erik05
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If anyone could check this answer for me, it would be greatly appreciated.
Find the equations relating the differentials on the curve [tex]9y^2= x^3 +3x^2[/tex] at the points [tex](1,\frac{2}{3}), (-2,\frac{2}{3}), (-3,0)[/tex]
Here's what I got:
[tex]y'= \frac {x^2+2x}{6y}[/tex]
[tex]m @ (1,\frac{2}{3})= \frac {3}{4}[/tex]
equation: 9x-12y-1=0
[tex]m @ (-2,\frac{2}{3})=0[/tex]
equation: y= 2/3
[tex]m @ (-3,0)[/tex]
does not exist
Thanks in advance.
Find the equations relating the differentials on the curve [tex]9y^2= x^3 +3x^2[/tex] at the points [tex](1,\frac{2}{3}), (-2,\frac{2}{3}), (-3,0)[/tex]
Here's what I got:
[tex]y'= \frac {x^2+2x}{6y}[/tex]
[tex]m @ (1,\frac{2}{3})= \frac {3}{4}[/tex]
equation: 9x-12y-1=0
[tex]m @ (-2,\frac{2}{3})=0[/tex]
equation: y= 2/3
[tex]m @ (-3,0)[/tex]
does not exist
Thanks in advance.