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cube has side lengths of 2 cm.","difficulty":1,"difficultyBand":"medium","totalMarks":2,"sourceTitle":null,"calculatorUse":"non_calc","isCalculation":true,"parts":[{"id":"b891221f-95ce-4b91-85d8-5940930d4ab7","label":"a","content":"Work out the total volume of 10 of these cubes.","markscheme":"- Volume of one cube = $2 \\times 2 \\times 2 = 8 \\text{ cm}^3$ M1\n- Volume of ten cubes = $8 \\times 10 = 80 \\text{ cm}^3$ A1","marks":2,"order":0,"markingRubric":{"totalMarks":2,"points":[{"id":"p1","marks":1,"description":"Calculation of the volume of a single cube ($2^3$ or $2 \\times 2 \\times 2$).","code":"M"},{"id":"p2","marks":1,"description":"Total volume for 10 cubes.","code":"A"}],"finalAnswers":["80","80 cm^3"],"generatedAt":"2026-05-06T14:05:27.992Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"volume_then_multiply","label":"Find one, then 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This correct method earns M1."},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$V_{\\text{total}}=\\color{@green}{\\htmlData{anchor=one_cube}{8\\text{ cm}^3}}\\times\\color{@amber}{\\htmlData{anchor=count}{10}}$"},{"latex":"$$V_{\\text{total}}=\\color{@green}{\\htmlData{anchor=total}{80\\text{ cm}^3}}$"}],"highlights":[{"color":"green","style":"text-color","anchor":"one_cube"},{"color":"amber","style":"text-color","anchor":"count"},{"color":"green","style":"text-color","anchor":"total"}]},"order":2,"title":"Find ten cubes","description":"There are ten identical cubes, so multiply the volume of one cube by ten. The correct total with units earns A1."}]}],"generatedAt":"2026-07-19T07:07:39.819Z","modelVersion":"gpt-5.6-sol","explanationVersion":"v3"},"options":[]}],"options":[],"explanation":{"methods":[{"id":"b891221f-95ce-4b91-85d8-5940930d4ab7:single_cube_first","label":"Volume of One Cube First","steps":[{"type":"text","order":0,"title":"Identify the task","content":"We need to find the total volume of $10$ identical cubes. \n\nWe are given that each cube has a side length of $2\\text{ cm}$. To solve this, we will first find the volume of a single cube and then multiply it by the total number of cubes ($10$).","highlights":[{"text":"side lengths of 2 cm","location":"specification"},{"text":"total volume of 10 of these cubes","location":"specification"}]},{"type":"text","order":1,"title":"Calculate volume of one cube","content":"The volume of a cube is calculated by cubing its side length (multiplying the side length by itself three times):\n\n$$\\text{Volume of one cube} = \\text{side} \\times \\text{side} \\times \\text{side}$$\n\nSubstitute the given side length of $2\\text{ cm}$ into the formula:\n\n$$\\text{Volume of one cube} = 2 \\times 2 \\times 2 = 8\\text{ cm}^3$$\n\nFinding this value of $8\\text{ cm}^3$ earns you the first method mark (**M1**)."},{"type":"text","order":2,"title":"Calculate total volume","content":"Now, since we have $10$ of these identical cubes, we multiply the volume of a single cube by $10$:\n\n$$\\text{Total Volume} = 8\\text{ cm}^3 \\times 10 = 80\\text{ cm}^3$$\n\nThis final calculation completes your working and earns you the accuracy mark (**A1**)."}]},{"id":"b891221f-95ce-4b91-85d8-5940930d4ab7:composite_prism","label":"Composite Cuboid Approach","steps":[{"type":"text","order":0,"title":"Visualize the composite cuboid","content":"Imagine lining up all 10 cubes side-by-side in a single row to form one large composite cuboid.\n\nSince each cube has side lengths of $2\\text{ cm}$:\n- The **height** of the composite cuboid is $2\\text{ cm}$.