What is the smallest possible products of the digit
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Answer:
x + y = 82
You want to minimize x*y. To do so, you want to solve for y, y = 82-x and substitute this into x*y:
x(82-x) = 82x-x^2
Taking a derivative of 82x - x2 : 82 - 2x
Set the derivative = 0 and solve for x: 82 - 2x = 0
2x = 82
x = 41
The minimum product should be 41*41 = 1681
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