please answer these 2.06

Question 9 (3 points) Question 1 (3 points) Use the following graph of f(x) to describe the behavior of f '(x). State where f '(x) is For f(x) =(x -1)' , use the definition of differentiability (X) = lim-(xth)-f(x) to positive, negative, zero or not defined. determine if f(x) is differentiable at x = 1. WenhancedSequenceViewer/2969417?url=https%3A%2F%2F/59af8a9-95/5-419c-a486-ace0599ad9a3.sequence 2.06 Unit Test: Derivatives - Part 2 IJL. Derivatives - Part 2 Derivatives - Part 2 2.06 Unit Test: Derivatives - Part 2 Pool 5 Previous Page Next Page Question 10 (3 points) Page 2 of 1 Use the following graph of f '(x) to describe the behavior of f (x). State where f (x) is Question 2 (3 points) increasing, decreasing, does not exist or is flat. For (x) = , use the definition of differentiability "(*) = lim (x+h)-f(x) to determine f(x) is differentiable al x = 0. Unsaved com/d21/le/enhancedSequenceViewer/2969417?url=https%3A%2F%2F/59at8a9-9515-419c-a 4INU VIIIL ICSt: Derivatives - Part 2 myschoolapp.. Unit Test: Derivatives - Part 2 0:12:38 2.06 Unit Test: Derivatives - Part 2 Question 11 (3 points) Test: Derivatives - Part 2 Use the following graph of f '(x) to describe the behavior of f (x). State where f (x) is 1 Unsaved increasing, decreasing, does not exist or is flat. 2.06 Unit Test: Derivatives - Part 2 Pool 2 Question 3 (3 points) For the following graph: identify the regions/points that f(x) is not differentiable; explain. Gths.myschoolapp.. 2.06 Unit Test: Derivatives - Part 2 Init Test: Derivatives - Part 2 0:12:47 elapsed X ivatives - Part 2 2.06 Unit Test: Derivatives - Part 2 Pool 6 Question 12 (3 points) A person is standing and throws a ball into the air at time t = 0s and from a height of Question 4 (3 points) two meters. The graph shows the velocity of the ball over time. The function shown is v(t) = -2(t - For the following graph: identify the regions/points that f(x) is not differentiable; 3). Describe the acceleration of the ball betwe it = 0s and t = 6s. explain. Velocity (m/s) Time ( ) est: Derivatives - Part 2 0:12:53 elapsed X Question 13 (3 points) Below is a graph of v(t), the velocity of an object over time. Describe the acceleration 2.06 Unit Test: Derivatives - Part 2 Pool 3 of the object, between t = 1 and t = 4 seconds. Velocity (m/s) Question 5 (3 points) Explain why functions with corners are not differentiable even though they are us iest Derivatives - Part 2 continuous. est: Derivatives - Part 2 X el/le/enhancedSequenceViewer/2969417?url=https%3A%2F%2F/59af89-9515-419c-a486-aee0599ad9a3.sequence. 2.06 Unit Test: Derivatives - Part 2 Pool 7 olapp. Question 14 (3 points) For the following graph, what is the displacement between t = 0 and t = 4? 2.06 Unit Test: Derivatives - Part 2 Distance (m) : Derivatives - Part 2 2.06 Unit Test: Derivatives - Part 2 Question 6 (3 points) Explain why a function with a jump at x = c, is not differentiable at x = c. Unit Test: Derivatives - Part 2 0:13:11 elapsed X 2.06 Unit Test: Derivatives - Part 2 Question 16 (3 points) For the following graph, what is the speed of the object at time t = 4s? rivatives - Part 2 Distance (mm) Question 7 (3 points) ToBe ( * ) Explain why a function with a removable discontinuity is not differentiable at that discontinuity. 0:04:2 2.06 Unit Test: Derivatives - Part 2 Pool 4 Question 8 (3 points) Use the following graph of f(x) to describe the behavior of f '(x). State where f '(x) is positive, negative, zero or not defined. Previous Page Next Page Page 7 of 16 Submit Quiz 0 of 16 questions saved