Find the position and naluee
double points on the curve
(x-2)² = y(y-1) ^2
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Answer:
y=(x−2)2
dxdy=dxd((x−2)2)=2(x−2)
∴ slope of tangent =2x−4
Slope of line joining (2,0)and (4,4) =4−24−0=2
The tangent is parallel to this line
∴ their slopes are equal
2x−4=2 ⇒2x=6
∴x=3
and y=(3−2)2=1
Thus the point is (3,1)
Step-by-step explanation:
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