SOLUTION: the profit for a veggie dog vendor is given by this function: p(v)=-.004v^2+1.32v+200, where v is the number of veggie dogs sold per day. how many veggie dogs does she need tto sel
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-> SOLUTION: the profit for a veggie dog vendor is given by this function: p(v)=-.004v^2+1.32v+200, where v is the number of veggie dogs sold per day. how many veggie dogs does she need tto sel
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Question 1042613: the profit for a veggie dog vendor is given by this function: p(v)=-.004v^2+1.32v+200, where v is the number of veggie dogs sold per day. how many veggie dogs does she need tto sell in a day to make a maximum profit Answer by josmiceli(19441) (Show Source):
You can put this solution on YOUR website! When the form of the equation is: , then the
formula for the x-value of the vertex
( a peak in this case ) is:
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She needs to sell 165 hot dogs/day to
maximize profit
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check:
Plug this value back into the equation to
get the maximum profit,
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Here's the plot:
