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MTH-101 Final Term Exams Preparation Virtual University MCQs With Answers
Question # 1
Suppose that we apply newton method to approximate the real solution of the equation x
3
-2x
2
-1=0 if we start at x
1
=2,then which of the following is value of x
2
?
Choose an answer
6
2.25
0
2
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Question # 2
If x>0 then d/dx[lnx]=_______
Choose an answer
1
x
1/x
ln 1/x
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Question # 3
If the partial sum of series is finite then the series will be:
Choose an answer
Convergent
GIve no information
Not Sure
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Question # 4
y=1/1-x dy/dx if then
Choose an answer
1
-1
1/(1-x)
2
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Question # 5
If there is some function F such that d/dx[F(x)]=f(x) then any of the function of the form F(x)+C is _________ of f(x)
Choose an answer
Derivative
Antiderivative
Slope
Maximum value
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Question # 6
Tan(x) is continuous every where except at points
Choose an answer
+- k
π/2 where k=(1,3,5.....)
+- k
π/2 where k=(2,4,6.....)
+- k
π/2 where k=(1,2,3,4,5,6.....)
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Question # 7
tan x is continuous everywhere except at points
Choose an answer
+- k
π/2 (k=1,3,5....)
+- k
π/2 (k=2,4,6....)
Not Sure
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Question # 8
Consider two function f(x)=x
3
and g(x)=(x+9) then fog(x)=
Choose an answer
(x+9)3
x+3
x+9
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Question # 9
If f is a twice differentiable function at stationary point x
o
an f'(x
o
) >0 then f has relative _______ At x
o
Choose an answer
Minima
Maxima
None of these
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Question # 10
if x
2
+y
2
=9 then dy/dx=?
Choose an answer
x/y
-x/y
-y/x
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Question # 11
If 2y-y=-3 then dy/dx ?
Choose an answer
2
-2
0
-3
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Question # 12
(x
2
-4)/(x-2) Natural domain is
Choose an answer
(-
∞,2
)U (2,+
∞
)
(-
∞,2
)
(-
∞,0
)
None of these
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Question # 13
The equation (x+4)
2
+(y+1)
2
=6 represent a circle having center at____ and radius
Choose an answer
(-4,1),undertoot 6
(-4,-11),undertoot 6
None of these
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Question # 14
log
b
ac_______?
Choose an answer
log
b
a + log
b
c
log
b
a + log
b
b
None of these
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Question # 15
d/dx[cosec x]
Choose an answer
1/1+cos
2
x
-cos x/1-cos
2
x
1/1-cos
2
x
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Question # 16
log
b
ac=_________
Choose an answer
log
b
a + log
b
c
log
b
a - log
b
c
log
b
a/log
b
c
log
b
a * log
b
c
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