Please explain so that way I can do this with different numbers. Thank you.

A floating point number is stored in a computer, allowing 11 bits for the mantissa and 11 bits for the exponent (for a total of 22 bits to store the number. What is the log (base 10) of the machine epsilon for this floating point format, assuming rounding of the final answer? Your answer must be correct to four places after the decimal. -3.3113 (with margin: 0.0001) A floating point number is stored in a computer, allowing 49 bits for the mantissa and 7 bits for the exponent (for a total of 56 bits to store the number. What is the log (base 10) of the machine epsilon for this floating point format, assuming rounding of the final answer? Your answer must be correct to four places after the decimal. -14.7505 (with margin: 0.0001) A floating point number is stored in a computer, allowing 18 bits for the mantissa and 4 bits for the exponent (for a total of 22 bits to store the number. What is the log (base 10) of the machine epsilon for this floating point format, assuming chopping/truncating of the final answer? Your answer must be correct to four places after the decimal. 5.1175 (with margin: 0.0001 ) A floating point number is stored in a computer, allowing 53 bits for the mantissa and 9 bits for the exponent (for a total of 62 bits to store the number. What is the log (base 10) of the machine epsilon for this floating point format, assuming chopping/truncating of the final answer? Your answer must be correct to four places after the decimal. -15.6536 (with margin: 0.0001)