1 |
Consider the following function h(x) and a constant c then d/dx((c)){h(x)}= |
0
d/dx{h(x)}
d/dx{h(cx)}
cd/dx{h(x)}
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2 |
d(sec x)/dx=? |
sec x tan x
sec x tan y
cosec x cot x
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3 |
Let f(x ) is the function such that as x approaches a real number ,either from left or right hand side ,the function value increase or decrease unboundedly then lim f(x) |
Exist
Does not exist
Not Sure
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4 |
______ is the special case for the Taylor's theorem |
Roll's Theorem
Picard's Method
Integration
Maclaurin Theorem
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5 |
If the partial sum of series is finite then the series will be: |
Convergent
GIve no information
Not Sure
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6 |
For a sequence {an}if the ration of successive terms an+1/ an>1 then the sequence is known as |
Increasing
Decreasing
Non Increasing
Non decreasing
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7 |
For a sequence {an} if the difference between successive terms an+1-an<=0 then the sequence is known as |
increasing
decreasing
non decreasing
non increasing
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8 |
{1/2n}n1 represent the sequence |
-1/2,-1/4,-1/8
1/2,1/4,1/7=8
0,1,1/2,1/4
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9 |
What is the length of each sub interval ,if the interval [1,3] is divided into n sub interval of equal length? |
1/n
2/n
3/n
4/n
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10 |
If f and g are continuous function on an interval [a,b] f(x)>=g(x) for a<=x<=b and ,then area is bounded by the lines parallel to : |
X-axis
Y axis
Both x and y axis
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