Question 23 options: Using the rules of the simple floating point model (1-bit sign, 5-bit biased exponent, 8-bit significand, and normalized such that the leftmost bit of the significand is always 1), the number 8.4375 (decimal) can be expressed as: (Do not use spaces or any English text. Provide only 14 bits.)

1) For a sytem of 10-digit unsigned base 2 numbers, how many numbers can be represented? 2) For a (n-1) digit 2's complement binary number (n>2), what is the number of negative integers? 3) For a 10 digit 2's complement number, what is the difference between the most positive number and the most negative number?

Problem 3: Compute the mantissa and exponent required to represent 35.436 in base-2 floating point representation.

1) Find the equivalent decimal value of the following floating-point representation using IEEE 754 standard single-precision (32-bit floating-point number with bias = 127)  1 0111 1111 1110 0000 0000 0000 0000 000 (The quiz is expecting a decimal numeric entry. It will automatically suppress leading and trailing zeros. It will display your answer with commas every third digit.)   2) Find an IEEE 754 floating-point representation of -74.2 decimal number. Enter 32 bits without a space.  (The quiz is expecting a fill in the blank text string in the entry box and grades on an exact match with the expected result. The answer should be formatted as a 32-bit IEEE 745 binary number representation)