Project : Euler's Formula CO In the following questions, all function have domain R. A complex-valued function is one of the form f(x) = u(x) + iv(x), where u and v are real valued functions. We define f'(x) = u'(x) +iv'(x). This means that (f(x)dx = (u(x)drti v(x)da 2. Using this definition, show that d(e(atib)z) = (a + ib)e(atib)x dx Hint: What are u(x) and v(x) in this case? Remember that to verify an equality you should calculate each side separately and then check they are equal