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Online Tests
Ics Part 2 Mathematics Test Online MCQs With Answers
Question # 1
X-co-ordinate of centroid of triangle ABC with A(-2, 3); B(-4, 1); C(3, 5) equals:
Choose an answer
-1
1
3
-3
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Question # 2
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cosech x coth x
-cosech
2
x
-cosech x coth x
cosech
2
x
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Question # 3
A circle is of radius 5 cm, the distance of a chord 8 cm long from its center is:
Choose an answer
4 cm
3cm
2.5cm
3.4cm
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Question # 4
The equi. of latus-rectum of the parabola y
2
= -4ax is:
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x = a
x = -a
y = a
y = -a
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Question # 5
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0
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Question # 6
The point of intersection of the altitudes of a triangle is called:
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Centroid
Ortho-center
Circums-center
In-center
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Question # 7
x = c is a line:
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Perpendicular to x-axis
Parallel to x-axis
Perpendicular to y-axis
None of these
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Question # 8
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ln |sec x + tan x | + c
ln |cosec x - cot x | + c
ln |sec x - tan x | + c
ln |cosec x + cot x | + c
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Question # 9
A scalar quantity is one that possesses only :
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Magnitude
Direction
Both a and b
None of these
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Question # 10
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Scalar
Free vector
Unit vector
Null vector
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Question # 11
The linear function f(x) = ax + b is an identity function if:
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a = 0, b = 1
a = 1, b = 0
a = 1, b = 1
a = 0, b = 1
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Question # 12
The general solution of differential equation of order n contains n arbitrary constants, which can be determined by ------------ initial value conditions.
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1
0
2
n
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Question # 13
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Undefined
3a
2
a
2
0
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Question # 14
The line y = c is above the x - axis, if:
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c > 0
c < 0
c = 0
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Question # 15
Point p (-5, 6) lies ............ the circle x
2
+ y
2
+ 4x - 6y - 12 = 0
Choose an answer
Outside
Inside
On
None of these
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Question # 16
The point where the axis meets the parabola is called ________ of the parabola:
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Directrix
Vertex
Focus
Eccentricity
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Question # 17
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Question # 18
A point of a solution region where two of its boundary lines intersects is called a __________ point of the solution region:
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Maximum
Corner
Minimum
None of these
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Question # 19
y = -2 is a line:
Choose an answer
Parallel to x-axis
Parallel to y-axis
Perpendicular to x-axis
None of these
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Question # 20
If equation of circle is (x - h)
2
+ (y - k)
2
= r
2
, then center of a circle:
Choose an answer
(-h, -k)
(h, k)
(-h, k)
(h, -k)
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