There are 8 questions. Please answer them as soon as possible. No explanations needed. Just the answer is ok.

0 Question 1 B 0/4 pts '0 7 :3 99 G) Details 59:2 + 8x + 5 = , then: Submit Question 0 Question 2 B 0/4 pts '0 7 $3 99 G) Details Evaluate the following limits. Consider looking at the graph of the function to help you understand the situation. As necessary, enter 00 for 00 and -oo for 00. 20 ljm ( a: ) = 3H? 543: :1 (b) 20 (' $)= 3H? 543: Submit Question 0 Question 4 E 013 pts '0 7 2 99 (D Details Estimate the instantaneous rate of change of t) 2 5t2 3 at the point: t = 3 In other words, choose x-values that are getting closer and closer to 3 and compute the slope of the secant lines at each value. Then, use the trend/pattern you see to estimate the slope of the tangent line. :] _Your answer should be accurate to at least 2 decimal places. Submit Question 0 Question 5 E 014 pts '0 7 8 99 (D Details Submit Question I Question 6 l3 013 pts '0 7 8 99 (D Details 4 4 The slope of the tangent line to the curve y = at the point (9, a) is: LE Question 7 0/4 pts 9 7 99 0 Details 8 If f(20) = 7+ 7 + find f' (x). Find f' (5). Submit Question0 Question 11 B 0/4 pts '0 7 8 99 (9 Details If an) = 2a:(sinm + cos 3), find n.) \"5):: 0 Question 12 E 0/4 pts '0 7 8 99 (D Details Let 3(t) = 4133 + 36152 + 96t be the equation of motion for a particle. Find a function for the velocity. \"(9 = Where does the velocity equal zero? [Hint: factor out the GCF.] . = C] am = E] Find a function for the acceleration of the particle. alt) =