\n- The **width** of the composite cuboid is $2\\text{ cm}$.","highlights":[{"text":"A cube has side lengths of 2 cm.","location":"specification"},{"text":"10 of these cubes","location":"specification"}]},{"type":"text","order":1,"title":"Calculate the total length","content":"Since we have arranged $10$ cubes in a row, the total length is the sum of the side lengths of all $10$ cubes:\n\n$$\\text{Length} = 10 \\times 2\\text{ cm} = 20\\text{ cm}$$"},{"type":"hyper_latex","block":{"nodes":[{"text":"Now, we can find the total volume using the formula for the volume of a cuboid:"},{"latex":"$$$\\text{Volume} = \\htmlData{anchor=len}{\\color{@sky}{\\text{length}}} \\times \\htmlData{anchor=wid}{\\color{@amber}{\\text{width}}} \\times \\htmlData{anchor=hgt}{\\color{@purple}{\\text{height}}}$$"},{"latex":"$$$\\text{Volume} = \\htmlData{anchor=len-val}{\\color{@sky}{20}} \\times \\htmlData{anchor=wid-val}{\\color{@amber}{2}} \\times \\htmlData{anchor=hgt-val}{\\color{@purple}{2}}$$"},{"latex":"$$$\\text{Volume} = 80\\text{ cm}^3$$"}],"highlights":[{"color":"sky","style":"text-color","anchor":"len-val"},{"color":"amber","style":"text-color","anchor":"wid-val"},{"color":"purple","style":"text-color","anchor":"hgt-val"}],"connections":[{"to":"len-val","from":"len","color":"sky","label":null,"style":"solid"},{"to":"wid-val","from":"wid","color":"amber","label":null,"style":"solid"},{"to":"hgt-val","from":"hgt","color":"purple","label":null,"style":"solid"}]},"order":2,"title":"Calculate the total volume","description":"By substituting our dimensions into the volume formula, we get $80\\text{ cm}^3$. This corresponds to the two marks in the markscheme: calculating the individual step equivalents ($2 \\times 2 \\times 2 = 8\\text{ cm}^3$ and $8 \\times 10 = 80\\text{ cm}^3$)."}]}],"generatedAt":"2026-06-12T14:17:32.816Z","modelVersion":"gemini-3.5-flash","explanationVersion":"v2"},"firstAttemptFullMarks":{"percent":69},"walkthroughVideo":{"url":"https://assets.mathsgenie.co.uk/walkthroughs/videos/39d12c3d-1888-4b48-9f69-f3b6610e7922.mp4","durationSeconds":49,"posterUrl":"https://assets.mathsgenie.co.uk/walkthroughs/videos/39d12c3d-1888-4b48-9f69-f3b6610e7922.jpg"}},{"id":"88de3212-895c-47eb-8f56-b2476b4a4401","revisionId":"7977f41d-b41e-4c86-8e81-3e1ddc3297a5","questionNumber":null,"questionType":"LA","specification":"A cuboid has a length of $8\\text{ cm}$, a width of $5\\text{ cm}$, and a height of $x\\text{ cm}$. The volume of the cuboid is $160\\text{ cm}^3$.","difficulty":1,"difficultyBand":"medium","totalMarks":2,"sourceTitle":null,"calculatorUse":"non_calc","isCalculation":true,"parts":[{"id":"b7ee83e3-40e2-4a1d-b868-6485898a984b","label":"a","content":"Calculate the value of $x$.","markscheme":"- $8 \\times 5 \\times x = 160$ M1\n- $40x = 160 \\implies x = 4$ A1","marks":2,"order":0,"markingRubric":{"totalMarks":2,"points":[{"id":"p1","marks":1,"description":"Forming an equation for the volume of the cuboid.","code":"M"},{"id":"p2","marks":1,"description":"Correct value for x.","code":"A"}],"finalAnswers":["4"],"generatedAt":"2026-05-06T14:05:29.346Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"use_volume_formula","label":"Use the cuboid volume formula","steps":[{"type":"text","order":0,"title":"Recall the formula","content":"The volume of a cuboid is\n\n$$\\text{volume}=\\text{length}\\times\\text{width}\\times\\text{height}.$$","highlights":[{"text":"A cuboid has a length of $8\\text{ cm}$, a width of $5\\text{ cm}$, and a height of $x\\text{ cm}$.","location":"specification"}]},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$V=\\color{@sky}{\\htmlData{anchor=formula}{l\\times w\\times h}}$"},{"latex":"$$\\color{@sky}{\\htmlData{anchor=substitution}{8\\times5\\times x=160}}$"}],"highlights":[{"color":"sky","style":"text-color","anchor":"formula"},{"color":"sky","style":"text-color","anchor":"substitution"}]},"order":1,"title":"Substitute the values","description":"Put the given dimensions and volume into the formula. This correct equation earns the M1 mark."},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$8\\times 5\\times x=160$"},{"latex":"$$40x=160$"},{"latex":"$$\\dfrac{40x}{40}=\\dfrac{160}{40}$"},{"latex":"$$x=4$"}]},"order":2,"title":"Solve for the height","description":"First multiply the known dimensions. Then divide both sides by 40 to keep the equation balanced. Therefore x = 4, so the height is 4 cm. Reaching x = 4 earns the A1 mark."