Question 1 |
\lim_{x\rightarrow \infty }\frac{x-sin x}{x+cos x} equals
1 | |
-1 | |
\infty | |
-\infty |
Question 1 Explanation:
Question 2 |
If P, Q, R are subsets of the universal set U, then (P\cap Q\cap R)\cup (P^{C} \cap Q \cap R)\cup Q^{C} \cup R^{C} is
Q^{C} \cup R^{C} | |
P \cup Q^{C} \cup R^{C} | |
p^{C}\cup Q^{C} \cup R^{C} | |
U |
Question 2 Explanation:
Question 3 |
The following system of equations
x_{1}+x_{2}+2x_{3}=1
x_{1}+2x_{2}+3x_{3}=2
x_{1}+4x_{2}+\alpha x_{3}=4
has a unique solution. The only possible value(s) for \alpha is/are
x_{1}+x_{2}+2x_{3}=1
x_{1}+2x_{2}+3x_{3}=2
x_{1}+4x_{2}+\alpha x_{3}=4
has a unique solution. The only possible value(s) for \alpha is/are
0 | |
either 0 or 1 | |
one of 0, 1 or -1 | |
any real number other than 5 |
Question 3 Explanation:
Question 4 |
In the IEEE floating point representation the hexadecimal value 0x00000000
corresponds to
The normalized value 2^{-127} | |
The normalized value 2^{-126} | |
The normalized value +0 | |
The special value +0 |
Question 4 Explanation:
Question 5 |
In the Karnaugh map shown below, x denotes a don't care term. What is the
minimal form of the function represented by the Karnaugh map?
\bar{b}\cdot \bar{d}+\bar{a}\cdot \bar{d} | |
\bar{a}\bar{b}+\bar{b}\cdot \bar{d}+\bar{a}b\cdot \bar{d} | |
\bar{b}\cdot \bar{d}+\bar{a}b\cdot \bar{d} | |
\bar{a}\bar{b}+\bar{b}\cdot \bar{d}+\bar{a}\cdot \bar{d} |
Question 5 Explanation:
There are 5 questions to complete.