If f(x) = [ex + ln(x)]-13, what is f '(x)? a.-13[ex + ln(x)]-12[ex + (1/x)] b.-13[ex + (1/x)]-12[ex + ln(x)] c -13[ex + ln(x)]-1
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is regions of f ◦ g(·).
<u>Step-by-step explanation:</u>
When you multiply two functions together, you'll get a third function as the result, and that third function will be the product of the two original functions.
For example, if you multiply f(x) and g(x), their product will be h(x)=f.g(x), or h(x)=f(x)g(x).
Here we have two functions, f identifies n f regions of (0, 1)d onto (0, 1)d which is equivalent to f(x) = n f. And, g identifies n g regions of (0, 1)d onto (0, 1)d which is equivalent to g(x)= n g. Now,
⇒ ( f × g ) (x ) = f(x) × g(x)
⇒
Therefore, is regions of f ◦ g(·).