WRITE AS CLEARLY AND NEATLY AS POSSIBLE DETAILING EACH STEP OF EACH SOLUTION FOR BETTER UNDERSTANDING THIS IS FOR MY REVISION PLEASE.

2 . . . . a: 42: 21 , . . . , 1. Calculate the Indicated limit.lim +. If a limit does not eXIst then answer +00, 00, or DNE (whichever is correct). Make sure to 2i3 x2 7a:+12 check that L'Hopital's rule applies before using it. Also, whenever you apply L'Hopitals rule, indicate that you are using it. tan33: 2. Calculate the indicated limit. ling) m. If a limit does not exist then answer +00, 00, or DNE (whichever is correct). Make sure to 1! 'n, :1) check that L'Hopital's rule applies before using it. Also, whenever you apply L'Hopitals rule, indicate that you are using it. . . . . . since a: . . . . . 3. Calculate the Indicated limit. 11m 2. If a limit does not eXIst then answer +00, 00, or DNE (whichever is correct). Make sure to .'EbO :5 check that L'Hopital's rule applies before using it. Also, whenever you apply L'Hopitals rule, indicate that you are using it. . . . . . Sin(6x) 4. Calculate the indicated limit. 11m ,. 1.0 sm(3a:) that L'Hopital's rule applies before using it. Also, whenever you apply L'Hopitals rule, indicate that you are using it. If a limit does not exist then answer +00, -00, or DNE (whichever is correct). Make sure to check BIS 5. Which of the following are indeterminate forms? g, , %, 6. Use Newton's Method to determine 171 and 2:2 for the function f(g;) = xcos(g;) 2:2 and the value of 3:0 = 1. 7. Use Newton's Method to determine 3:1 and $2 for the function f(;1:) = :53 7:52 + 83; 3 and the value of 3:0 = 5. 8. Find the antiderivative of the following functions: a) f(x) = 3 b) f (x) = 2x c) f(x) = 5x4 9. Find the antiderivative of the following functions: a) f(x) = sinx b) f(x) = sec'x c) f(x) = Vx 10. Find the antiderivative of the following functions: a) f(x) = 12 - x b) f (x) = 8x3 - 9x2 +4 c) f (x) = (37