Question: Find f'(x) for f(x) = 2x + 3x - 1. Be sure to use f'(x) = lim BH to get credit. or f'(x) =

$( lim _{x ightarrow frac{1}{2}^{+}}left[x tan pi x+ln left(x-frac{1}{2}ight)ight] )$

$18. (BONUS, 5 pts) Find ( f^{prime}(x) ) for ( f(x)=sqrt[3]{x} ). Be sure to use ( f^{prime}(x)=lim _{b ightarrow$

$16. (7 pts) Find ( f^{prime}(x) ) for ( f(x)=frac{4 x}{x-5} ). Be sure to use ( f^{prime}(x)=lim _{b ightarrow x}$

$Use the ( epsilon-delta ) definition to prove that ( lim _{x ightarrow 5}(3 x+7)=22 )$

$Use the ( epsilon-delta ) definition to prove that ( lim _{x ightarrow 8}left(x^{2}-1ight)=63 )$

Find f'(x) for f(x) = 2x + 3x - 1. Be sure to use f'(x) = lim BH to get credit. or f'(x) = lim A-0 f(x+h)-f(x) h f(b)-f(x) b-I Find the limit lim 1+ H4 2 a (x - )]. 2 x tan x + ln 18. (BONUS, 5 pts) Find f'(x) for f(x)=x. Be sure to use f'(x) = lim f(b) = f(x) bir to get credit. or f'(x) = lim h0 f(a+h)-f(x) h 16. (7 pts) Find f'(x) for f(x) f(x+h)-f(x) h f'(x) = lim CC 4x I- 5 to get credit. = f(b)-f(x) or Be sure to use f'(x) = lim: (4(x+h) bx bIH Use the e- & definition to prove that lim(3x + 7) = 22. x15 Use the e-6 definition to prove that lim (x - 1) = 63. 1-8

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Absolutely lets find the derivative of the function fx 22 3x 1 According to the limit definition of the derivative fx is represented by fx limh 0 fx h fx h Here fx 22 3x 1 Lets substitute this functio... View full answer

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