What represents the binary equivalence of 96?
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A. B. C. D.B
To find the binary equivalence of decimal number 96, we need to divide 96 by 2 repeatedly until we reach 0. The remainders, when read from bottom to top, will give us the binary equivalent of 96.
The process can be explained as follows:
Step 1: Divide 96 by 2, which gives us a quotient of 48 and a remainder of 0. Step 2: Divide 48 by 2, which gives us a quotient of 24 and a remainder of 0. Step 3: Divide 24 by 2, which gives us a quotient of 12 and a remainder of 0. Step 4: Divide 12 by 2, which gives us a quotient of 6 and a remainder of 0. Step 5: Divide 6 by 2, which gives us a quotient of 3 and a remainder of 0. Step 6: Divide 3 by 2, which gives us a quotient of 1 and a remainder of 1. Step 7: Divide 1 by 2, which gives us a quotient of 0 and a remainder of 1.
Reading the remainders from bottom to top, we get the binary equivalent of 96, which is 01100000. Therefore, the correct answer is option B.