Determine the intervals over which the function is increasing, decreasing, or constant. Find the location (x value) of any relative minimums or relative maximums. f(x)=-3x^3+x
Please help!
You can do it using algebra f(x)=-3x^3+x=x(1-3x^2)=x(1+sqrt3 x)(1-sqrt x) and checking this and interpreting it But it is easier if you just take the derivative and know that when f'(x)=0 the function has min/max
The easiest way would be to graph the function and then look when its increasing, decreasing and constant
You can do it using algebra f(x)=-3x^3+x=x(1-3x^2)=x(1+sqrt3 x)(1-sqrt x) and checking this and interpreting it But it is easier if you just take the derivative and know that when f'(x)=0 the function has min/max
whatt are yall talking abiut. ?
Thank you very much!
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