1
GATE CSE 2005
MCQ (Single Correct Answer)
+2
-0.6
A device with data transfer rate $$10$$ $$KB/sec$$ is connected to a $$CPU.$$ Data is transferred byte-wise. Let the interrupt overhead be $$4$$ $$\mu \sec $$. The byte transfer time between the device interface register and $$CPU$$ or memory is negligible. What is the minimum performance gain of operating the device under interrupt mode over operating it under program controlIed mode?
A
$$15$$
B
$$25$$
C
$$35$$
D
$$45$$
2
GATE CSE 2005
MCQ (Single Correct Answer)
+1
-0.3
Normally user programs are prevented from handling $${\rm I}/O$$ directly by $${\rm I}/O$$ instructions in them. For $$CPUs$$ having explicit $${\rm I}/O$$ instructions, such $${\rm I}/O$$ protection is ensured by having the $${\rm I}/O$$ instructions privileged. In a $$CPU$$ with memory mapped $${\rm I}/O$$, there is no explicit $${\rm I}/O$$ instruction. Which one of the following is true for a $$CPU$$ with memory mapped $${\rm I}/O$$ ?
A
$${\rm I}/O$$ protection is ensured by operating system routine(s)
B
$${\rm I}/O$$ protection is ensured by a hardware trap
C
$${\rm I}/O$$ protection is ensured during system configuration
D
$${\rm I}/O$$ protection is not possible
3
GATE CSE 2005
MCQ (Single Correct Answer)
+2
-0.6
The data given below. Solve the problems and choose the correct answer. GATE CSE 2005 Computer Organization - Computer Arithmetic Question 3 English

The normalized representation for the above format is specified as follows. The mantissa has an implicit preceding the binary (radix) point. Assume that only $$0's$$ are padded in while shifting a field. The normalized representation of the above $$\left( {0.239 \times {2^{13}}} \right)$$ is

A
$$0A$$ $$20$$
B
$$11$$ $$34$$
C
$$4D$$ $$D0$$
D
$$4A$$ $$E8$$
4
GATE CSE 2005
MCQ (Single Correct Answer)
+2
-0.6
The data given below. Solve the problems and choose the correct answer. GATE CSE 2005 Computer Organization - Computer Arithmetic Question 4 English

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

A
$$0D\,\,24$$
B
$$0D\,\,4D$$
C
$$4D\,\,0D$$
D
$$4D\,\,3$$
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