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Sinh






Mathematica Notation

Traditional Notation









Elementary Functions > Sinh[z] > Integration > Indefinite integration





Involving functions of the direct function, trigonometric and exponential functions

Involving powers of the direct function, trigonometric and exponential functions

Involving sin and exp

Involving ep zsin(c z) sinhnu(a z)

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

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

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

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

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

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

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

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

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

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

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

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

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Involving sin and rational functions of exp

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

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Involving ep zsin(e z)sinhv(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)sinhv(c z)

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

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Involving powers of sin and exp

Involving ep zsinmu(c z) sinhnu(a z)

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

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

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

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

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

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

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

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

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

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

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

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

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Involving powers of sin and rational functions of exp

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

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Involving ep zsinm(e z)sinhv(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)sinhv(c z)

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

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Involving cos and exp

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

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

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

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

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

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

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

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

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

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

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

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

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

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Involving cos and rational functions of exp

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

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Involving ep zcos(e z)sinhv(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)sinhv(c z)

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

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Involving powers of cos and exp

Involving ep zcosmu(c z) sinhnu(a z)

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

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

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

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

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

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

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

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

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

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

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

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

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Involving powers of cos and rational functions of exp

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

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Involving ep zcosm(e z)sinhv(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)sinhv(c z)

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

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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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Involving products of two direct functions , trigonometric and exponential functions

Involving sin and exp

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

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Involving rational functions of sin and exp

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

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

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

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

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Involving algebraic functions of sin and exp

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

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

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Involving cos and exp

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

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Involving rational functions of cos and exp

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

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

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

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

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Involving algebraic functions of cos and exp

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

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

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Involving rational functions of the direct function, trigonometric and exponential functions

Involving sin and exp

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

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

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Involving ep zsin(d z)/a+b sinh2(c z)

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Involving ep zsin(d z)(a+b sinh2(c z))-n

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

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

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Involving ep zsin(e z)sinh(d z)/a+b sinh2(c z)

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Involving ep zsin(e z)sinh(d z)(a+b sinh2(c z))-n

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Involving cos and exp

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

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

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Involving ep zcos(d z)/a+b sinh2(c z)

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Involving ep zcos(d z)(a+b sinh2(c z))-n

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

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

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Involving ep zcos(e z)sinh(d z)/a+b sinh2(c z)

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Involving ep zcos(e z)sinh(d z)(a+b sinh2(c z))-n

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Involving algebraic functions of the direct function, trigonometric and exponential functions

Involving sin and exp

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

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Involving ep zsin(d z)(a+b sinh2(c z))beta

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

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Involving ep zsin(d z)sinh(e z)(a+b sinh2(c z))beta

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Involving cos and exp

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

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Involving ep zcos(d z)(a+b sinh2(c z))beta

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

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Involving ep zcos(d z)sinh(e z)(a+b sinh2(c z))beta

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