find the maximum between -1 and 1 f0r the function (e^x)-x-1
Word to the wise: Be certain to indicate that you mean x=-1 and x=1. The most sophisticated way in which to locate any min or max of a function is to take the derivative of the function and set it = to 0. Do that, please, with the given function. Solve the resulting derivative for x. There's more to it than this, but this hint should help you get started.
Notice that just because the problem requests "the maximum," you don't necessarily have a relative max. You may have an abs. max.on the given interval. What would that mean?
Find the absolute maximum and absolute minimum values of f(x) =e^x-x-1 on the interval [-1, 0]
Aha! It makes a huge difference sometimes if you do or do not include ALL of the instructions that come with a problem. First, with f(x)=e^x - x -1, find the derivative f '(x). f '(x) = ? Set that = to 0. Solve for x. Does tis appear to be a max or a min? an abs max or an abs min? Why?
In other words, does it appear that you have a max or a min at that x value?
he said to check the mix we have tow value e^-1 ---->=.5and e^-2--->=0.1 the the maximum will be 0.5
i mean my teacher said that
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