Web Reference: The volume of the cone is given by the formula: 1 r 2 h 3 47.1 Show that the volume can be written as V 12 h h 3 3 47.2 Now calculate the height and radius of the cone that will produce the maximum volume. Optimisation problems (EMCHJ) We have seen that differential calculus can be used to determine the stationary points of functions, in order to sketch their graphs. The document is a compilation of calculus exam questions for grade 12 students. It contains 7 multiple part questions covering optimization problems, related rates, and other calculus topics.
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Celebrity Optimization Problem in Calculus - Super Simple Explanation Wealth
Optimization Problem in Calculus - Super Simple Explanation
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Optimization Problems in Calculus
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Application to Calculus for Grade 12 with Mr X
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Grade 12 Calculus Lesson 6 | Optimisation - Displacement, Velocity and Acceleration | Mlungisi Nkosi
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Grade 12 Calculus Lesson 7 | Optimisation - Area, Volume and Cost | Mlungisi Nkosi
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Grade 12 Maths Optimisation Part 1
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GRADE 12 MATHS CALCULUS – Optimisation #12
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