What is the binary equivalent of the decimal number 136?

What is the binary equivalent of the decimal number 136?

• A. 10001000
• B. 11000000
• C. 10101000
• D. 10001100

Answer: (A)

To convert the decimal number 136 to its binary equivalent, you can follow the process of dividing the number by 2 and noting the remainders. Starting with 136, when you divide by 2 repeatedly, you get the following series of divisions: 1. 136 divided by 2 gives a quotient of 68 and a remainder of 0. 2. 68 divided by 2 gives a quotient of 34 and a remainder of 0. 3. 34 divided by 2 gives a quotient of 17 and a remainder of 0. 4. 17 divided by 2 gives a quotient of 8 and a remainder of 1. 5. 8 divided by 2 gives a quotient of 4 and a remainder of 0. 6. 4 divided by 2 gives a quotient of 2 and a remainder of 0. 7. 2 divided by 2 gives a quotient of 1 and a remainder of 0. 8. Lastly, 1 divided by 2 gives a quotient of 0 and a remainder of 1. Now, if you take the remainders starting from the last division to the first, you read them in reverse order: 1

To convert the decimal number 136 to its binary equivalent, you can follow the process of dividing the number by 2 and noting the remainders. Starting with 136, when you divide by 2 repeatedly, you get the following series of divisions:

1. 136 divided by 2 gives a quotient of 68 and a remainder of 0.

2. 68 divided by 2 gives a quotient of 34 and a remainder of 0.

3. 34 divided by 2 gives a quotient of 17 and a remainder of 0.

4. 17 divided by 2 gives a quotient of 8 and a remainder of 1.

5. 8 divided by 2 gives a quotient of 4 and a remainder of 0.

6. 4 divided by 2 gives a quotient of 2 and a remainder of 0.

7. 2 divided by 2 gives a quotient of 1 and a remainder of 0.

8. Lastly, 1 divided by 2 gives a quotient of 0 and a remainder of 1.

Now, if you take the remainders starting from the last division to the first, you read them in reverse order: 1