Solving tan(x)=kx/z² for constant k given x and z

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surajt88
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[itex]tan[/itex][itex]([/itex][itex]x[/itex][itex])[/itex][itex]=[/itex][itex]k[/itex][itex]\frac{x}{z^{2}}[/itex]

where k is the constant of proportionality, y varies according to x and z. x and z are independent constant values. I need to first find the value of the constant "k" and then find y for corresponding "x" and "z" values.
 
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I think there might be a few typos in there. There is no "y" in your equation, and if "x" and "z" are "constant values", with "k" a "constant of proportionality", then the left side is a number (since the tangent of a constant number is constant), and the right side are all constant.
 
Oops. First time with latex. My apologies. Here's the intended eqn.


[itex]tan[/itex][itex]([/itex][itex]y[/itex][itex])[/itex][itex]=[/itex][itex]k[/itex][itex]\frac{x}{z^{2}}[/itex]
 
In order to find k, you must be given a single (x, y, z) point.