Can someone check if I did this right? http://gyazo.com/f8b4200b0527b9358e13674a3c10a753 32.A 33.D 34.C Thanks!
@AkashdeepDeb Can you please help?
vertics (a, 0) in x^2/a^2 and (-a,0)
also (0,b) and (0, -b)
if vertices applies to major axis then vertices = (0, + or - 3) and co-vertices(minor axis) = (0, +/-2)
Im so lost @BPDlkeme234
The major axis is the x-axis
What is Minor axis? and where did you get -2 and -3?
the minor axis is the y-axis
the formula for an ellipse is x^2/a^2 + y^2/b^2 therefore a^2 = 9 a = sqrt(9) = 3, but it is on both sides of x-axis so + and - 3.
So that's the Vertices? or co?
vertices where ellipse cuts x-axis (a, 0) an (-a, 0) co-vertices where ellipse cuts y-axis at (0, b) and (0, -b)
So #32 and #33 are D, and A. #32, D and #33 A. What about 34?
@BPDlkeme234
Join our real-time social learning platform and learn together with your friends!