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10th December 2015, 11:21 AM
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Join Date: Apr 2013
Re: VITEEE Maths Question Paper

Hello, here I am providing you the sample questions of the VITEEE maths paper as under:

1. The line passing through the points A(1, −2, −3) and B(4, -5, -6) intersects the plane z = 1 at the point

A) B) C) (−3, 2, 1) D) (−3, 6, 1)

2. A box contains 8 items of which 2 are defective. A person draws 3 items from the box. Determine

the expected number of defective items.

A) 0.75 B) 0.3 C) 0.2 D) 0.1

3. If a = cos a + i sin a, b = cos b + i sin b, c = cos g + i sin g and a + b + c = 0, the value of a−1 + b−1 + c−1

is

A) 1 B) 0 C) −1 D) 2

4. The value of l for which the system of equations x+y-2z=0, 2x-3y+z=0. x-5y+4z= l is consistent is

A) ι B) -1 C) 0 D) 2

5. Suppose and are vectors such that and . The least value of is

A) B) 2 C) D)

6. A general solution to is

A) B)

C) D)

7. In a binary communication channel, the probability that a transmitted zero is received as zero is 0.95 and the

probability that a transmitted one is received as one is 0.90. If the probability that a zero is transmitted is 0.4,

then the probability that a one was transmitted, given that a one was received is

A) B) C) D)

8. If are three vectors such that if and , then

A) If a b

B)

C)

D)

9. If [×] denotes the greatest integer ≤×, then the value of the integral is

A) 0 B) 1 C) 3 D) 4

10. The proposition p ∧ (P∨ q)is

A) a tautology

B) a contradiction

C) logically equivalent to p ∧ q

D) logically equivalent to p ∨ q


VITEEE Maths Question Paper






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