find the standard form equation of a hyperbola with vertices at (9,0),(-9,0) and end of the conjugate axis at (0,9)(0,-9)
find your center; then its just finding some a,b that fits the conditions ...
what do you have for a general hyperbola equation in your material?
I don't have much of anything, he just gave us the paper to do and tried to explain it to us but none of us understood
where to begin then ..... you need to know the basic setup for a hyperbola. its like an ellipse, but with subtraction.\[\frac{(x-x_c)^2}{a^2}-\frac{(y-y_c)^2}{b^2}=1\] but the terms can be swapped if the graph opens in the other direction
the midpoint (xc,yc) of your vertexes define your center. can you tell me the center?
what do you mean (xc,yc)
the midpoint (xc,yc) of your vertexes ... the center is defined as a point with coordinants x and y .... i just used xc and yc to avoid confusion with some other point
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