find the equation to the tangent to the curve y=f(x)at p(x,y)
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Answer:
(y−y1)=f′(x1)
y−y1=f′(x1)(x−x1)
y=0,f′(x1)−y=x−x1
⇒x=x1=f′(x1)y1
A=(x1−f′(x1)y1,0)
x=0,y−y1=f′(x1)⋅(−x1)
⇒y=y1−x1f′(x1)
B=(0,y
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