Hi,
As a tutor,use arc(0,0,20,10) as a drawing (see source)
which instructs Ellipse with C(0,0) x-length of 20 and y-length of 10.
Using a graphing software one would need to use-solving for y: for ex in(1
y = 5*sqrt(1-x^2/16) and y = -5*sqrt(1-x^2/16)
Standard Form of an Equation of an Ellipse is
where Pt(h,k) is the center and a and b are the respective vertices distances from center.
Below all with centers at P(0,0)
Lengths of the Axis are 2a and 2b with the Major Axis being the LONGEST of the two
1.) (x^2/16)+(y^2/25)= 1 Major = 2*5 = 10units and Minor = 2*4 = 8units
2.) (x^2/100)+(y^2/25)= 1 Major = 2*10 = 100units and Minor = 2*5 = 10units
3.) x^2+4y^2=33
x^2/33 +y^2/8.25 = 1 Major = 2*sqrt(33) and Minor = 2*sqrt(8.25)