Question
a.
signed magnitude form
b.
1’s complement form
c.
2’s complement form
d.
none of the above
Engage with the Community - Add Your Comment
Confused About the Answer? Ask for Details Here.
Know the Explanation? Add it Here.
Q. Negative numbers cannot be represented in
Similar Questions
Discover Related MCQs
Q. X – = Y + 1 means
View solution
Q. The absorption law in Boolean algebra say that
View solution
Q. The number of 1’s present in the binary representation of
10 × 256 + 5 × 16 + 5 is
View solution
Q. The hexadecimal number equivalent to (1762.46)8 is
View solution
Q. (A + B)(AB)’ is equivalent to
View solution
Q. Encoding of data bits 0011 into 7-bit even Parity Hamming Code is
View solution
Q. What is decimal equivalent of BCD 11011.1100?
View solution
Q. The simplified form of the Boolean expression (X+Y+XY)(X+Z) is
View solution
Q. The answer of the operation (10111)2 * (1110)2 in hex equivalence is
View solution
Q. How many 1’s are present in the binary representation of
3 × 512 + 7 × 64 + 5 × 8 + 3
View solution
Q. The Boolean expression x’y’z+yz+xz is equivalent to:
View solution
Q. The octal equivalent of hexadecimal (A.B)16 is:
View solution
Q. The dual of the switching function x+yz is:
View solution
Q. The octal equivalent of the hexadecimal number FF is:
View solution
Q. The idempotent law in Boolean algebra says that:
View solution
Q. Simplified form of Boolean expression xy+(~x)z+yz is:
View solution
Q. In order to build a MOD-18 counter, the minimum number of flip flops needed is equal to:
View solution
Q. 2’s complement of -100 is:
View solution
Q. Which of the following expression remove hazard form: xy+zx’ ?
View solution
Q. How many 1’s are present in the binary representation of 15x256+5x16+3:
View solution
Suggested Topics
Are you eager to expand your knowledge beyond Computer Arithmetic? We've curated a selection of related categories that you might find intriguing.
Click on the categories below to discover a wealth of MCQs and enrich your understanding of Computer Science. Happy exploring!