- Type
- Quiz
- Course
- MTH101 Calculus And Analytical Geometry
- Size
- PDF 163 KB
- Updated
- 23 Oct 2026
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Q1. Which of the following is the sum of 5^ (k*1) where K goes from 1 to 3?
Where first term=k1=10
Second term=K2=14
Third term=k3= -2
a) 001 b) 101 c) 111 d) 110
Q3. If f(x) = Cos(x) + Sin(x) +x, then which of the following is NOT true about it.
Sin (x) – Cos (x) + x ^ 2/2+4
b) Its anti – derivative is
-Sin (x) – Cos (x) + x ^ 2/2+4
c) None of these
d) Its anti – derivative is Sin (x) – Cos (x) + x ^ 2/2+5
Q4. Subdivide the interval [3, 5] into ‘n’ equal parts, and then the width of each subinterval is….
Q5. Subdivide the interval [1, 5] into ‘n’ equally spaced subintervals then the width of each subinterval is….
Q6. ‘Xln(x/e)’ is the anti-derivative of ‘lnx’if and only if the derivative of ‘Xln(x/e)’ is equal to
Q7. If f(x) = Sec ^ (2) x+x^3, then which of the following is NOT true about it.
Tan(x) +x^4/4 +15
c) Its anti – derivative is
Tan(x) +x^4/4 +12
d) Its anti – derivative is
Tan(x) +x^4/4 +10
Q8. Integral of 3 sec(x) tan(x) is
Q9. The indefinite integral of ‘sec(x) tan(x)’ is…….
Q10. If f(x) =x ^ 5+6, then which of the following is NOT true about it.
x^6/6 + 12x
b) Its anti – derivative is
X^6/6 +6x+6
c) Its anti – derivative is
X^6/6 +6x+10
d) Its anti – derivative is X^6/6 +6x
Q11. Why the equation: x^2 + 8=0 does not have approximate solution while using Newton’s method?
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