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A local farm owner has just acquired another smaller farm with three silos for cattle feed. The shapes of the silos are right circular cylinders.
Suppose one silo is 40 ft tall with a twelve foot diameter; another silo is 50ft tall with a 14ft diameter; and the third silo is 60ft tall with an 18ft diameter.
a. What is the combined capacity in cubic feet of all three silos?
b. If 1 quart of paint covers 100 sq feet, how many quarts of paint will the farmer need to paint the three silos and restore an appearance of newness?
A hospital keeps on hand a 5% glucose solution (that is, a solution that is only 5% glucose). If the container holds 500 mL what portion of the content of the container is glucose?
A rectangular field has an area of exactly 1 square mile. if the field has a length of 250 yards and 3 inches, what is the width of the field? Give your answer in feet and inches, and round to the nearest inch. What is the perimeter of this field?
$5900 is invested, part of it at 11% and part of it at 7%. for a certain year, the total yield is $537.00. How much was invested at each rate?
Choose the best decision maximax and maximin principle
Use logarithms and the law of tangents to solve the triangle ABC, given that a= 21.46 ft, b= 46.28 ft, and C = 32° 28' 30"
What to three decimal places is the principal value of [5-i8]^((8+i1)/10) real and imaginary parts - give one other value of this number finding the real part and imaginary part
Explain how the pigeon-hole principle can be used to show that among any 11 integers, at least two must have the same last digit.
Discrete Random Variable Defined on a Finite Sample Space. a) Prove that if X is a discrete random variable defined on a finite sample space, S, then we have E(X) = SUM X(a) P({a}).
Find the resultant (sum) of the complex numbers. Express in rectangular form
Set up different integrals to find the mass of the solid bounded by the equations z=8-2x, z=0, y=0, y=3 and x=0. the density of the solid at (x,y,z) is d(x,y,z)=kx, k>0. evaluate ONE of the integrals.
The metal used to make the top and bottom of a cylindrical can costs 4 cents/in^2, while the metal used for the sides costs 2 cents/in^2. The volume of the can is to be exactly 100 in^3. What should the dimensions of the can be to minimize the c..
Seawater has density 1025 kg/m3 and flows in a velocity field v=yi+xj, where x ... where x, y, and z are measured in meters and the components of v in meters per second. Find the rate of the flow outward through the hemisphere x2+y2+z2=9, z >0
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