Derivatives Line stuff Word problems Other (be scared!!! Don’t choose. No seriously, don’t
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Derivatives 10
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Derivatives 20
Derivatives 30
Derivatives 30
Derivatives 40
Derivatives 40
Derivatives 50
Derivatives50
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Line stuff 10
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Line stuff 20
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Line stuff 30
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Line stuff 40
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Line stuff 50
Word Problem 10 A biologist has estimated that if a bactericide is introduced into a culture of bacteria, the number of bacteria present at time x (in hours) is given by P(x) = x– 5x 2 million. At what time does the number of bacteria change from increasing to decreasing?
Word Problem 10 A biologist has estimated that if a bactericide is introduced into a culture of bacteria, the number of bacteria present at time x (in hours) is given by P(x) = x– 5x 2 million. At what time does the number of bacteria change from increasing to decreasing?
Word Problem 20 A biologist has estimated that if a bactericide is introduced into a culture of bacteria, the number of bacteria present at time x (in hours) is given by P(x) = x– 5x 2 million. How long does it take for the bactericide to kill all of the bacteria?
Word Problem 20 A biologist has estimated that if a bactericide is introduced into a culture of bacteria, the number of bacteria present at time x (in hours) is given by P(x) = x– 5x 2 million. How long does it take for the bactericide to kill all of the bacteria?
Word Problem 30 The height in feet of an object thrown upward at a velocity of 40 feet per second from an initial height of 200 feet is given by the function: H(t) = t – 16t 2, where t is given in seconds. What is the maximum height of the object?
Word Problem 30 The height in feet of an object thrown upward at a velocity of 40 feet per second from an initial height of 200 feet is given by the function: H(t) = t – 16t 2, where t is given in seconds. What is the maximum height of the object?
Word Problem 40 The height in feet of an object thrown upward at a velocity of 40 feet per second from an initial height of 200 feet is given by the function: H(t) = t – 16t 2, where t is given in seconds. What is the acceleration of the object at 3 seconds?
The height in feet of an object thrown upward at a velocity of 40 feet per second from an initial height of 200 feet is given by the function: H(t) = t – 16t 2, where t is given in seconds. What is the acceleration of the object at 3 seconds?
Word Problem 50 The height in feet of an object thrown upward at a velocity of 40 feet per second from an initial height of 200 feet is given by the function: H(t) = t – 16t 2, where t is given in seconds. How long until the object hits the ground?
Word Problem 50 The height in feet of an object thrown upward at a velocity of 40 feet per second from an initial height of 200 feet is given by the function: H(t) = t – 16t 2, where t is given in seconds. How long until the object hits the ground?
Other 10
Other 10
Other 20
Other 20
Other 30
Other 30
Other 40
Other 40
Other 50 A rock is dropped into a calm pool of water, causing ripples in the form of concentric circles. The radius of the outer ripple is increasing at a rate of 2 ft/sec. At what rate is the total area changing when the radius is 3 ft?
Other 50 A rock is dropped into a calm pool of water, causing ripples in the form of concentric circles. The radius of the outer ripple is increasing at a rate of 2 ft/sec. At what rate is the total area changing when the radius is 3 ft?
other- 10 Given f(x) = 2x + 3, find f(6)
other– 10 Given f(x) = 2x +3, find f(6) +
other- 20 Write an expression for: ‘the sum of 3 times x and y squared’
other– 20 Write an expression for: ‘the sum of 3 times x and y squared’
other- 30 The length of a rectangle is 2x + 3 and the width of 5x + 1, find an expression for the perimeter of the rectangle.
other– 30 The length of a rectangle is 2x + 3 and the width of 5x + 1, find an expression for the perimeter of the rectangle.
other- 40
other– 40
other- 50
other– 50