What is the coordinates of the center of #y^2/25-(x-6)^2/144=1#?

1 Answer
Jun 13, 2017

The center is #(6,0)#

Explanation:

The standard form for a hyperbola of this type is:

#(y-k)^2/a^2-(x-h)^2/b^2=1" [1]"#

where #(h,k)# is the center.

We can observe from the given equation,

#y^2/25-(x-6)^2/144=1" [2]"#

that #k = 0# and #h = 6#

Therefore the center is #(6,0)#