1 |
If a rectangle has an area 81x2 and length of 27x. then what is its width? |
3x
9x
3x<sup>2</sup>
9x<sup>2</sup>
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2 |
Cse π/3 |
2
1
0
2/√3
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3 |
In 30,60,90 triangle if the smallest side is 6 than the side opposite to the angle of 60o is |
12
3
6√3
6
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4 |
Domain of Cosecθ is |
is R but θ= nπ
is R but θ ≠ nπ
is R but θ ≠ 2nπ
is R but θ ≠ nπ/2
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5 |
If 0 is not an integral multiple of π/2 then Cot4 θ+ Cot2 θ=? |
Cosec<sup>4</sup> θ -Cosec<sup>2 </sup>θ
Tan θ - Tan<sup>2</sup> θ
Cosec<sup>2</sup> θ + Cosec θ
Sinθ Cosθ
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6 |
If in isosceles right angled triangle one side is a then hypotenuse is |
a√2
a/2
a
Cannot be determined by given
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7 |
An angle 0 is such that tan θ = 1 and cos θ is negative then |
Sin θ is positive
Cos θ = √2/4
cosθ = -1
sec θ is negative
|
8 |
If sin θ= 3/5 Cos θ= |
1/2
3/5
4/5
1
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9 |
The associative angle of 280o is |
100<sup>o</sup>
10<sup>o</sup>
80<sup>o</sup>
-80<sup>o</sup>
|
10 |
An angle of one radian is equivalent to |
90<sup>o</sup>
60<sup>o</sup>
67<sup>o</sup>
57<sup>o</sup>, 18<sup>o</sup>
|
11 |
1+2+3+......+n=? |
n(n +1)/2
n +1/2
n(n +1)(2n +1)/6
n<sup>3</sup>
|
12 |
There are 30 Red balls and 25 Green balls in a bag of a ball is drawn from the bag randomly what is the probability that a Blue ball comes out? |
1
0.5
0
None
|
13 |
There are 30 Red, 20 Green and some Blue bells in a bag if the probability of finding a Red ball is 1/3,how many are red balls in the bag |
120
20
40
90
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14 |
Given eight points in a plane no three of which are collinear how many lines do the points determine? |
16
64
28
36
|
15 |
How many different arrangements of the letters in the word QABABA are Possible? |
720
40
60
30
|
16 |
Corola available in 5 models 8 colours and 3 sizes how many Corola must a local dealer have no hand in order to have one of each kind avialable? |
24
120
16
39
|
17 |
How many elements are in the sample space of two rolling dies |
6
12
18
36
|
18 |
A standard deck of 52 cards shuffled what is the probability of choosing the queen of the diamonds |
1/5
1/13
5/52
1/52
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19 |
If P(E) is the probability that can event will occur then P(E)= |
1
0.5
2
0
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20 |
The number of ways in which 5 distinct toys can be distributed among 3 children is |
3<sup>5</sup>
5<sup>3</sup>
C<sup>5</sup><sub>3</sub>
P<sup>5</sup><sub>3</sub>
|
21 |
The number of diagonals of a six sided figure are |
9
6
12
3
|
22 |
If Cnr, Pnr = 24:1 then r = ? |
1
2
3
4
|
23 |
A die is thrown what is the probability that there is a prime number on the top? |
1/2
1/3
1/6
2/3
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24 |
If A and B are two events then P(A∪B) =? (when A and B are disjoint) |
P(A) - P(B)
P(A) x P(B)
P(A) + P(B)
P(A) + P(B) -P(A∩B)
|
25 |
Two dice are rolled The number of possible out come in which at least one die shows 2 is? |
5
12
11
7
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26 |
The number of ways in which we can courier 5 packets to 10 cities is |
2 x 5<sup>o</sup>
5<sup>10</sup>
10<sup>5</sup>
2<sup>10</sup>
|
27 |
The average of first 100 integers is= |
50 1/2
25 1/4
100
5050
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28 |
Sum of integers starting from to n is |
n(n+1)/4
n(n+1)/6
n(n+1)/2
n(n-1)/2
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29 |
The fifth term of the sequence an = 3n - 2 is |
3
-3
13
-13
|
30 |
A sequence of numbers whose reciprocals forms an arithmetic sequence is called |
Harmonic series
Arithmetic series
Harmonic sequence
Geometric sequence
|