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- Improper integral
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How to use it?
- Integral of d{x}:
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Integral of 1/
- Integral of sin^-1(x)
- Integral of e^(a*x)
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Integral of x/cos^2x
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Identical expressions
- one /(sin(x)*cos(3x))
- 1 divide by ( sinus of (x) multiply by co sinus of e of (3x))
- one divide by ( sinus of (x) multiply by co sinus of e of (3x))
- 1/(sin(x)cos(3x))
- 1/sinxcos3x
- 1 divide by (sin(x)*cos(3x))
- 1/(sin(x)*cos(3x))dx
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Similar expressions
- x^1/(sin(x)*cos^3(x))2*sin(x)
- 1/(sinx*cos(3x))
Integral of 1/(sin(x)*cos(3x)) dx
The solution
You have entered
[src]
1 / | | 1 | --------------- dx | sin(x)*cos(3*x) | / 0
$$\int\limits_{0}^{1} \frac{1}{\sin{\left(x \right)} \cos{\left(3 x \right)}}\, dx$$
Integral(1/(sin(x)*cos(3*x)), (x, 0, 1))
The answer (Indefinite)
[src]
/ / | | | 1 | 1 | --------------- dx = C + | --------------- dx | sin(x)*cos(3*x) | cos(3*x)*sin(x) | | / /
$$\int \frac{1}{\sin{\left(x \right)} \cos{\left(3 x \right)}}\, dx = C + \int \frac{1}{\sin{\left(x \right)} \cos{\left(3 x \right)}}\, dx$$
The answer
[src]
1 / | | 1 | --------------- dx | cos(3*x)*sin(x) | / 0
$$\int\limits_{0}^{1} \frac{1}{\sin{\left(x \right)} \cos{\left(3 x \right)}}\, dx$$
=
=
1 / | | 1 | --------------- dx | cos(3*x)*sin(x) | / 0
$$\int\limits_{0}^{1} \frac{1}{\sin{\left(x \right)} \cos{\left(3 x \right)}}\, dx$$
Integral(1/(cos(3*x)*sin(x)), (x, 0, 1))
Use the examples entering the upper and lower limits of integration.