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Online Tests
FSC Part 2 Mathematics Chapter 3 Test Online MCQs With Answers
Question # 1
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cos x + c
- cos x + c
sin x + c
-sin x + c
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Question # 2
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Derivative
Differential
Integral
None of these
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Question # 3
The term dy (or df) = f '(x) dx is called the __________ of the dependent variable y.
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Differentiation
Integration
Differential
None of these
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Question # 4
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domain
range
lower limit
upper limit
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Question # 5
If the lower limit is a constant and the upper limit is a variable, then the integral is a function of:
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x
y
lower limit
upper limit
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Question # 6
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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 # 7
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tan x + c
- tan x + c
sec x tan x + c
- sec x tan x + c
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Question # 8
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Integration
Integration w.r.t.x.
Differentiation
Differentiation w.r.t.x
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Question # 9
The technique or method to find such a function whose derivative is given involves the inverse process of differentiation called:
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Differentiation
Integration
Differential
None of these
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Question # 10
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e
-x
sin x + c
-e
-x
sin x + c
e
-x
cosx + c
-e
-x
sin x + c
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Question # 11
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2
1
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Question # 12
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a cosec (ax + b)
cot (ax + b)
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Question # 13
If y = x
2
+ 1 _______________ x changes from 3 to 3.02 then dy = __________
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0.1204
.12
.02
1.2
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Question # 14
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cosec x + c
-cosec x + c
cot x + c
- cot x + c
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Question # 15
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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 # 16
If the graph of f is entirely below the x-axis, then the definite integral is:
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Positive
Positive or negative
Negative
Positive and negative
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Question # 17
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 # 18
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Integration
Integrand
Constant of integration
None of these
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Question # 19
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0
1
2
4
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Question # 20
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domain
range
lower limit
upper limit
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Question # 21
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equal to each other
not equal to each other
nearly equal to each other
None of these
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Question # 22
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Question # 23
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Integration by parts
Definite integral
Differentiation
None of these
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