The range of integers that can be represented by an $n$ bit $2’s$ complement number system is: $-2^{n-1} \text{ to } (2^{n-1} -1)$ $-(2^{n-1} -1) \text{ to } (2^{n-1} -1)$ $-2^{n-1} \text{ to } 2^{n-1}$ $-(2^{n-1} +1) \text{ to } (2^{n-1} -1)$

Consider the following floating-point format. Mantissa is a pure fraction in sign-magnitude form. The normalized representation for the above format is specified as follows. The mantissa has an implicit $1$ preceding the binary (radix) point. Assume that only $0's$ are padded in while shifting a field. The ... of the above number $(0.239 \times 2^{13})$ is: $0A\;20$ $11\;34$ $49\;D0$ $4A\;E8$

Consider the following floating-point format. Mantissa is a pure fraction in sign-magnitude form. The decimal number 0.239 $\times$ 2$^{13}$ has the following hexadecimal representation (without normalization and rounding off): 0D 24 0D 4D 4D 0D 4D 3D

Consider the following circuit. Which one of the following is TRUE? $f$ is independent of $x$ $f$ is independent of $y$ $f$ is independent of $z$ None of $x, y, z$ is redundant