Asked by Wawen
Find two numbers whose sum is 42 and whose product will be at the largest possible.
Answers
Answered by
John
x + y = 42
y = 42-x
x(42-x)
42x-x^2
derivative 42 -2x =0
x=21 y =21
y = 42-x
x(42-x)
42x-x^2
derivative 42 -2x =0
x=21 y =21
Answered by
Anonymous
Find two numbers whose sum is 42 and whose product will be at the largest possible.
Answered by
Dillip
When the sum of two numbers is constant, then product of those two numbers is maximum, when those two numbers are as close to each other. As 21 + 21 = 42, so answer will be 21 × 21 = 441.
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