Download presentation

Presentation is loading. Please wait.

Published byFernanda Dorsett Modified over 2 years ago

3
THIS IS

4
With Host... Your

5
100 200 300 400 500 Derivatives Diff’ability Physics Inverse Functions Exponential & Logs Special Rules

6
Derive: y = tan x A 100

7
dy/dx = sec 2 x A 100

8
A 200

10
A 300 Write the definition of the derivative.

11
A 300

12
Write the equation of the tangent line to the graph of f (x) if f (2) = 1 and f ’(2) = 5 A 400

13
y – 1 = 5(x – 2) A 400

14
Sketch f ’(x) given f (x). A 500 f (x)

15
A 500 f ‘ (x)

16
Find f ’(x). f (x) = xcosx B 100

17
f ’ (x) = cosx – xsinx B 100

18
B 200

20
B 300

22
Find y”. y = tan x B 400

24
B 500

25
(0,1) B 500

26
True or False. If f has a derivative at x = a, then f is continuous at x = a. C 100

27
TRUE C 100

28
True or False. If f is continuous at x = a, then f has a derivative at x = a. C 200

29
FALSE C 200

30
C 300

31
(- ,-2) (-2,2) (2, ) C 300

32
DAILY DOUBLE C 400 DAILY DOUBLE Place A Wager

33
C 400

34
x = 2 C 400

35
C 500

37
The derivative of position D 100

38
Velocity

39
Derivative of Velocity D 200

40
Acceleration

41
D 300 Derivative of Acceleration (or the person next to you)

42
D 300 Jerk

43
D 400 2 nd derivative of position

44
Acceleration D 400

45
A particle not moving means… D 500

46
Velocity is zero D 500

47
E 100

49
E 200

51
If f (2) = 3 and f ’(2) = 7 and g(x) = f -1 (x), find g’(3). E 300

53
If f (1) = 6, f (6) = 5, f ’(1) = 3, f ’(6) = 4 and g(x) = f -1 (x), find g’(6). E 400

55
If f (2) = 5, f (6) = 2, f ’(2) = 3, f ’(6) = 4 and g(x) = f -1 (x), find the equation of the tangent line of g(x) at x = 2. E 500

57
F 100

59
F 200

61
F 300

63
F 400

65
F 500

66
y = 14.778x – 7.389 F 500

67
The Final Jeopardy Category is: Terminology/Notation Please record your wager. Click on screen to begin

68
When writing an answer, you should avoid using this pronoun. Click on screen to continue

69
What is IT? Click on screen to continue

70
Thank You for Playing Jeopardy!

Similar presentations

OK

This theorem allows calculations of area using anti-derivatives. What is The Fundamental Theorem of Calculus?

This theorem allows calculations of area using anti-derivatives. What is The Fundamental Theorem of Calculus?

© 2018 SlidePlayer.com Inc.

All rights reserved.

Ads by Google

Ppt on different types of forests in world Ppt on laser diode Ppt on building information modeling school Ppt on search engine optimisation Ppt on manufacturing of soft drinks Ppt on 4th and 5th state of matter Ppt on acid-base titration worksheet Download ppt on pulse code modulation sampling Ppt on electricity generation from municipal solid waste Ppt on live line maintenance usa