![\bf \cfrac{(y-2)^2}{81}-\cfrac{(x+10)^2}{9}=1\implies \cfrac{(y-2)^2}{9^2}-\cfrac{[x-(-10)]^2}{3^2}=1\\\\ -----------------------------\\\\](/tpl/images/0434/2607/d1da4.png)
The equation of a hyperbola is given by (y-2)^2/81-(x+10)^2/9=1.
identify the coordinates of...
Mathematics, 27.12.2019 01:31 catt707p38uu0
The equation of a hyperbola is given by (y-2)^2/81-(x+10)^2/9=1.
identify the coordinates of the center of the hyperbola.
find the length of the transverse and conjugate axes.
find the slopes of the asymptotes.
find the coordinates of the foci.
graph the hyperbola. label the center, midpoints of the associated rectangle, and foci.
Answers: 1
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