How do you find points of inflection of a derivative function?
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f(x)=2x^3 -10x +3 you find the second derivative to determine if it is concave up or down, but I don't know how to find points of inflection. And how would you find the equation ...show more
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Answer:
In order to find Vertical Asymptotes you have to set the denominator equal to zero Now Horizontal Asymptotes Consider This Function: F(x) = Ax^n / Bx^m (A & B Are Coefficients) & (N & M are powers or otherswise known as a degree) Now if n < m then you have a horizontal asymptote that is y = 0 this works everytime. If n = m then the horizontal asymtote is the two coefficient and in this case they are A / B If n > m there is no horizontal asymptote and you can more to finding the oblique asymptote.
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Other answers
do you not subtract something at this point , but we need the equation... I see lens here! Just messing... The first is correct... baffled the hell out of me though!
AZRAEL è
Points of inflection occur when the 2nd derivative is equal to zero.
q2003
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