7) (Infinity x 0) Format lim x5 ln x X 0* A)-1 8) (Infinity x 0) Format lim x sin X A) 1/3 3 X B) 5 C) 0 D) 1 B) 3 C) 0 D) 1 9) (1 raised to Infinity) Format lim 1+ -X 4 X x3 A) B) 4 10) ( Infinity raised to Zero) Format lim (ln x)2/x X o A) e 6 5 C) 1 D) 0 10) B) 2 C) 0 D) 1 Summary L'Hospital's Rule. 8 or o page 4 lim. F(x) = lim f'(x) xza g(x). x>a g'(x) for sam 0.0 Rewrite Find lcd or multiply by conjugate. to convert to L'Hospital Format using to convert to L'Hospital Format f(x) g(x)= F(x) g(x). g(x) f(x) Take natural log of both sides. Use log rules to drop the power same for 0.0 jugate to convert to L'Hospital Format f(x) Rewrite using f(x) g(x)= 9(x) g(x) f(x) to convert to L'Hospital Format 1 Take natural log of both sides. Use log rules to drop the power = .0] (2) 3. Follow & process to convert to L'Hospital Format Find limit using L'Hospital's Rule. Solve for y ...Ans... Iny Ans. = y=e