For a point source at the origin, the three-dimensional neutron diffusion equation be 15.4.4 comes -dv2(r)k2d¢(r) = q8(r) apply a three-dimensional fourier transform. solve the transformed equation. trans form the solution back into r-space hint the following equations are useful 1. vf(r)eikrdr -kl2f(r)ekr d? r (2)e 1 (2t)e p(r)eikr d2r (2n)e 1 2. let d(k) -ar 1 4t 3. the fourier transform of f(r) 1s (2m)2+a2

Review multiple-concept example 7 in this chapter as an aid in solving this problem. in a fast-pitch softball game the pitcher is impressive to watch, as she delivers a pitch by rapidly whirling her arm around so that the ball in her hand moves in a circle. in one instance, the radius of the circle is 0.626 m. at one point on this circle, the ball has an angular acceleration of 66.1 rad/s2 and an angular speed of 12.6 rad/s. (a) find the magnitude of the total acceleration (centripetal plus tangential) of the ball. (b) determine the angle of the total acceleration relative to the radial direction.