use implicit differentiation to find equation of tangent line to -1x^2+3xy+4y^3=-8 at the point (-4,2)
\[-2x+3y+3xy \prime+12y^2y \prime=0\] \[y \prime(3x+12y^2)=2x-3y\] \[y \prime=(2x-3y)/(3x+12y^2)\] if you plug in the given point (-4,2) you get:\[(-8-6)/(-12+48)=-14/36=-7/18\]
i need it in the form of y=mx + b, i forgot to mention. how do i find b
did i not answer this before?
bathrom no, i made a mistake with the numbers
well I think : y-2=-7/18(x+4) so y=-7/18x+4/9 ....I would like someone to check this just in case :D
*bahrom
nena thats right, thanks for the help
haha :D I didn't notice that you wrote ''bathroom'' above haha :D
typo
it's OK...you made me laugh so good :D bahrom is nice dude he won't be mad :D
yeah, he helped me out with this question earlier, but I accidentally gave him a couple different numbers which I just realized so his solution wasn't correct.
no for the numbers you gave me, my solution was correct :P
yeah. true.
thats all the help i needed thanks to both
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