(a) [4 points] Use base b=10, precision k=4, idealized, chopping floating-point arithmetic to show that fl(g(1.015)) is inaccurate, where g(x)=x1x1/41 (b) [3 points] Derive the second order (n=2) quadratic Taylor polynomial approximation for f(x)=x1/4, expanded about a=1, and use it to get an accurate approximation to g(x) in part (a). (c) [3 points] Verify that your approximation in (b) is more accurate