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Determine the equation of the normal to y = x/x-2 at (0, 0)
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Answer:
We have
y=x
2
⇒
dx
dy
=2x
∴(
dx
dy
)
(0,0)
=0
Thus, the slope of the tangent at (0,0) is 0. Ergo equation of the tangent is given as,
(y−0)=0(x−0)⇒y=0
The slope of the normal at (0,0) is
Slope of the tangent at(0,0)
−1
=−∞.
Therefore, the equation of the normal at (0,0) is given as,
(y−0)=−∞(x−0)⇒x=0
Step-by-step explanation:
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