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What is the length of the conjugate axis? ((y-2)^2/16)-((x+1)^2/144)=1
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im not sure if this is a vertical hyperbola if sooo then i know i need to use 2b to get the length
but what do i do with 2b ....?
it of the form \[\frac{ (y-\beta)^2 }{ a^2}-\frac{ (x-\alpha)^2 }{ b^2 }=1\] so length of conjugate axis will be\[\large 2b\]
would b = 4 thennn ???....
no compare those equations u'll get \[\large b^2=144\rightarrow b=12\]
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2b = 2(24) = 48 ???
how if b=12 then 2b=2*12=24
OPPPS my bad idk what was that lol
sorry lol mmmmhhhh okkk i understand now
thank you n_n @sidsiddhartha
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