Of all numbers x and y whose sum is 50, the hwo that have the maximum product are x-25 and y 25 That atxy50then25 and y 25 maxiey Can there be a mun produ Why or why not? Choose the corect answer below OA Yes, there can be a minimum product. Since Q"(x) O for all x. there must be a minimum product OB. Yes, there can be a minimum product. Since Q"(x)0 for all x, there must be a minimum product OC. No. there cannot be a minimum product. Since Q(x)>0 for all x any critical value must coespond to a maimum produet MD. No. there cannot be a minimum product Since Q"<0for al x, any critical value must comespond lo a maxium product

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter4: Polynomial And Rational Functions
Section4.1: Quadratic Functions
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Of all numbers x and y whose sum is 50, the two that have the maximum product are x-25 and y 25. That is xy 50, then 25 and y 25 maximie Oy Can there be a minimum product? Why or
why not?
Choose the correct answer below
OA Yes, there can be a minimum product. Since Q"(x)<O for all x there must be a minimum product
OB. Yes, there can be a minimum product. Since Q"(x)0 for all x, there must be a minimum product
OC. No, there cannot be a minimum product. Since Q"x)>0 for all x any critical value must correspond to a maximum product
D. No. there cannot be a minimum product. Since Q"x)<0 for all x, any coritical value must corespond to a maximum product.
Question is complete.
O
ar ype here to search
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EC
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Transcribed Image Text:Of all numbers x and y whose sum is 50, the two that have the maximum product are x-25 and y 25. That is xy 50, then 25 and y 25 maximie Oy Can there be a minimum product? Why or why not? Choose the correct answer below OA Yes, there can be a minimum product. Since Q"(x)<O for all x there must be a minimum product OB. Yes, there can be a minimum product. Since Q"(x)0 for all x, there must be a minimum product OC. No, there cannot be a minimum product. Since Q"x)>0 for all x any critical value must correspond to a maximum product D. No. there cannot be a minimum product. Since Q"x)<0 for all x, any coritical value must corespond to a maximum product. Question is complete. O ar ype here to search DELL EC F\ Cape Lock A S] Co
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