Hyperbolic Functions Flashcards by Rayno Mostert

Q

Derivative of sinhx

A

coshx

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Hyperbolic identities

A

sinh(-x) = - sinhx
cosh²(x) - sinh²x = 1
sinh(x+y) = sinhx.coshy + coshx.sinhy
cosh(x+y) = coshx.coshy + sinhx.sinhy
cosh(-x) = coshx
1 - tanh²x = sech²x

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of coshx

A

sinhx (NOT -sinhx)

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of tanhx

A

sech2x

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of cschx

A

-cschx.cothx

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of sechx

A

-sechx.tanhx

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of cothx

A

-csch2x

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Definition of sinhx

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Define coshx

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Define tanhx

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Define cosechx

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Define sechx

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Define cothx

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of sinh^-1x

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of cosh^-1x

A

How well did you know this?

1

Not at all

2

3

4

5

Perfectly

Q

Derivative of tanh^-1x

Study These Flashcards

A

Q

Derivative of csch^-1x

Study These Flashcards

A

Q

Derivative of sech^-1x

Study These Flashcards

A

Q

Derivative of coth^-1x

Study These Flashcards

A

Q

Define sinh^-1x

Study These Flashcards

A

Q

Define cosh^-1x

Study These Flashcards

A

Q

Define tanh^-1x

Study These Flashcards

A

Q

Study These Flashcards

A