Find the slope of tangent on the curve x²+y²-4x-1 = 0 at (3,2)
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Answer:
Given equation of the curve is
y=
x 3
3x+ 2
When
x=
3
,
y= (3)
3
− 9+ 2= 20
Therefore, the point on the curve is (3,20).
Differentiating equation 1 w.r.t. x, we get,
(
d x
d y
)= 3x
2
− 3
Therefore, the slope of the tangent at (3,20)
= 3(3)
3
− 3= 27− 3= 24
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