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observe primary and secondary equations: primary: f’(x) = (d-x) / [f(x) - L(d)] secondary: f’(x) =...

observe primary and secondary equations:
primary: f’(x) = (d-x) / [f(x) - L(d)]
secondary: f’(x) = -(d-x) / [L(d) - f(x)]

a) what can you conclude for the value of f’?
b)solve this equation for x.
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Answer #1

a. Finding the solution to some real-world problem often involves a process of finding the maximum or minimum (instead of maximaand minima) of a function within an acceptable region. This is known as optimization problem.

In this optimization problem, we are trying to find the maximum value of f'(X). f'(X) is the primary equation that will be optimised.

In many optimization problem secondary equation (or more than one) must be used to reduce the number of variables in the primary equation before optimizing the problem.

b. To get the solution we need to derivative the function. That'll be given by an image....(may be this is the ans)

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