find the slope of the tangent line to y=f(x)
a. f(x) = x^2-3x+1
b. f(x) = 2x / x+1
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a) y= F(X)
y=x^2-3x +1
slope of tangent=dy/dx
dy/dx=2x-3
Therefore, slope of tangent=2x-3
b)y= F(X)
y=2x/(x+2)
slope of tangent=dy/dx
dy/dx=[2(x+2)-2x(1)]/(x+2)^2
=4/(x+2)^2
Therefore, slope of tangent=4/(x+2)^2
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