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The actual value depends on the argument. The ratio sinh x / cosh x can be written as tanh x. This is analogous to the trigonometric functions.

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Q: In maths the ration sinh to cosh?
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Sinh x equals -3divide5 find cosh2x?

cosh^2 x - sinh^2 x = 1 cosh x = 1+ sinh^2 x cosh x = 1+(-3/5)^2 cosh x = 1+9/25 = 34/25 cosh 2x = 2 sinh x cosh x cosh 2x = 2 (-3/5) (34/25) =-204/125


Whats the quickest way to get rid of a coth?

Rewrite it as cosh/sinh


What is the evolute of a catenary?

The curve given by (t-sinh(t)cosh(t), 2 cosh(t)), t real.


What did they make there coths out of?

They used their cosh and sinh functions. coth(x) = cosh(x)/sinh(x) = (ex + e-x)/(ex - e-x), where x is real, x ≠ 0


What are some questions about hyperbolic functions?

* What are the exponential equivalents of hyperbolics? * How do hyperbolics relate to standard trig functions? * What shape does cosh produce? * Why does cosh grow faster than sinh? * What are the derivatives and integrals of various functions?


What is the integral of the hyperbolic cosine of x with respect to x?

∫ cosh(x) dx = sinh(x) + C C is the constant of integration.


What is the integral of the hyperbolic sine of x with respect to x?

∫ sinh(x) dx = cosh(x) + C C is the constant of integration.


On a calculator what does the HYP button do?

It does do something but I don't know what. it does nothing New answer:- as i think hyp is used when you want to type sinh, cosh, tanh, or somthing like that!


What did ythey use to make coths?

coth(x) = cosh(x)/sinh(x) = (ex + e-x)/ (ex - e-x) or (e2x + 1)/ (e2x - 1)


What is meant by ratio?

Well .. A ration is soemthing we use in Maths.


What is tanh?

tanh is the hyperbolic tangent and it is computed as sinh(x)/cosh(x) = [exp(x)-exp(-x)]/[exp(x)+exp(-x)] and there are other ways of computing it, including infinite series.


What is hyperbolic functions?

The hyperbolic functions are related to a hyperbola is the same way the the circular functions are related to a circle. So, while the points with coordinates [cos(t), sin(t)] generate the unit circle, their hyperbolic counterparts, [cosh(t) , sinh(t)] generate the right half of the equilateral hyperbola. Other circular functions (tan, sec, cosec and cot) also have their hyperbolic counterparts, as do the inverse functions. An alternative, equivalent pair of definitions is: cosh(x) = (ex + e-x)/2 and sinh(x) = (ex - e-x)/2