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Engineering Mathematics : Nuclear Quiz 2
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Question 1
As x is increased from –∞ to ∞, the function
Question 2
Let, A = 
and 
= 
and =
Then (a + b) = ?
Question 3
Using Laplace transform, solve d2y / dt2 + 4y = 12t given that y = 0 and dy / dt = 9 at t = 0.
Question 4
where c is the circle |z| = 3
Question 5
Let f(x) be the continuous probability density function of a random variable X. The probability that a < X ≤ b, is
Question 6
The integrating factor for the differential equation, 
is
is
Question 7
, where P is a vector, is equal to Question 8
The mean and the variance of a binomial distribution are 4 and 2 respectively. Then the probability of 2 successes is
Question 9
The solution of the differential equation 
is
is Question 10
Find the value 
,where ‘C’ is the circle |z| = 3 is equal to;
,where ‘C’ is the circle |z| = 3 is equal to;- 248 attempts
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Aug 22ESE & GATE EC
