Asked by Kim
Determine the slope of the tangent line to the curve y=(x^2+3x)(x^2-2) at x=-1.
I got 3 as my answer although I am not too sure that it's correct. I found the derivative of the function and then substituted -1 into the equation.
I got 3 as my answer although I am not too sure that it's correct. I found the derivative of the function and then substituted -1 into the equation.
Answers
Answered by
Steve
that's the proper method.
Using the product rule,
y' = (2x+3)(x^2-2) + (x^2+3x)(2x)
at x=-1, that's (-2+3)(1-2)+(1-3)(-2) = 3
Using the product rule,
y' = (2x+3)(x^2-2) + (x^2+3x)(2x)
at x=-1, that's (-2+3)(1-2)+(1-3)(-2) = 3
Answered by
MathMate
I do not have the same value as yours.
Can you post the derivative?
Can you post the derivative?
Answered by
MathMate
Oh, sorry, I had the two terms divided and not multiplied.
Answered by
Kim
thanks!
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