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Consider the region bounded above by the graph of f(x) = 4/√x and below by the x-axis for 1 ≤ x ≤ 9.
(a) Sketch a graph of this region.
(b) Find the average value of f on this interval.
(c) Find the x-value c, guaranteed by the Mean Value Theorem for Intergrals, at which the area under the graph is equal to the area of a rectangle on [1, 9], i.e.: a∫b f(x)dx = f(c)(b - a).
Find the volume of the solid generated by revolving the region bounded by the graph of y=x*sqrt(4-x squared), y=0 about the x axis.
At what rate is the tip of her shadow moving away from the light (ie. away from the top of the pole) when the girl is 31 ft away from the pole?
The number of moose in northern Maine is increasing at a rate of 3% per year. It is estimated in one county that there are now 2000 moose. If the growth rate remains unchanged, how many years will it be until there are 2600 moose in that county?
Find the equation of the tangent line to graph f(x) = 2x3 + 2x2 + 10 at point (-2, 2). Find the slope of the tangent line to the graph of y = 1/x at (3, 1/3)
1. let qcx x2 c. prove that if c lt 14 there is a unique mu gt 1 such that qc is topologically conjugate to fmux
A steel ball weighing 128 pounds is suspended from a spring. This stretches the spring (128/101) feet.
A glass box measures 7x12x18 and is closed on all six sides. It is partially filled with colored water. When the box is placed on one of its 7x12 sides, the water level is 15cm above the table. If the box is placed on one of its 7x18 sides, what i..
you enter a 3 mile walk race and win. your time is 28.2 minutes. write and inequality about the average speed of second place walker.
Find the area between the curves for the equation below and round your answer to one decimal place
an arrow is shot into the air. it's function h= 128t-16^2 find it average velocity of the arrow over the intervals from 2 seconds to 3 seconds
Graph the population function and estimate the time for the population to reach 120,000. (Give your answer to the nearest hundredth.)
Find the rate of change of f at the point (1, π/6) in the direction (4, - 3). Find the vector u that maximises Duf (1, pi/6) and find the value of Duf (1, pi/6) for that u.
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