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9x^2 + 4y^2 = 36 18x + 8yy' = 0 4yy' = -9x y' = -9x / 4y What's the equation of the normal line at the point (1 , [3sqrt(3)]/2)?
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slope of the tangent line is: \[m=y'=\left( -9*1 \right)/\left( 4*3\sqrt{3} /2\right)\] \[m=-9/6\sqrt{3}=-3/2\sqrt{3}\] therefore the slope of the normal line is the negative reciprocal of m: \[m _{N}=2\sqrt{3}/3\] Using the point-slope form, you now have the equation of the normal line
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your welcome., please, i would appreciate a fan for the moment.. :)
no problem :)
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