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You want to design a paper cup in the shape of a right circular cone, so that its generatrix has a length of 15 cm and whose radius of the base in centimeters isr. h h is the height, and V the volume in cm^3, so the function of V in terms of h that allows to find the height of the cone that generates the maximum volume of the paper cup is? -15mh On) V' (A) = - 2mh V225 – e Ob) V' (h) – 225n - 3nh -15nh Oc) V' (A) - Od V' (A) = 75 – nh?

You want to design a paper cup in the shape of a right circular cone, so that its generatrix has a length of 15 cm and whose radius of the base in centimeters isr. h h is the height, and V the volume in cm^3, so the function of V in terms of h that allows to find the height of the cone that generates the maximum volume of the paper cup is? -15mh On) V' (A) = - 2mh V225 – e Ob) V' (h) – 225n - 3nh -15nh Oc) V' (A) - Od V' (A) = 75 – nh?

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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You want to design a paper cup in the shape of a right circular cone, so that its generatrix has a length of 15 cm and whose radius of the base in centimeters is r. h h is the height, and V the volume in cm^3, so the function of V in terms of h that allows to find the height of the cone that generates the maximum volume of the paper cup is? -15mh Oo) V' (A) – V225 – - 2nh Ob) V' (h) – 225m - 3nh %3D -15nh Oc) V' (h) - V25 – A Od V' (A) = 75 – nh?
Transcribed Image Text:You want to design a paper cup in the shape of a right circular cone, so that its generatrix has a length of 15 cm and whose radius of the base in centimeters is r. h h is the height, and V the volume in cm^3, so the function of V in terms of h that allows to find the height of the cone that generates the maximum volume of the paper cup is? -15mh Oo) V' (A) – V225 – - 2nh Ob) V' (h) – 225m - 3nh %3D -15nh Oc) V' (h) - V25 – A Od V' (A) = 75 – nh?
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