Electrical wires suspended between two towers form a catenary (see figure) modeled by the equation shown below, where x and y are measured in meters. (see attachment)

Question

anonymous · Answer

This is the full question.

anonymous · Answer

the length has to be greater than 40 but less than 60
i will try finding an exact value

anonymous · Answer

its somewhere around 45
i dont know how to solve cosh so im using approximation

anonymous · Answer

I think cosh is just an expression, because I used microsoft math and it said that the derivative was sinh

anonymous · Answer

I found it to be 44.956, but the online system says that is wrong. But I think I am close

anonymous · Answer

I found this for cosh: http://www.ucl.ac.uk/Mathematics/geomath/level2/hyper/diff11.gif

anonymous · Answer

ive heard of it but i cant operate using it
i can work with sin and cos

anonymous · Answer

$$\int\limits_{-20}^{20}\sqrt(1 + (\sinh(x/20))^2) dx$$

anonymous · Answer

hello!

amistre64 · Answer

as long as you are using the dervivative of the cosh that should work, plug it into wolframalpha.com to get an exact anwer to that :)

int(sqrt(......))dx from a to b

anonymous · Answer

is this the right equation?

amistre64 · Answer

if the question is find the length of the wire; than yes; but try it finding only the right side, and then double it

anonymous · Answer

okay. I tried putting it in wolfram alpha, and it gives me 47.008, and it works. Thanks

amistre64 · Answer

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