}]}],"generatedAt":"2026-07-20T10:32:57.872Z","modelVersion":"gpt-5.6-sol","explanationVersion":"v3"},"options":[]}],"options":[],"explanation":{"methods":[{"id":"b7ee83e3-40e2-4a1d-b868-6485898a984b:algebraic","label":"Algebraic Equation","steps":[{"type":"text","order":0,"title":"Recall the volume formula","content":"The volume ($V$) of a cuboid is calculated by multiplying its length ($l$), width ($w$), and height ($h$) together:\n\n$$V = l \times w \times h$$"},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$l = \\htmlData{anchor=len-val}{\\color{@sky}{8}}\\text{ cm}, \\quad w = \\htmlData{anchor=wid-val}{\\color{@amber}{5}}\\text{ cm}, \\quad h = \\htmlData{anchor=h-val}{\\color{@purple}{x}}\\text{ cm}, \\quad V = \\htmlData{anchor=vol-val}{\\color{@green}{160}}\\text{ cm}^3$"},{"latex":"$$V = l \\times w \\times h$"},{"latex":"$${\\htmlData{anchor=vol-sub}{\\color{@green}{160}}} = {\\htmlData{anchor=len-sub}{\\color{@sky}{8}}} \\times {\\htmlData{anchor=wid-sub}{\\color{@amber}{5}}} \\times {\\htmlData{anchor=h-sub}{\\color{@purple}{x}}}$"}],"highlights":[{"color":"sky","style":"text-color","anchor":"len-val"},{"color":"amber","style":"text-color","anchor":"wid-val"},{"color":"purple","style":"text-color","anchor":"h-val"},{"color":"green","style":"text-color","anchor":"vol-val"}],"connections":[{"to":"len-sub","from":"len-val","color":"sky","label":"length","style":"solid"},{"to":"wid-sub","from":"wid-val","color":"amber","label":"width","style":"solid"},{"to":"h-sub","from":"h-val","color":"purple","label":"height","style":"solid"},{"to":"vol-sub","from":"vol-val","color":"green","label":"volume","style":"solid"}]},"order":1,"title":"Set up the equation","description":"Substitute the known dimensions of the cuboid into the volume formula."},{"type":"text","order":2,"title":"Simplify the equation","content":"First, simplify the multiplication on the right-hand side of the equation:\n\n$$8 \times 5 = 40$$\n\nThis simplifies our algebraic equation to:\n\n$$160 = 40x$$\n\n*(This earns the first method mark **M1**)*"},{"type":"text","order":3,"title":"Solve for x","content":"To isolate $x$, divide both sides of the equation by $40$:\n\n$$\\begin{aligned} x &= \\frac{160}{40} \\\\ x &= 4 \\end{aligned}$$\n\nThus, the value of $x$ is $4$.\n\n*(This earns the accuracy mark **A1**)*"}]},{"id":"b7ee83e3-40e2-4a1d-b868-6485898a984b:arithmetic","label":"Two-Step Arithmetic","steps":[{"type":"text","order":0,"title":"Calculate the base area","content":"First, find the area of the cuboid's base. The base of a cuboid is a rectangle with length and width.\n\nUsing the given dimensions:\n- $\\text{Length} = 8\\text{ cm}$\n- $\\text{Width} = 5\\text{ cm}$\n\nMultiply these two values to find the base area:\n$$\\text{Base Area} = 8\\text{ cm} \\times 5\\text{ cm} = 40\\text{ cm}^2$$\n\nCalculating this base area correctly earns you the first mark (part of the **M1** method mark).","highlights":[{"text":"length of 8 cm","location":"specification"},{"text":"width of 5 cm","location":"specification"}]},{"type":"text","order":1,"title":"Divide volume by area","content":"Now, we know that the volume of a cuboid is found by multiplying its base area by its height ($x$):\n$$\\text{Volume} = \\text{Base Area} \\times \\text{Height}$$\n\nTo find the unknown height $x$, we divide the total volume by the base area we just calculated:\n$$x = \\frac{\\text{Volume}}{\\text{Base Area}}$$\n\nSubstitute the known values into this equation:\n- $\\text{Volume} = 160\\text{ cm}^3$\n- $\\text{Base Area} = 40\\text{ cm}^2$\n\n$$x = \\frac{160}{40}$$\n\n$$x = 4$$","calculator":[{"gdc":{"expression":"160/40","instructions":"Enter '160 / 40' on the main calculation screen."},"ti84":{"expression":"160/40","instructions":"Type '160 / 40' and press ENTER."},"desmos":{"expression":"160/40","instructions":"Type '160 / 40' into the input field."},"description":"Perform the division on a calculator to verify the answer."}],"highlights":[{"text":"volume of the cuboid is 160 cm^3","location":"specification"}]},{"type":"text","order":2,"title":"State final answer","content":"The height of the cuboid is $4\\text{ cm}$.\n\nTherefore:\n$$x = 4$$\n\nCompleting this division to find the correct value of $x$ earns the final accuracy mark (**A1**)."