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hi everyone today we're going to talk about how to find the largest possible volume of a cone-shaped cup to complete this problem we'll draw a picture of the problem and write what we know identify optimization and constraint equations and then use the derivative of the optimization equation to find the volume let's take a look in this particular problem we've been told that a cone-shaped drinking cup has been made from a circular piece of paper of radius R where a sector of the piece of paper has been removed and the edges here diagrammed in this figure CA and CB have been joined together and we've been asked to find the maximum volume of this cone-shaped cup so as with any optimization problem the first thing we want to do is draw a picture of the problem and write down everything that we know so in this case this picture here has already been given to us of the circular piece of paper but what we need to imagine is the cone-shaped cup that&

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