Find the x-coordinates where f '(x) = 0 for f(x) = 2x + sin(4x) in the interval [0, π].
You need to find f'(x), and then to set f'(x)=0, to solve for x-values at which f'(x)=0.
What is the derivative of\(\tiny~\)?? f(x) = 2x + sin(4x)
Sorry had to do some chores
4cos(4x)+2 this is the derivative
cos(4x) = -1/2 4x=arc cos -1/2 I get to here and then confused where to go next
f'(x)=4cos(4x)+2 0=4cos(4x)+2 4cos(4x)=-2 cos(4x)=-1/2
you can just solve this graphically https://www.desmos.com/calculator/up3hfxrzld
Yeah I know that but I feel my teacher will want work shown
Actually Ill just do the intersect in my calculator and explain the logic
would it be possible for you to explain this as well http://prntscr.com/9rxh67 I do not understand it a bit.
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