SOLUTION: At this point, you are now ready to take the summative assessment for learning plan 3. Place your answers on a whole sheet of paper. Show your complete solution. (20 points) 1.

Question 1169047: At this point, you are now ready to take the summative assessment for learning plan 3. Place your answers on a whole sheet of paper. Show your complete solution. (20 points)
1. Write the standard form of the equation of the hyperbola with the following characteristics:
Center at (2,3)
Vertices at (-1,3) and (5,3)
Covertices at (2,-2) and (2,8)
Answer by MathLover1(20850) (Show Source): You can put this solution on YOUR website!
recal:
Coordinates of the center: (, ).
Coordinates of vertices: (, ) and (,)
Co-vertices correspond to , the ” minor semi-axis length”, and coordinates of co-vertices:
(,) and (,).
Foci have coordinates (,) and (,). The value of is given as, .
equation:

given:
Center at (,)=(,)
Thus, , .
Vertices at (,) and (,)
The distance between the vertices is . We can find this distance by subtracting the x-coordinates of the vertices:

so far your equation is:

Covertices at (,)and (,)
since covertices at (,) and (,), we have
(,) =(,) => => =>

so, your equation is:

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