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Online Tests
ICS Part 2 Mathematics Chapter 1 Test Online MCQs With Answers
Question # 1
x
2
+ y
2
= 4 is:
Choose an answer
Function
Not a function
Ellipse
Line
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Question # 2
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Constant function
Absolute linear function
Linear function
Quadratic function
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Question # 3
A function, in which the variable appears as exponent (power), is called a / an -------- function.
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Constant
Explicit
Exponential
Inverse
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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
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4
Does not exist
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Question # 6
A function, in which the variables are __________ numbers, then function is called a real valued function of real numbers.
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Complex
Rational
Real
None of these
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Question # 7
Cosh
2
x + Sinh
2
x =
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Cosh x
2
Cosh 2x
Sinh 2x
Tanh 2x
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Question # 8
Let f(x) = cos x, then f(x) is an:
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Even function
Odd function
Power function
None of these
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Question # 9
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4, -4
0
2, -2
0, 4
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Question # 10
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Continuous at x = 1
Not continuous at x = 1
Both a and b
none
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Question # 11
f(x) = sin x + cos x is ------------ function:
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Even
Odd
Composite
Neither even nor odd function
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Question # 12
The area A of a circle as a function of its circumference C is:
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Question # 13
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Parabola
Hyperbola
Ellipse
Circle
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Question # 14
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f(x
2
+ 1)
f(x)
f(x
2
)
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Question # 15
Every relation, which can be represented by a linear equation in two variables, represents a:
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Graph
Function
Cartesian product
Relation
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Question # 16
The term function was introduced by:
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Euler
Newton
Lagrange
Leibniz
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Question # 17
If y = (x), then the variable x is called --------- variable of a function f.
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Dependent
Independent
Image of y
None of these
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Question # 18
Let f(x) = x
2
, real valued function then domain of f is the set of all:
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Real numbers
Integers
Positive numbers
Natural numbers
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Question # 19
The symbol y = f(x) i.e. y is equal to f of x, invented by Swiss mathematician-----------:
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Euler
Cauchy
Leibniz
Newton
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Question # 20
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Implicit
Explicit
Exponential
Logarithmic
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