Question

just another step by step if you take your time with me youll find it worth it<3

Answer 1

Length of the conjugate axis is the value of b in this case.

Answer 2

Since the equation of the ellipse is of the form:
\[\frac{ x ^{2} }{ a ^{2} }-\frac{ y ^{2} }{ b ^{2} }=-1\]

Answer 3

So can you find b now?

Answer 4

@prathamesh_M is b=144 or is it 12

Answer 5

Heyy

Answer 6

@ganeshie8 hi how are you

Answer 7

a squared is 144 and b squared is 16.

Answer 8

@prathamesh_m so b=8 then

Answer 9

anyone?

Answer 10

I've actually never heard of conjugate axis :) lol
looking it up

Answer 11

ooh thank you XD

Answer 12

This much should be true :

The length of conjugate axis is either 2*4 or 2*12

Answer 13

Transverse axis – contains the vertices as endpoints
Conjugate axis – contains the co-vertices as endpoints

Answer 14

\[\dfrac{(y-k)^2}{a^2}-\dfrac{(x-h)^2}{b^2}=1\]

Conjugate axis = \(2b\)

Answer 15

Hey what's up, I noticed you bumped your question, did you get it?