Integral Calculus -6

# Integral Calculus -6

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Integral Calculus -6 - Question 1

### If a function f is continuous for x ≥ 0 and satisfies then the value of f ' (π/4) is:

Integral Calculus -6 - Question 2

### is equal to:

Detailed Solution for Integral Calculus -6 - Question 2  Integral Calculus -6 - Question 3

### is equal to:

Detailed Solution for Integral Calculus -6 - Question 3 Integral Calculus -6 - Question 4 Detailed Solution for Integral Calculus -6 - Question 4 When x = 0, t = 1, when x = 1, t = 0
Hence Integral Calculus -6 - Question 5

The value of Detailed Solution for Integral Calculus -6 - Question 5

Let Integral Calculus -6 - Question 6 then the value of un-2 is:

Detailed Solution for Integral Calculus -6 - Question 6    Integral Calculus -6 - Question 7

The value of Detailed Solution for Integral Calculus -6 - Question 7 Integral Calculus -6 - Question 8 Detailed Solution for Integral Calculus -6 - Question 8  Integral Calculus -6 - Question 9

The value of c > 0 for which Detailed Solution for Integral Calculus -6 - Question 9   Integral Calculus -6 - Question 10

The value of Detailed Solution for Integral Calculus -6 - Question 10   Integral Calculus -6 - Question 11 Detailed Solution for Integral Calculus -6 - Question 11 ...(i) Integral Calculus -6 - Question 12

The length of arc of the curve y = x, between the points x = -1 and x = 1 is given by:

Detailed Solution for Integral Calculus -6 - Question 12  Integral Calculus -6 - Question 13 Detailed Solution for Integral Calculus -6 - Question 13   Integral Calculus -6 - Question 14

The value of ,(n > 1 and integer) is

Detailed Solution for Integral Calculus -6 - Question 14

When n = 2, then When n = 3, then  Integral Calculus -6 - Question 15 Detailed Solution for Integral Calculus -6 - Question 15     Integral Calculus -6 - Question 16 then f(3) + f(1) equals:

Detailed Solution for Integral Calculus -6 - Question 16   Integral Calculus -6 - Question 17 Detailed Solution for Integral Calculus -6 - Question 17  Integral Calculus -6 - Question 18 is given by:

Detailed Solution for Integral Calculus -6 - Question 18     Integral Calculus -6 - Question 19

The value of the integral Detailed Solution for Integral Calculus -6 - Question 19    Integral Calculus -6 - Question 20 is equal to:

Detailed Solution for Integral Calculus -6 - Question 20

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