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Online Tests
FA Part 2 Mathematics Full Book Test Online MCQs With Answers
Question # 1
A line perpendicular to a radial chord of a circle at the end-point (which lies on the circle) is a:
Choose an answer
Secant
Diameter
Chord
Tangent
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Question # 2
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Implicit
Explicit
Exponential
Logarithmic
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Question # 3
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 # 4
If a variable y depends on a variable x in such a way that each value of x determines exactly one value of y, then y is a __________ of x.
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Independent variable
Not function
Function
None of these
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Question # 5
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 # 6
Which one is an exponential function ?
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Question # 7
The region of the graph ax + by > c is called ______ half plane:
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Open
Boundary of
Closed
None of these
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Question # 8
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Unit Vector
Null vector
Position vector
None of these
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Question # 9
The pair of lines of homogeneous second-degree equation ax
2
+ 2hxy + by
2
= 0 are real and coincident, if:
Choose an answer
h
2
< ab
h
2
> ab
h
2
= ab
None of these
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Question # 10
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0
1
-1
2
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Question # 11
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Question # 12
If the radius of a circle is zero, then the circle is called a / an:
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Circle
Circular cone
Ellipse
Point circle
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Question # 13
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One variable
Three variable
Two variable
Four variable
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Question # 14
A line segment whose end points lie on the circle is called a __________ of the circle.
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Radius
Chord
Diameter
None of these
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Question # 15
The vertex of the parabola x
2
= 4ay is:
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(-a, 0)
(0, a)
(0, -a)
(0, 0)
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Question # 16
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sec x tan x
- sec
2
x
-sec x tan x
sec
2
x
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Question # 17
The center of circle x
2
+ y
2
+ 2gx + 2fy + c = 0 is:
Choose an answer
(-g, -f)
(-f, -g)
(0, 0)
(g, f)
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Question # 18
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ln |sin x|
- ln |sin x|
ln |cos x|
-ln |cos x|
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Question # 19
The centroid of the triangle whose vertices are (3, -5), (-7, 4) and (10, -2) is:
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(-2, -2)
(-2, 2)
(2, -1)
(0, 0 )
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Question # 20
The derivative of x with respect to y is given by:
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Question # 21
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domain
range
lower limit
upper limit
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