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Sinh






Mathematica Notation

Traditional Notation









Elementary Functions > Sinh[z] > Integration > Indefinite integration > Involving one direct function and elementary functions





Involving trigonometric and exponential functions

Involving sin and exp

Involving eb zsin(c z) sinh(a z)

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Involving ep zsin(c z+d) sinh(a z)

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Involving ep zsin(c z) sinh(a z+b)

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Involving ep zsin(c z+d) sinh(a z+b)

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Involving ep zr sin(b zr)sinh(c z)

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Involving ep zr sin(b z)sinh(c z)

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Involving ep z sin(b zr)sinh(c z)

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Involving ep z sin(b z)sinh(c zr)

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Involving ep zr sin(b z)sinh(c zr)

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Involving ep z sin(b zr)sinh(c zr)

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Involving ep zr sin(b zr)sinh(c zr)

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Involving eb zr+e sin(a zr+q) sinh(c zr+g)

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Involving eb zr+d z+e sin(a zr+p z+q) sinh(c zr+f z+g)

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Involving sin and rational functions of exp

Involving sin(e z)sin(c z)(a+b ed z)-n

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Involving ep zsin(e z)sinh(c z)(a+b ed z)-n

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Involving sin and algebraic functions of exp

Involving (a+b ed z)beta sin(e z)sinh(c z)

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Involving ep z(a+b ed z)beta sin(e z)sinh(c z)

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Involving powers of sin and exp

Involving eb zsinmu(c z) sinh(a z)

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Involving ep zsinmu(c z+d) sinh(a z)

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Involving ep zsinmu(c z) sinh(a z+b)

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Involving ep zsinmu(c z+d) sinh(a z+b)

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Involving ep zr sinm(b zr)sinh(c z)

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Involving ep zr sinm(b z)sinh(c z)

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Involving ep z sinm(b zr)sinh(c z)

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Involving ep z sinm(b z)sinh(c zr)

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Involving ep zr sinm(b z)sinh(c zr)

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Involving ep z sinm(b zr)sinh(c zr)

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Involving ep zr sinm(b zr)sinh(c zr)

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Involving eb zr+e sinm(a zr+q) sinh(c zr+g)

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Involving eb zr+d z+e sinm(a zr+p z+q) sinh(c zr+f z+g)

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Involving powers of sin and rational functions of exp

Involving sinm(e z)sinh(c z)(a+b ed z)-n

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Involving ep zsinm(e z)sinh(c z)(a+b ed z)-n

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Involving powers of sin and algebraic functions of exp

Involving (a+b ed z)beta sinm(e z)sinh(c z)

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Involving ep z(a+b ed z)beta sinm(e z)sinh(c z)

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Involving products of sin and exp

Involving ep z sin(a z) sin(b z) sinh(c z)

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Involving rational functions of sin and exp

Involving ep z sinh(d z)/a+b sinh(c z)

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Involving ep z(a+b sin(d z))-nsinh(c z)

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Involving ep zsinh(c z)/a+b sin2(d z)

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Involving ep z(a+b sin2(d z))-nsinh(c z)

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Involving ep zsin(e z)sinh(c z)(a+b sin(d z))-n

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Involving ep zsin(e z)sinh(c z)/a+b sin2(d z)

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Involving ep zsin(e z)sinh(c z)(a+b sin2(d z))-n

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Involving algebraic functions of sin and exp

Involving ep z(a+b sin(d z))beta sinh(c z)

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Involving ep z(a+b sin2(d z))beta sinh(c z)

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Involving ep zsin(e z)sinh(c z)(a+b sin(d z))beta

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Involving ep zsin(e z)sinh(c z)(a+b sin2(d z))beta

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Involving cos and exp

Involving ep zcos(c z) sinh(a z)

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Involving ep zcos(c z+d) sinh(a z)

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Involving ep zcos(c z) sinh(a z+b)

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Involving ep zcos(c z+d) sinh(a z+b)

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Involving ep zr cos(b zr)sinh(c z)

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Involving ep zr cos(b z)sinh(c z)

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Involving ep z cos(b zr)sinh(c z)

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Involving ep z cos(b z)sinh(c zr)

