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Find the derivative, f(x) = 5x + 9 at x = 2
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that would be f'(x) = 5 so f'(2) = 5
f'(x)=5 f'(2)=5
Thank you but how do I get this?
5x+9 find the derivatives separately the derivative of a constant number is always 0 for 5x use the derivative formula for multiplications the derivative of 1st multiplied by 2nd variable plus the 1st variable multiplied by the derivative of the 2nd
I'm sorry, but could you type the numbers out and go over it with me?
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5x 1st variable is 5, what is the derivative 2nd variable is x, what is the derivative
I don't know, what is a derivative?
\[f'(x)=\lim_{h \rightarrow 0}\frac{ f(x+h)-f(x) }{ h }\]
does it make any sense
for example derivative of 8x is 8 , 1/4x=1/4, \[\sqrt{2}x=\sqrt{2}\]
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okay yeah, I get it
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