Consider a function machine that accepts inputs as ordered pairs. Suppose the components of the ordered pairs are natural numbers and the first component is the length of a rectangle and the second is its width. The machine computes the perimeter (the distance around a figure) of the rectangle. Thus, for a rectangle whose length, L, is 3 and whose width, W, is 1, the input is (3,1) and the output is 2.3+2.1, or 8. Complete parts (a) through (c) below. (L, W) 2L+2W a. For each of the following inputs, find the corresponding output: (1,10), (8,3), (3,8). (√√3,√3), (d,a). The output for (1,10) is