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Online Tests
ICS Part 2 Mathematics Full Book Test Online MCQs With Answers
Question # 1
If f(x) = cos x then f'(0) is equal to:
Choose an answer
0
-1
1
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Question # 2
The center of circle (x+3)
2
+ (y-2)
2
= 16 equals:
Choose an answer
(-3, 2)
(3, -2)
(3, 2)
(-3, -2)
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Question # 3
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Left or right
Upper or lower
Open
None of these
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Question # 4
The operation _______ by a positive constant to each side of inequality will affect the order (or sense) of inequality:
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Adding
Subtracting
Multiplying
None of these
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Question # 5
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Derivative
Differential
Integral
None of these
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Question # 6
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0
2
1
3
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Question # 7
The cross product or vector product of two vectors is defined:
Choose an answer
Only in plane
Only in space
Both a and b
None of these
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Question # 8
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x = a
x = 2
x = 0
None
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Question # 9
There are _______ feasible solutions in the feasible region:
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Finitely
Two
Infinitely many
Three
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Question # 10
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Scalar
Free vector
Unit vector
Null vector
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Question # 11
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Ellipse
Parabola
Hyperbola
Circle
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Question # 12
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 # 13
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Question # 14
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Constant function
Absolute linear function
Linear function
Quadratic function
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Question # 15
If y is an image of x under the function f, we denote it by:
Choose an answer
x = f(y)
x = y
y = f(x)
f(x, y) = c
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Question # 16
(1, 0) is the solution of inequality :
Choose an answer
7x + 2y < 8
x - 3y < 0
3x + 5y > 6
-3x + 5y > 2
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Question # 17
If the cutting plane is parallel to the axis of the cone and intersects both of its nappes, then the section a / an:
Choose an answer
Parabola
Hyperbola
Ellipse
None of these
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Question # 18
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Question # 19
If f(x) = |x|, f(x) is a:
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Constant function
Absolute function
Linear function
Quadratic function
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Question # 20
If the focus lies on the y - axis with coordinates F(0, a) and directrix of the parabola is y = -a, then the equation of parabola is:
Choose an answer
x
2
= 4ay
-x
2
= 4ay
-y
2
= 4ax
y
2
= 4ax
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Question # 21
The vertical line y'oy is called:
Choose an answer
x-axis
y-axis
abscissa
Ordinate
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