use the following theorem to find £ ( 2 (1= (ost) Theorem: If £(f(t)) = F (s), then £ ( f(+)) = (* F(u) du provided lim f(t) exists. + + +0+

Q: If V 16x <f(x)sx+4 for all positive x-values, then what is lim f(x)?

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Q: 3 Use the Squeeze Theorem to evaluate lim f(x), where f(x)=x²cos (-). x A B C D - 0 0 1 8 -0-x

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Q: Given that f(x) = 2x² +1, find:“ f(x+h)- f(x) f(x+h)– f(x). lim h→0 h h

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Q: lim (Vx² +1 – (x+ 1))

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Q: -2-1 1 2 3 4 5 -2+

A: We have to find the limit limx→4fx