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How to use it?
- Integral of d{x}:
- Integral of sin(x)*lnx
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Integral of cos(3x)
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Integral of (-2)/x^3
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![Integral of (x^2+x+3)÷[(x-1)(x-2)(x+1)]](/media/krcore-image-pods/64/2/3e/9312510f8fe9e8e223daaf0da2b69.png "Integral of (x^2+x+3)÷[(x-1)(x-2)(x+1)]")
Integral of (x^2+x+3)÷[(x-1)(x-2)(x+1)]
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Identical expressions
- (dx)/sqrt(sin2x)
- (dx) divide by square root of ( sinus of 2x)
- (dx)/√(sin2x)
- dx/sqrtsin2x
- (dx) divide by sqrt(sin2x)
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Similar expressions
- (cosxdx)/sqrt(sin^2x+3)
Integral of (dx)/sqrt(sin2x) dx
The solution
You have entered
[src]
4*pi ---- 3 / | | 1 | ------------ dx | __________ | \/ sin(2*x) | / pi
$$\int\limits_{\pi}^{\frac{4 \pi}{3}} \frac{1}{\sqrt{\sin{\left(2 x \right)}}}\, dx$$
Integral(1/(sqrt(sin(2*x))), (x, pi, 4*pi/3))
The answer
[src]
4*pi ---- 3 / | | 1 | ------------ dx | __________ | \/ sin(2*x) | / pi
$$\int\limits_{\pi}^{\frac{4 \pi}{3}} \frac{1}{\sqrt{\sin{\left(2 x \right)}}}\, dx$$
=
=
4*pi ---- 3 / | | 1 | ------------ dx | __________ | \/ sin(2*x) | / pi
$$\int\limits_{\pi}^{\frac{4 \pi}{3}} \frac{1}{\sqrt{\sin{\left(2 x \right)}}}\, dx$$
Integral(1/sqrt(sin(2*x)), (x, pi, 4*pi/3))
Numerical answer
[src]
(1.57911638213634 - 1.73798011181399e-8j)
(1.57911638213634 - 1.73798011181399e-8j)
Use the examples entering the upper and lower limits of integration.