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Mathematics
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Write the coefficient abc of which the value of the integral

\[\int\limits_{- 3}^3 \left( a x^2 + bx + c \right) dx\] is independent.
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Evaluate : 

\[\int\limits_2^3 3^x dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

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\[\int\limits_0^2 \left[ x \right] dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^{15} \left[ x \right] dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

\[\int\limits_0^1 \left\{ x \right\} dx,\] where {x} denotes the fractional part of x.  

 
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^1 e^\left\{ x \right\} dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^2 x\left[ x \right] dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^1 2^{x - \left[ x \right]} dx\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_1^2 \log_e \left[ x \right] dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^\sqrt{2} \left[ x^2 \right] dx .\]
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

If \[\left[ \cdot \right] and \left\{ \cdot \right\}\] denote respectively the greatest integer and fractional part functions respectively, evaluate the following integrals:

\[\int\limits_0^{\pi/4} \sin \left\{ x \right\} dx\]

 

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^1 \sqrt{x \left( 1 - x \right)} dx\] equals
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

\[\int\limits_0^\pi \frac{1}{1 + \sin x} dx\] equals

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

The value of \[\int\limits_0^\pi \frac{x \tan x}{\sec x + \cos x} dx\] is __________ .

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

The value of \[\int\limits_0^{2\pi} \sqrt{1 + \sin\frac{x}{2}}dx\] is 

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

The value of the integral \[\int\limits_0^{\pi/2} \frac{\sqrt{\cos x}}{\sqrt{\cos x} + \sqrt{\sin x}} dx\]  is 

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

\[\int\limits_0^\infty \frac{1}{1 + e^x} dx\]  equals

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

\[\int_0^\frac{\pi^2}{4} \frac{\sin\sqrt{x}}{\sqrt{x}} dx\] equals

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
\[\int\limits_0^{\pi/2} \frac{\cos x}{\left( 2 + \sin x \right)\left( 1 + \sin x \right)} dx\] equals
[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

\[\int\limits_0^{\pi/2} \frac{1}{2 + \cos x} dx\] equals

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
< prev  4261 to 4280 of 4634  next > 
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