(1) Convert the 24-bit color code: R-212, G-107, B-87 into a 6-hexadecimal-digi e "#rggbb", color code for html (Hyper Text Markup Language). Hint, convert R, G and B separately. (2) Convert the base-10 integer, 19663489, into a 8-hexadecimal-digit number (pad with zeroes in the front to make 8 hex-digits). (3) Convert a base-10 number, arbitrarily chosen, into a 32-bit IEEE single precision number (8-bit excess-127 exponent, 23(+)-bit normalized fraction) 4) Convert a base-10 number, arbitrarily chosen, into a 64-bit IEEE double precision number (1-bit excess-1023 exponent, 52(+1)-bit normalized fraction). (5) (a) Convert the base-10 number, 0.47, into a binary number. Cut the answer off with 8 bits after the decimal point. Round the result if the next bit is a 1. 0.47 (b) What exactly, in base-10, does the binary number in part (a) represent? Write with 7 digits accuracy what it is 0.47 ? (6) Ifonly 12 bits are available after the decimal point, What exactly, in base-10, does the converted binary number of 0.7 represent? Write with 8 digits accuracy what the approximate value is. 0.7