• Placement Questions
• /
• AIEEE

AIEEE Latest Exam Pattern - AIEEE Sample Question with Solutions Page 6

(#M40032317) AIEEE QUESTION Igate Keep an EYE

Jack would like to determine the mileage of his car. When he filled his gas tank the first time, the odometer read 23,695 miles. When he filled the tank up a second time, the odometer read 24,095. he pumped 12 gallons of gas in to his tank. How many miles per gallon does his car get?

Asked In AIEEE lokesh pulluru (11 years ago)

Unsolved Read Solution (1)

Is this Puzzle helpful?   (6)   (3) Submit Your Solution

(#M40027690) AIEEE QUESTION General Ability Keep an EYE

A box contains 3 white and 2 red balls. If we
draw one ball and without replacing the first ball,
the probability of drawing red ball in the second
draw is -
(A) 8/25 (B) 2/5
(C) 3/5 (D) 21/25

Asked In AIEEE MAN (12 years ago)

Unsolved Read Solution (1)

Is this Puzzle helpful?   (4)   (0) Submit Your Solution

(#M40027689) AIEEE QUESTION General Ability Keep an EYE

The function y = e^–|x| is -
(A) continuous and differentiable at x = 0
(B) neither continuous nor differentiable at x = 0
(C) continuous but not differentiable at x = 0
(D) not continuous but differentiable at x = 0

Asked In AIEEE MAN (12 years ago)

Unsolved

Is this Puzzle helpful?   (4)   (1) Submit Your Solution Algebra

(#M40027688) AIEEE QUESTION General Ability Keep an EYE

How many words can be made from the letters of
the word DELHI, if L comes in the middle of
every word ?
(A) 12 (B) 24 (C) 60 (D) 6

Asked In AIEEE MAN (12 years ago)

Unsolved Read Solution (4)

Is this Puzzle helpful?   (15)   (15) Submit Your Solution Permutation and Combination

(#M40027687) AIEEE QUESTION General Ability Keep an EYE

If the volume of a sphere is increasing at a
constant rate, then the rate at which its radius is
increasing, is -
(A) a constant
(B) proportional to the radius
(C) inversely proportional to the radius
(D) inversely proportional to the surface area

Asked In AIEEE MAN (12 years ago)

Unsolved Read Solution (1)

Is this Puzzle helpful?   (0)   (1) Submit Your Solution

(#M40027686) AIEEE QUESTION General Ability Keep an EYE

The equation of the plane passing through the
intersection of the planes x + 2y + 3z + 4 = 0 and
4x + 3y + 2z + 1 = 0 and the origin, is -
(A) x + 2y + 3z = 0 (B) 3x + 2y + z = 0
(C) 2x + 3y + z = 0 (D) x + y + z = 0

Asked In AIEEE MAN (12 years ago)

Unsolved

Is this Puzzle helpful?   (2)   (2) Submit Your Solution

(#M40027685) AIEEE QUESTION General Ability Keep an EYE

f the function f(x) = 2x^3
– 9ax^2
+ 12a^2
x + 1,
where a > 0 attains its maximum and minimum at
p and q respectively such that p^2
= q, then a
equals -
(A) 3 (B) 1 (C) 2 (D) 1/2

Asked In AIEEE MAN (12 years ago)

Unsolved

Is this Puzzle helpful?   (1)   (0) Submit Your Solution

(#M40027684) AIEEE QUESTION General Ability Keep an EYE

In a GP the sum of three numbers is 14, if 1 is
added to first two numbers and 1 is subtracted
from third number the series becomes AP, then
greatest number is -
(A) 8 (B) 4 (C) 24 (D) 16

Asked In AIEEE MAN (12 years ago)

Unsolved Read Solution (1)

Is this Puzzle helpful?   (3)   (3) Submit Your Solution

(#M40027683) AIEEE QUESTION General Ability Keep an EYE

If D is the domain of the function sec–1(log x),
then D contains

Asked In AIEEE MAN (12 years ago)

Unsolved

Is this Puzzle helpful?   (0)   (1) Submit Your Solution

(#M40027682) AIEEE QUESTION General Ability Keep an EYE

Let f(x) = x^2
+ ax + b; a, b ∈ R. If
f(1) + f(2) + f(3) = 0, then the roots of the
equation f(x) = 0
(A) are imaginary
(B) are real and equal
(C) are from the set {1, 2, 3}
(D) are real and distinct

Asked In AIEEE MAN (12 years ago)

Unsolved

Is this Puzzle helpful?   (1)   (0) Submit Your Solution