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Sketch a possible graph for a function f with the specific properties. a) The domain of f is [-1,1] b) f (-1)=f(0)=f(1)=0 c) lim f(x) = lim f(x) = lim f(x)=1. Then define the meaning of domain and range and give some example that related to your graph.

A one-story building having a rectangular floor space of 13,200 𝑓𝑡^2 is to be constructed

where a 22 ft walkway is required in the front and back, and a 15 ft walkway is required on each side. Find the dimensions of the lot having the least area on which this building can be located.


Find the dimensions of the right-circular cylinder of greatest lateral surface area that can be
inscribed in a sphere of radius 6 inches.
If one side of a rectangular field is to have a river as a natural boundary, find the dimensions
of the largest rectangular field that can be enclosed by using 240 m of fence for the other three sides.
Find the number in the interval (1/3, 2) such that the sum of the number and its reciprocal
is a maximum.
Points A and B are opposite each other on shores of a straight river 3 km wide. Point C is on the same shore as B but 2 km down the river from B. A telephone company wishes to lay a cable from A to C. If the cost per kilometer of the cable is 25% more under the water than it is on land, what line of cable would be least expensive for the company? (Let

An island is at point A 6 mi offshore from the nearest point B on a straight beach. A store is at point C 7 mi down the beach from B. If a man can row at the rate of 4 mi/hr, and walk at the rate of 5 mi/hr, where should he land in order to go from the island to the store in the least possible time.


Evaluate the Riemann sum for f(x)=6-2x find riemann sum under the area of curve with n=4 and equal subintervals [1,4] b)determine the actual under area under curve and explain why your answer in b underestimate
Find r.ns where s is the surface of the sphere x^2+y^2+z^2=a

Two parallel sides of a rectangle are increasing in length at the rate of 2 (in/sec) while the other two sides are decreasing in length such that the figure remains a rectangle with a constant area of 50 𝑖𝑛^2. What is the rate of change of the perimeter when the length of the increasing pair of sides is 5 𝑖𝑛?


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