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What is the length of the conjugate axis? (x-2)^2/(36) - (y+1)^2/(64) =1
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had to chk to be sure; the number in the denom of your - term; sqrt it, what do we get?
if they are going to call them a transverse and a conjugate axis they might as well define the generic as: \[\frac{x^2}{t^2}-\frac{y^2}{c^2}=1\] where the c^2 is always under the - part
so you're referring to C^2 which happens to be 64 in the equation
?
2 * 8 = 16
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