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Comsc 260 Exam Questions With Correct Answers.

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  • Comsc 260

Comsc 260 Exam Questions With Correct Answers. What is the SIGNED binary number converted to decimal? A. 256 B. -256 C. -128 D. 128 - AnswerC Suppose n = number of bits. Which of the options below is the correct formula that will give you the largest UNsigned binary number that you can rep...

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  • January 14, 2025
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  • Comsc 260
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Comsc 260 Exam Questions With Correct
Answers.


What is the SIGNED binary number 10000000 converted to decimal?


A. 256
B. -256
C. -128

D. 128 - Answer✔C
Suppose n = number of bits. Which of the options below is the correct formula that will give you
the largest UNsigned binary number that you can represent for a given number of bits?


A. 2^n + 1
B. 2^(n-1) - 1
C. 2^(n+1) + 1

D. 2^n - 1 - Answer✔D
How many bits are in a byte?


A. 32
B. 8
C. 64

D. 16 - Answer✔B
Suppose we want to represent the decimal number 19 as a SIGNED binary number using the
least number of bits possible. Which of the options below is correct?



1|Page

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A. 100011
B. 0100011
C. 10011

D. 010011 - Answer✔D
Which of the following options below describes the correct algorithm for converting an
UNsigned decimal number to binary?


1. Divide the number by 2
2. Calculate and store the quotient
3. Calculate and store the remainder
4. Set number = _
5. If the _ is not equal to 0, go back to step 1, else go to step 6
6. The binary number is stored in the remainder


A)
4. remainder
5. remainder


B)
4. quotient
5. quotient


C)
4. quotient
5. remainder


D)
4. remainder


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5. quotient - Answer✔B
What is the largest UNsigned number that you can make with five (5) bits?


A. 31
B. 15
C. 16

D. 32 - Answer✔A
Suppose we want to represent the decimal number 65 as an UNsigned binary number using the
least number of bits possible. Which of the options below is correct?


A. 010000001
B. 01000001
C. 10000001

D. 1000001 - Answer✔D
What are the two steps to get the two's complement of a binary number?




1. For each binary bit i, perform: _
2. _


A)
1. flipped_bit[i] = 1 - bit[i]
2. Subtract 1


B)
1. flipped_bit[i] = 1 - bit[i]
2. Add 1


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