Question

coverics at (3,7) and (3,-1) major axis of length 10

and can u show me how u did this

Answer 1

coverics?

Answer 2

covertices

Answer 3

vertices; is this ellipse or hyperbola?

Answer 4

ellipse

Answer 5

cant really determine an ellipse from just this info.... at best I can do is:

(x-3)^2 (y-3)^2
------ + ------ = 1
b^2 16

Answer 6

without knowing a focus; or eccentricity; there is no solid way to determine the 'b' value

Answer 7

ok

Answer 8

i got it

Answer 9

yes there are infinitely many ellipses with major axis 10 and those vertices

Answer 10

wait nevermind that

Answer 11

there's only one it has minor axis 6

Answer 12

vertics at (-4,9) and (-4,-3), Covertices at (-7,3) and (-1,3)

Answer 13

and cam u show me how u got that

Answer 14

thant is a question

Answer 15

can u help me with that

Answer 16

you look at the distance between vertices to find the axis lengths

Answer 17

-7-1=6 and 9-(-3)=12

Answer 18

the center is (-4,3)

Answer 19

you can get your equation from that. (x+4)^2/(9)+(y-3)^2/(36)

Answer 20

=1

Answer 21

8x^2+y^2-48+4y+68=0

Answer 22

write the equation in standard form