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Find the area between f(x) = x^2cos(4x), g(x) = (x-3)^3, and y=0 in the fourth quadrant. Calculators are allowed.

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Find the area between f(x) = x^2 – 4, g(x) = -(1/4)x – 4, and x=2 in the fourth quadrant. ?

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xf(x) [N] If f(x) is continuous, positive first derivative and concave up and has the following values, find the upper sum of f(x) of 5 sub intervals from x-values 0 to 5. When is the greatest average slope. between two points on the graph?

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[C] What is the volume of the Area b/w f(x) = sin(x), g(x) = x-2, and h(x) = -x+1. With cross sections perpendicular to the x-axis that are squares.

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Kevin Choe, the smart one, is filling a cone created by the area between the function f(x) = 2x-10 and y = 0, revolved around the y-axis. What is the height of the water when there is 22 of water in cone. A B..619 C D. None of these

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[G]Where in this graph does limit as x approaches a number not exist.

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Find the Limit:

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Daily Double!!!

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The amount of water in Vedant’s half sphere pool is decreasing at a rate of 10ft^3/sec. If the radius of the pool is 5ft what is the rate at which the radius is decreasing.

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[A] A cone is growing from bottom up in which the radius increases 4 times the rate of the height. If the volume increases at a rate of 30 ft^3/min what is the rate of the increase in height when it is 4ft.

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It’s a Movie!!!

2.5044ft/min Back to Main

[W] [M]The police have trapped Mitch for being better looking than Kyle. The light of the cops car is 20 meters away from a wall behind Mitch, if Mitch’s shadow is decreasing at a rate of 2 m/s what is the rate at which he is moving backwards (towards the wall) when the height of the shadow is 8 meters tall, and Mitch is 2 meters tall. A. 1 ¼ m/s B m/s C m/s D: 1.27

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The rate of change of a population of a freshman community P(t) is proportional to P(t). The community initially (t=0) had a population of 40 freshmen, and the next year (t=1) had a population of 120 freshmen. What is the freshman population in the community's 7th year (P(6))?

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What is ½ ? Back to Main

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