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mth101 ka quiz # 2 hai last date 28 hai .agr kisi ke pas quiz sample hai wo plz ad kr de.
lec # 23 to 29
1.If Sin(3x^2) / 6 + C is the anti–derivative of a function f(x), then f(x) = __________.
x^2 Cos(3x^2).
x Cos(3x).
none
2.Which of the following is the integral of Sin(3x+5) with respect to x ?
1/3[Cos(3x+5)]
1/15[Cos(3x+5)]
Cos(3x+5)
3.If ‘n’ goes from 1 to 3 and the summation of ‘na’ = 6a, then the value of ‘a’ is 
6
1
undetermined
4.If ‘n’ goes from 1 to any large ODD number then the summation of ‘(1)^n’ = 
0
1
that specific large ODD number
5.1+2+3………+t equals
n(n+1)/2
n(n+1)(2n+1)/6
none
6.If definite integral of f(x)=Sinx over [a,0] is equal to ‘2’ then the value ‘a’ is
pi/2
0
pi
7.If the definite integral of f(x)=3 over [1,x] is greater than ‘12’ then 
x>12
x>5
x>1
8.If [8,8] is subdivided into ‘16’ equally spaced subintervals, then the RIGHT end point of 13th subinterval will be.
2
3
4
9.Which of the following is the integral of sin(2x)?
cos(2x)+C
2cos(2x)+C
none
10.Sum of cubes of nterms of a series whose nth term is ‘n’ = 
Square of n(n+1)(2n+1)/6
Square of n(n+1)/2
Square of n(n+1)/6
thanx sir but koi current quiz share ker da plz
Question # 1 of 10 
Total Marks: 1 

The derivative of the area under the continuous function f(x)= 2+3Sinx in the interval[pi,pi] is 

Question # 2 of 10 
Total Marks: 1 

For the function f(x)=x1, if f(1)=f(1)=0 then which of the following conclusion can be drawn about the point ‘c’ in the interval [1,1] such that f ’(c)=0? 

Question # 3 of 10 
Total Marks: 1 

If ‘n’ goes from 1 to 3 and the summation of ‘na’ = derivative of Cosx at (pi/2), then the value of ‘a’= 

Question # 4 of 10 
Total Marks: 1 

If Sin(x^3) / 3 + C is the anti–derivative of a function f(x), then f(x) = __________. Note: where C is a constant 

Question # 5 of 10 
Total Marks: 1 

In Rolle’s theorem, f(x) is continuous in closed interval [a,b] and differentiable in open interval (a,b).Then why we don’t discuss its differentiability in the closed interval [a,b] because  

Question # 6 of 10 
Total Marks: 1 

If f'(r) =0 at some approximation “r” then we cannot proceed on Newton’s method. 

Question # 7 of 10 
Total Marks: 1 

To find the indefinite integral by substitution of the function f(x)=(x^2).Sqrt(1x), which of the following will be taken as ‘u’ to simplify the integrand? 

Question # 8 of 10 
Total Marks: 1 

If the indefinite integral of ‘x’ = indefinite integral of ‘y’ , then its corresponding algebraic expression independent of derivative and integral can be  

Question # 9 of 10 
Total Marks: 1 

Critical point for f(x) = Cosx on [pi/2,pi/2] are  

Question # 10 of 10 
Total Marks: 1 

The integral of f(x) = (2x^3 + 10x) / (10x^2 + 11) from x = 5 to x = 5 is ________. 
Please all students related this subject Share your online Quizzes here to help each other.thanks
Please share the question and their answers of this quiz if anyone has done.
Thanks.
Area of a rectangle whose width is 5 units and length is 6 units will be …. 

Select correct option: 11 units 22 units 

30 units 

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