}]}],"generatedAt":"2026-06-12T23:00:01.467Z","modelVersion":"gemini-3.5-flash","explanationVersion":"v2"},"firstAttemptFullMarks":{"percent":66},"walkthroughVideo":{"url":"https://assets.mathsgenie.co.uk/walkthroughs/videos/88de3212-895c-47eb-8f56-b2476b4a4401.mp4","durationSeconds":61,"posterUrl":"https://assets.mathsgenie.co.uk/walkthroughs/videos/88de3212-895c-47eb-8f56-b2476b4a4401.jpg"}},{"id":"e3bdc9a3-7f6a-4b2d-af1a-f23591d50e83","revisionId":"561016a1-77e0-4025-a581-9c8f157c53b8","questionNumber":"2","questionType":"LA","specification":"![Diagram of a triangular prism with dimensions 3 cm, 4 cm, 5 cm, and 8 cm.](https://assets.mathsgenie.co.uk/question-image-redraws/sol-max-v1/e3bdc9a3-7f6a-4b2d-af1a-f23591d50e83/image-1-cc6253297299fb5827a29e31.svg)\n\nThe diagram shows a triangular prism. The cross-section of the prism is a right angled triangle.","difficulty":1,"difficultyBand":"medium","totalMarks":3,"sourceTitle":"Volume of a Prism","calculatorUse":"non_calc","isCalculation":true,"parts":[{"id":"8a7f6745-2e03-42b5-aebf-73d40a699b71","label":"0","content":"Calculate the volume of the prism.","markscheme":"- Area of cross section = $\\frac{3 \\times 4}{2} = 6 \\text{ cm}^2$ M1\n- Volume = $6 \\times 8$ M1\n- Final answer = $48 \\text{ cm}^3$ A1","marks":3,"order":0,"markingRubric":{"totalMarks":3,"points":[{"id":"p1","marks":1,"description":"Calculates the area of the triangular cross-section using base and height.","code":"M"},{"id":"p2","marks":1,"description":"Multiplies the cross-sectional area by the length (8 cm).","code":"M"},{"id":"p3","marks":1,"description":"Final answer of 48.","code":"A"}],"finalAnswers":["48"],"generatedAt":"2026-05-06T11:03:31.583Z","modelVersion":"gemini-3-flash-preview"},"tableImages":[],"explanation":{"methods":[{"id":"cross_section_area","label":"Cross-section area method","steps":[{"type":"text","order":0,"title":"Identify the cross-section","content":"The repeated cross-section is the right-angled triangle at the end of the prism. Its perpendicular base and height are $4\\text{ cm}$ and $3\\text{ cm}$. The $5\\text{ cm}$ side is the sloping side, so it is not needed for the area."},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$A_{\\triangle}=\\htmlData{anchor=area_calculation}{\\color{@sky}{\\dfrac{1}{2}\\times 4\\times 3}}$"},{"latex":"$$A_{\\triangle}=\\htmlData{anchor=area_result}{\\color{@green}{6\\text{ cm}^2}}$"}],"highlights":[{"color":"sky","style":"text-color","anchor":"area_calculation"},{"color":"green","style":"text-color","anchor":"area_result"}],"connections":[{"to":"area_result","from":"area_calculation","color":"sky","label":"calculate"}]},"order":1,"title":"Find triangle area","description":"Use the right-angled triangle's perpendicular sides, 3 cm and 4 cm, as the base and height. Writing 3 × 4 ÷ 2 earns the first method mark (M1)."},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$V=\\htmlData{anchor=volume_product}{\\color{@sky}{6\\times8}}$"},{"latex":"$$V=\\htmlData{anchor=volume_answer}{\\color{@green}{48\\ \\mathrm{cm}^{3}}}$"}],"highlights":[{"color":"sky","style":"text-color","anchor":"volume_product"},{"color":"green","style":"text-color","anchor":"volume_answer"}],"connections":[{"to":"volume_answer","from":"volume_product","color":"sky","label":"calculate"}]},"order":3,"title":"Calculate prism volume","description":"Multiply the cross-section area by the prism's length. Writing 6 × 8 earns the second method mark (M1), and 48 cm³ earns the accuracy mark (A1). Volume must be given in cubic units, so use cm³."}]}],"generatedAt":"2026-07-19T02:08:19.278Z","modelVersion":"gpt-5.6-sol","explanationVersion":"v3"},"options":[]}],"options":[],"explanation":null,"firstAttemptFullMarks":{"percent":70},"walkthroughVideo":null}],"subjectCode":"gcse_maths","summaries":[{"id":"2a3d6ef8-7586-4251-b376-479b6c5e2648","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"39d12c3d-1888-4b48-9f69-f3b6610e7922","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"4da8cb24-c090-43a7-b535-165a4c41fabd","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"55a41e1f-7543-4946-b6ab-75e7458be993","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"6c952b0d-2df7-424c-8086-875862299314","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"71b53c09-b0c8-4ea7-8626-33136bdd30dd","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