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Involving ep zr cos(b z)sinh(c zr)

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Involving ep z cos(b zr)sinh(c zr)

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Involving ep zr cos(b zr)sinh(c zr)

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Involving eb zr+e cos(a zr+q) sinh(c zr+g)

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Involving eb zr+d z+e cos(a zr+p z+q) sinh(c zr+f z+g)

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Involving cos and rational functions of exp

Involving cos(e z)sinh(c z)(a+b ed z)-n

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Involving ep zcos(e z)sinh(c z)(a+b ed z)-n

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Involving cos and algebraic functions of exp

Involving (a+b ed z)beta cos(e z)sinh(c z)

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Involving ep z(a+b ed z)beta cos(e z)sinh(c z)

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Involving powers of cos and exp

Involving eb zcosmu(c z) sinh(a z)

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Involving ep zcosmu(c z+d) sinh(a z)

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Involving ep zcosmu(c z) sinh(a z+b)

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Involving ep zcosmu(c z+d) sinh(a z+b)

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Involving ep zr cosm(b zr)sinh(c z)

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Involving ep zr cosm(b z)sinh(c z)

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Involving ep z cosm(b zr)sinh(c z)

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Involving ep z cosm(b z)sinh(c zr)

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Involving ep zr cosm(b z)sinh(c zr)

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Involving ep z cosm(b zr)sinh(c zr)

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Involving ep zr cosm(b zr)sinh(c zr)

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Involving eb zr+e cosm(a zr+q) sinh(c zr+g)

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Involving eb zr+d z+e cosm(a zr+p z+q) sinh(c zr+f z+g)

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Involving powers of cos and rational functions of exp

Involving cosm(e z)sinh(c z)(a+b ed z)-n

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Involving ep zcosm(e z)sinh(c z)(a+b ed z)-n

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Involving powers of cos and algebraic functions of exp

Involving (a+b ed z)beta cosm(e z)sinh(c z)

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Involving ep z(a+b ed z)beta cosm(e z)sinh(c z)

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Involving products of cos and exp

Involving ep z cos(a z) cos(b z) sinh(c z)

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Involving rational functions of cos and exp

Involving ep zsinh(c z)/a+b cos(d z)

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Involving ep z(a+b cos(d z))-nsinh(c z)

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Involving ep zsinh(c z)/a+b cos2(d z)

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Involving ep z(a+b cos2(d z))-nsinh(c z)

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Involving ep zcos(e z)sinh(c z)/a+b cos(d z)

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Involving ep zcos(e z)sinh(c z)(a+b cos(d z))-n

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Involving ep zcos(e z)sinh(c z)/a+b cos2(d z)

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Involving ep zcos(e z)sinh(c z)(a+b cos2(d z))-n

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Involving algebraic functions of cos and exp

Involving ep z(a+b cos(d z))beta sinh(c z)

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Involving ep z(a+b cos2(d z))beta sinh(c z)

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Involving ep zcos(e z)sinh(c z)(a+b cos(d z))beta

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Involving ep zcos(e z)sinh(c z)(a+b cos2(d z))beta

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Involving rational functions of sin, cos and exp

Involving ep zsinh(d z)(a sin(e z)+b cos(e z))-n

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Involving ep zsinh(d z)(a+b sin(e z)+c cos(e z))-n

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Involving ep zsinh(d z)(a sin2(e z)+b cos2(e z))-n

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Involving ep zsinh(d z)(a+b sin2(e z)+c cos2(e z))-n

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Involving ep zsinh(d z)(a sin2(e z)+b sin(2 e z)+c cos2(e z))-n

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Involving algebraic functions of sin, cos and exp

Involving ep zsinh(d z)(a sin(e z)+b cos(e z))beta

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Involving ep z sinh(d z) (a+b sin(e z)+c cos(e z))beta

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Involving ep z sinh(d z) (a sin2(e z)+b cos2(e z))beta

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Involving ep z sinh(d z) (a+b sin2(e z)+c cos2(e z))beta

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Involving ep z sinh(d z) (a sin2(e z)+b sin(2 e z)+c cos2(e z))beta

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Involving tan and exp

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Involving cot and exp

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Involving csc and exp

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Involving sec and exp

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