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This mock test of Definite Integrals MCQ - 2 for Mathematics helps you for every Mathematics entrance exam.
This contains 20 Multiple Choice Questions for Mathematics Definite Integrals MCQ - 2 (mcq) to study with solutions a complete question bank.
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QUESTION: 1

Let f and g be two step function defined on a given rectangel then c_{1}f + c_{2}g is

Solution:

QUESTION: 2

The point of intersection of F_{1}(x) = 2tdt are

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QUESTION: 3

Let be continuous functions, then the value of the integral

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QUESTION: 4

Let f: then f(4) equals

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QUESTION: 5

If then the value of f ( x ) + g ( x ) is

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QUESTION: 6

Solution of the equation are

Solution:

QUESTION: 7

The integral is equal to

Solution:

The given integral is

From above triple integral, the projection in yz-plane is y = 0, y = 1 – z & z = 0, z = 1

So, the above integral can be rewrite as

QUESTION: 8

If equal to

Solution:

QUESTION: 9

If f(x) = then

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QUESTION: 10

The value of is

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QUESTION: 11

Let f: be a differentiable function having f(2) = 6, f'(2) = 1/48. Then equals

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QUESTION: 12

The value of is

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QUESTION: 13

If is

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QUESTION: 14

Let V be the region bounded by the planes x = 0, x = 2, y = 0, z = 0 and y + z = 1. Then the value of integral ∫∫V ∫ y dx dy dz is

Solution:

Let I_{V} = ∫∫V ∫ y dx dy dz is

where V is the region bounded by the planes x = 0, x = 2, y = 0, z = 0 & y + z = 1

QUESTION: 15

If then f(0) is

Solution:

QUESTION: 16

Let f: be a continuous function. If then f ( —5 ) is equal to

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QUESTION: 17

Let a be a nonzero real number. Then equals.

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QUESTION: 18

Let f (x) = where g is a real valued continuous functon on Then f ' ( x ) is equal to

Solution:

QUESTION: 19

Let be a continuous functions. If then f (3) is equal to

Solution:

QUESTION: 20

If a function f is continuous for x ≥ 0 and satisfies

Solution:

### Definite Integrals - 2

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### Definite Integrals - 3

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- Definite Integrals MCQ - 2
Test | 20 questions | 60 min

- Definite Integrals MCQ - 1
Test | 10 questions | 30 min

- Test: Properties Of Definite Integrals
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- Test: Evaluating Definite Integrals
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- Test: Problems On Definite Integrals
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