"77033a42-e7d5-48fb-9a7c-ec235b856206","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"88de3212-895c-47eb-8f56-b2476b4a4401","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"c2393301-475b-4606-9953-c751685316a6","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"fe63963c-39f7-435f-9d1d-9313a8cb3f54","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"e3bdc9a3-7f6a-4b2d-af1a-f23591d50e83","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"1b9d49a6-4ae5-4317-b7b5-499f0bff966e","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"3152fde1-8c6f-4e83-be4e-fba0d6f2844a","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"50d2b4da-cd7b-4bce-8e2e-5abadb0e6c27","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"64368a2b-b3e9-4a32-89ca-c0e104f3e07d","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"680e47b5-142e-4334-bc42-fddef0fd28b5","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"847534f8-290a-4c7d-b4f4-166770d3de0f","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"9336bb0c-c7e5-48e7-b73d-e22714f98800","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"b96d6755-3297-417d-8be9-977ce421f624","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"bacb2956-7bcb-4c2d-8afd-5b95e5d69b87","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"c555987c-c080-4533-9961-96e80d57a281","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"cad3b5be-0f5a-4684-8348-ec032c77518f","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"cd1d4c6d-951d-43fc-af28-69810f56ed1e","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":5,"questionType":"LA","isCalculation":true},{"id":"80d48b64-4705-41c9-88b2-6a21087401ed","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"05b0e3ec-ddac-425c-b622-e848c7791d0a","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"091f0946-b5cf-4925-b259-060766025b7a","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"1e0e2d20-6ff2-4484-94df-487db19798c3","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"2be6ecf7-3406-4880-a8ac-36709b363713","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"556c525e-a528-4735-b563-f03b0f1dba34","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"99abcf9d-74b5-45bb-a99b-402fe9385611","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"a45f9077-1f07-4710-82cf-62eba64a99b3","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"a7a524d4-6f03-4011-ac45-84a4c63a49d9","difficultyBand":"hard","calculatorUse":"calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"a9bbd1da-bff3-452d-b1f4-32c4dbdbd99a","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"c1637ab0-29b3-4ff4-a735-d36539a39eb2","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"d052a6cb-ceb7-43bf-a471-cb5a2a6ca1ec","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"dbc1a599-46db-491d-b915-6e3227588b12","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"848d6142-6e64-4383-982d-746def22de39","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"9db15f6e-e447-46be-9700-3086d9060a85","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":3,"questionType":"LA","isCalculation":true},{"id":"8eb01c1e-e245-446f-8781-ffb59904ab35","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"2221662a-ca9f-4bff-8bbc-545cc82b00ae","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"2763eb0d-5630-419f-906e-b5d2076d2775","difficultyBand":"medium","calculatorUse":"non_calc","totalMarks":2,"questionType":"LA","isCalculation":true},{"id":"799e88a6-7300-40ea-bbf3-e40e9b9db3ea","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"0f7097d1-abb2-40dc-a28f-588723e3bb60","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":4,"questionType":"LA","isCalculation":true},{"id":"74346c3c-5512-4ea4-8d36-8f6248deb60b","difficultyBand":"hard","calculatorUse":"non_calc","totalMarks":5,"questionType":"LA","isCalculation":true}],"title":"Volume of a Prism","topicId":"a2c45350-2311-4854-9d87-ef997348f7a0","topicSidebar":"$L3b","topicSlug":"grade-4-4-13-volume-of-a-prism","topicTitle":"Volume of a Prism"}]}],"$L3c","$L3d"]}]

Volume of a Prism

Question 2

Volume of a Prism Questions

Volume of a Prism

Question 2

Volume of a Prism Questions