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How do you find all relative extrema and points of inflection for the equation: #y=x^2 log_3x#?
How do you find all local maximum and minimum points given #y=x^2-x#?
What are the local extrema of #f(x)=(x-3)(x^2-2x-5)#?
How do you find all critical numbers of the function #f(x)=x^(4/5)(x-4)^2#?
What do critical points tell you?
How do you find the critical points of #k'(x)=x^3-3x^2-18x+40#?
Let #h(x) = e^(-x) + kx#, where #k# is any constant. For what value(s) of #k# does #h# have critical points?
How do you find the critical numbers for #f(x) = x^(1/3)*(x+3)^(2/3)# to determine the maximum and minimum?
How do you determine critical points for any polynomial?
How do you find the absolute maximal and minimal values of #f(x)=x^3−6x^2+9x+4# on the interval #[−1, 5]#?
What are the extrema of #f(x) = 5 + 9x^2 − 6x^3#?
Calculus 1 absolute minimum and maximum of a function?
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