You are assigned a task to analyze the problem by looking at the resolution of scientific computing algorithm. As IEEE floating-point representations reserves a certain of bits for the sign bit, exponent and fraction. There is a certain number of bits allocated where within that number the decimal place with sits (called the exponent). Furthermore, there are set biases for both single, and double precision. The exponent bias for single precision is 127.

For illustration, the IEEE single-precision (32 bits) format is shown below.

For you to analyze the problem, you are expected to have known the IEEE single and double precision formats. Your task is to convert the numbers 85.125 into IEEE 754 single-precision format. Please show all steps that led to your solution. Your final solution should include the sign bit. Exponent and fraction part as shown in the above format.

Double precision: 64 bits You are assigned a task to analyze the problem by looking at the bit rosolution of a sciontitic computing algorithm. As IEEE foxting-point representation rosarves a certain rumber of bits for the sign bit, exponent and fraction. There is a certain number of bits allocated where within that number the docirnal place siats (cailfed the exponent) Funtherinore, thaie are uat bisses for both single and double precision, The exponent bias for single prectision is 127 . For illustration, the IEEE single-procision ( 32 bits) format is shown below. For you to analyze the problem, you are expected to have known the IEEE single and double precision formats. Your task is to convert the number 85.125 into IEEE 754 singleprecision format. Please show all stegs that lead to your solution. Your final solution should include the Sign bit, exponent and fraction part as shown in the above formal. For the toolbar, press ALT+F10 (PC) or ALT+FN+F10 (MaC)