Problem #3 A hexadecimal (base 16) number is randomly picked between 0 and Fand then converted to a 4-bit unsigned binary number, U V W X2. The Boolean variables U, V, W, and X represent the four bits with U representing the MSB and X the LSB. For example, when the hexadecimal number is 2, UVWX2 = 00102. When the hexadecimal number is C, UVWX2 = 11002. Suppose an output, Z, has a value of 1 when the picked hexadecimal number can be evenly divided by 4, and a value of 0 otherwise. Find the minimum sum of products (SOP) solution for Z using a Karnaugh map