SOLUTION: (y-1)^2/45 - (x+2)^2/36=1

Algebra.Com
Question 870824: (y-1)^2/45 - (x+2)^2/36=1
Answer by ewatrrr(24785)   (Show Source): You can put this solution on YOUR website!

Hyperbola C(-2,1) Opening Up and Down
Vertices V(-2, 1+3√5) and V(-2, 1-3√5) Along x = -2
Standard Form of an Equation of an Hyperbola opening up and down is:
with C(h,k)
and vertices 'b' units up and down from center along x = h

RELATED QUESTIONS

x^2/36 - y^2/81 =... (answered by lwsshak3)
(x-2)^2/36+(y-1)^2/36=1 what does the graph look... (answered by Alan3354)
trace the hyperbola y^2/36 - x^2/64 =... (answered by checkley71)
graph... (answered by EdenWolf)
Graph y^2/36 +x^2/4=1 (answered by Edwin McCravy)
{{{36+(1/2)x^2=x^2}}} (answered by LinnW)
solve:_ 1) (x+16)^=36 2)y^=16=36 3)... (answered by Edwin McCravy)
1) graph x^2/4-y^2/9=1 2) graph... (answered by Alan3354)