Ex y expanding in a Maciaurin series and integrating sem by term, show that M, 10--1- 00 ( Using the definition of the expected value as 0 (x)10x)dx= Write the third term of t f(x) 21 Using the definition of rearranged as 00 of a continuous random variable X and then moving all constants outside the integral, the integral of the second term can be rearranged the rth moment about the origin the expected value the moment-generating function f(x)dx=22 of a continuous random variable X and then moving all constants outside the integral, the integral of the third term can be