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THIS. IS. Jeopardy. Your. With. Host. Mrs. Holst. Jeopardy. Integrals. Derivatives. Applications of Derivatives. Applications of Integration. Random/ Mixed Review. Using Derivatives to Graph Functions. 100. 100. 100. 100. 100. 100. 200. 200. 200. 200. 200. 200. 300.
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THIS IS Jeopardy
Your With Host... Mrs. Holst
Jeopardy Integrals Derivatives Applications of Derivatives Applications of Integration Random/ Mixed Review Using Derivatives to Graph Functions 100 100 100 100 100 100 200 200 200 200 200 200 300 300 300 300 300 300 400 400 400 400 400 400 500 500 500 500 500 500
Find f’(x) given f(x). A 100
Find f’(x) given f(x). A 200
Find f’(x) given f(x). A 300
Find f’(x) given f(x). A 400
Find f’(x) given f(x). A 500
x = 1 B 100
Find the value of a given the tangent to at x = 0 passes through (1,0). B 200
a = 1/2 B 200
y = 2x is a tangent to the curve at x = 1. Find a and b. B 300
a = -1, b = 2 B 300
Consider the function a) State the equation of the vertical asymptote. b) Find the position and nature of any stationary points. B 400
x = -3 • No stationary points B 400
For the function • find the x-intercept(s), given that x = 1 is one of them and • find and classify any stationary points and points of inflection . B 500
x = 1 • No stationary points, point of inflection at (-1/3, -124/27) B 500
$312 • $9.10 per km/h • v = 3 km/h C 200
A rectangle has a fixed area of 500 m2, but its length y m, and width x m may vary. a) Find y in terms of x. b) Find y’ and explain why y’ < 0 for all values of x. C 300
DAILY DOUBLE DAILY DOUBLE Place A Wager C 400
A manufacturer of open steel boxes has to make one with a square base and a volume of 1 m3. The steel costs $2 per square meter. a) If the base measures x m by x m and the height is y m, find y in terms of x. b) Hence, find an equation for the total cost of the steel. c) Find the dimensions of the box costing the manufacturer least to make. C 400
- C 500
Evaluate. D 100
Evaluate. D 200
Evaluate D 300
Evaluate. D 400
10/3 D 400
Evaluate. D 500
1456/3 D 500
20/3 + c E 100
Consider the graphs of y = x2 -1 and y = x +1. a) Determine the coordinates where the graphs meet and b) Find the area of the enclosed region. E 300
(-1, 0) and (2,3) • 4.5 E 300