing centimetres throughout earns the **B1** mark.","highlights":[{"text":"A ladder reaches 2.5 m up a vertical wall.","location":"specification"},{"text":"The base of the ladder is 70 cm from the base of the wall on a horizontal ground.","location":"specification"}]},{"type":"drawing","order":1,"title":"Identify the right triangle","width":600,"height":400,"shapes":[{"id":"wall","type":"line","color":"black","points":[{"x":140,"y":320},{"x":140,"y":70}]},{"id":"ground","type":"line","color":"black","points":[{"x":140,"y":320},{"x":210,"y":320}]},{"id":"ladder","type":"line","color":"blue","points":[{"x":140,"y":70},{"x":210,"y":320}]},{"id":"right_angle","type":"line","color":"black","points":[{"x":140,"y":300},{"x":160,"y":300},{"x":160,"y":320}]},{"x":0,"y":0,"id":"wall_label","gap":14,"text":"250 cm","type":"text","anchorTo":"wall","orientation":"left"},{"x":0,"y":0,"id":"ground_label","gap":14,"text":"70 cm","type":"text","anchorTo":"ground","orientation":"below"},{"x":0,"y":0,"id":"ladder_label","gap":16,"text":"x cm","type":"text","anchorTo":"ladder","orientation":"right"},{"x":0,"y":0,"id":"wall_name","gap":8,"text":"vertical wall","type":"text","anchorTo":"wall","orientation":"above-right"},{"x":0,"y":0,"id":"ground_name","gap":32,"text":"horizontal ground","type":"text","anchorTo":"ground","orientation":"below-right"}],"caption":"The wall, ground and ladder form a right-angled triangle. The vertical side is 250 cm, the horizontal side is 70 cm, and the ladder has length $x$ cm."},{"type":"text","order":2,"title":"Write Pythagoras' theorem","content":"The wall and ground meet at a right angle. Use Pythagoras' theorem, $a^2+b^2=c^2$, where $c$ is the side opposite the right angle. Here, write the ladder length as $x$.","highlights":[{"text":"vertical wall","location":"specification"},{"text":"horizontal ground","location":"specification"}]},{"type":"hyper_latex","block":{"nodes":[{"latex":"\\htmlData{anchor=known}{\\color{@sky}{70^2+250^2}}=x^2"},{"latex":"\\htmlData{anchor=values}{\\color{@sky}{4900+62500}}=x^2"},{"latex":"\\htmlData{anchor=total}{\\color{@sky}{67400}}=x^2"}],"highlights":[{"color":"sky","style":"text-color","anchor":"known"},{"color":"sky","style":"text-color","anchor":"values"},{"color":"sky","style":"text-color","anchor":"total"}]},"order":3,"title":"Substitute the side lengths","description":"Put the two known perpendicular lengths into Pythagoras' theorem. This correct equation earns the first M1 mark; evaluating 4900 + 62500 to give x² = 67400 earns the second M1 mark."},{"type":"text","order":4,"title":"Take the square root","content":"The ladder length must be positive, so take the positive square root:\n\n$$x=\\sqrt{67400}\\approx260\\text{ cm}$$\n\nSo the ladder is approximately $$260\\text{ cm}$$ long, or $$2.6\\text{ m}$$. Taking the positive square root and giving either of these equivalent lengths earns the A1 mark."}]}],"generatedAt":"2026-07-21T04:09:26.728Z","modelVersion":"gpt-5.6-terra","explanationVersion":"v3"},"options":[]}],"options":[],"explanation":null,"firstAttemptFullMarks":{"percent":55},"walkthroughVideo":null},{"id":"0bfa30e3-f66b-4962-9171-9e39568596b5","revisionId":"7eaa34cf-1ad7-44e9-b69c-e6ca98e4daf1","questionNumber":"14","questionType":"LA","specification":"A television has a diagonal length of 50 inches. The ratio of the length of the television to the width of the television is 4:3.","difficulty":3,"difficultyBand":"medium","totalMarks":3,"sourceTitle":"Pythagoras","calculatorUse":null,"isCalculation":true,"parts":[{"id":"34812757-fcaa-4779-b1b0-63b13239215e","label":"0","content":"Calculate the length and the width of the television. \nGive your answers correct to 1 decimal place.","markscheme":"- Let length $= 4x$ and width $= 3x$. $(3x)^2 + (4x)^2 = 50^2$ M1\n- $9x^2 + 16x^2 = 2500 \\Rightarrow 25x^2 = 2500 \\Rightarrow x^2 = 100 \\Rightarrow x = 10$ M1\n- Length $= 4 \\times 10 = 40$, Width $= 3 \\times 10 = 30$ A1","marks":3,"order":0,"markingRubric":{"totalMarks":3,"points":[{"id":"p1","marks":1,"description":"Correct use of ratio in Pythagoras: $(3x)^2 + (4x)^2 = 50^2$.","code":"M"},{"id":"p2","marks":1,"description":"Solving for $x$ to find $x = 10$.","code":"M"},{"id":"p3","marks":1,"description":"Final answers of 40 and 30.","code":"A"}],"finalAnswers":["40","30"],"generatedAt":"2026-05-07T01:52:21.003Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"pythagoras_ratio","label":"Use ratio and Pythagoras","steps":[{"type":"text","order":0,"title":"Set up the ratio","content":"The ratio $4:3$ means the television's length and width can be written as $4x$ and $3x$, for the same scale factor $x$. The diagonal is the hypotenuse, so forming $$ (3x)^2+(4x)^2=50^2 $$ earns the first method mark.","highlights":[{"text":"The ratio of the length of the television to the width of the television is 4:3.","location":"specification"},{"text":"A television has a diagonal length of 50 inches.","location":"specification"}]},{"type":"hyper_latex","block":{"nodes":[{"latex":"\\htmlData{anchor=initial}{(3x)^2+(4x)^2=50^2}"},{"latex":"\\htmlData{anchor=expanded}{9x^2+16x^2=2500}"},{"latex":"\\htmlData{anchor=collected}{25x^2=2500}"},{"latex":"\\htmlData{anchor=xsquared}{x^2=100}"},{"latex":"\\htmlData{anchor=positive}{x=10}"},{"text":"Use the positive root because x is a length scale factor."}],"highlights":[{"color":"sky","style":"text-color-with-background","anchor":"initial"},{"color":"teal","style":"text-color-with-background","anchor":"positive"}],"connections":[{"to":"expanded","from":"initial","color":"sky","label":"expand squares"},{"to":"collected","from":"expanded","color":"amber","label":"collect like terms"},{"to":"xsquared","from":"collected","color":"green","label":"divide by 25"},{"to":"positive","from":"xsquared","color":"teal","label":"take positive root"}]},"order":1,"title":"Apply Pythagoras","description":"Substitute the ratio expressions into Pythagoras, with the diagonal as the hypotenuse. Simplifying through to x = 10 earns M1."},{"type":"hyper_latex","block":{"nodes":[{"latex":"\\htmlData{anchor=lenexpr}{\\text{length}=4x}"},{"latex":"\\htmlData{anchor=lenans}{\\text{length}=4\\times10=40.0\\text{ inches}}"},{"latex":"\\htmlData{anchor=widexpr}{\\text{width}=3x}"},{"latex":"\\htmlData{anchor=widans}{\\text{width}=3\\times10=30.0\\text{ inches}}"}],"highlights":[{"color":"sky","style":"text-color-with-background","anchor":"lenans"},{"color":"orange","style":"text-color-with-background","anchor":"widans"}]},"order":2,"title":"Find both dimensions","description":"Substituting x = 10 to obtain both dimensions earns A1."}]}],"generatedAt":"2026-07-21T04:20:35.492Z","modelVersion":"gpt-5.6-terra","explanationVersion":"v3"},"options":[]}],"options":[],"explanation":null,"firstAttemptFullMarks":{"percent":48},"walkthroughVideo":null}],"subjectCode":"igcse_maths__oxford_aqa","summaries":[{"id":"c7dd510c-4f5a-41f9-afb9-22ebec78e09b","difficultyBand":"easy","calculatorUse":null,"totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"0caac7d0-6000-4a51-acbc-7f9ee43598cc","difficultyBand":"medium","calculatorUse":null,"totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"0bfa30e3-f66b-4962-9171-9e39568596b5","difficultyBand":"medium","calculatorUse":null,"totalMarks":3,"questionType":"LA","isCalculation":true}],"title":"Pythagoras","topicId":"442af8cc-a5a8-44e4-b488-ec9dff1e7755","topicSidebar":"$L3b","topicSlug":"grade-4-4-9-pythagoras","topicTitle":"Pythagoras"}]}],"$L3c","$L3d"]}]

Pythagoras

Question 1

Pythagoras Questions

Pythagoras

Question 1

Pythagoras Questions