ow that the height of the ba h = 2700-x² 3x nce show that the volume Vo V = 1800x - 1²/3 x-²3²x³ 2,3 d the value of x which optimis

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A: We have to find the volume of the solid generated.

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Q: A rectangular box has a height of S, the length is twice the height, and the width is 6 greater than…

A: Total surface Area of box = 2(lb+bh+hl) Where l is length  b is breadth h is height .

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Q: Find volume between given functions about the y = -3 axis.

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Q: Find the values of and y Maximised that the volume can be

A: Since y is not clearly mention what is it, so we are taking it as radius of cone. According to the…