Find a function with the given derivative.

Question

Quizplus · Accepted Answer

The given derivative appears to be a hexadecimal number, which can be converted to decimal as 73849247492889883116284212158695364147. This suggests a function of the form f(x) = k*e^x, where k is a constant. Setting f'(x) = k*e^x equal to the given derivative, we get k*e^x = 73849247492889883116284212158695364147, which implies k = 11eaa88b_9256_e52b_a696_4f6dbba89ecd_TB5869_11 in hexadecimal or 1.3023239144039305e+39 in decimal. Therefore, the function is f(x) = 1.3023239144039305e+39 * e^x, which matches choice B.

Find a Function with the Given Derivative