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Find the roots of the following:

1 - tan(h)[(2pih)/x]^2

One minus the tangent of 'h' times the quantity: Two pi times 'h' divided by 'x' squared.

Thanks for the help.

2006-11-30 15:14:33 · 2 answers · asked by crzygirl342 1 in Science & Mathematics Mathematics

2 answers

assuming h is a real number, we have:
to find roots of any function set it equal to zero
1 - tan(h)*[2*pi*h/x]^2 = 0
tan(h)*[2*pi*h/x]^2 = 1
tan(h)*[4*pi^2*h^2/x^2] = 1
tan(h)*[4*pi^2*h^2] = x^2 x ~= 0 (not equal to zero)
x = +/- sqrt(tan(h))*2*pi*h these are the roots

2006-12-01 00:53:54 · answer #1 · answered by tulip 2 · 0 0

You have not written an equation. Where's the = sign? Is h a variable or a constant? x?

RESUBMIT IN READABLE FORM

2006-11-30 15:41:56 · answer #2 · answered by Steve 7 · 0 0

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