Question

A container in the shape of a right circular cone can hold up to 2 Liters...

A container in the shape of a right circular cone can hold up to 2 Liters of water. Find the dimensions that will minimize the cost of the metal to manufacture the container. Show your work.

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1


0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A container in the shape of a right circular cone can hold up 2L of water....
A container in the shape of a right circular cone can hold up 2L of water. Find the dimensions that will minimize the cost of the metal to manufacture the container.
A container in the shape of a right circular cylinder with no top (but it does...
A container in the shape of a right circular cylinder with no top (but it does have a bottom) has surface area 3? ft^2. What are the dimensions that will allow the cylinder to hold the most liquid? Leave all answers exact.
An energy drink container in the shape of a right circular cylinder must have a volume...
An energy drink container in the shape of a right circular cylinder must have a volume of 19 fluid ounces (1 fluid ounce is approximately 1.80469 cubic inches). The cost per square inch of constructing the top and bottom is twice the cost of constructing the lateral side. Find the dimensions that will minimize the cost. (Round your answers to two decimal places.) r = h =
Find the radius of the container in the shape of a right circular cylinder with an...
Find the radius of the container in the shape of a right circular cylinder with an open top whose volume is 1 liters and whose surface area is minimal. Carefully explain why your answer would give the minimal surface area. Detailed and step by step solution please :)
A tank in the shape of an inverted right circular cone has height 6 meters and...
A tank in the shape of an inverted right circular cone has height 6 meters and radius 2 meters. It is filled with 5 meters of hot chocolate. Find the work required to empty the tank by pumping the hot chocolate over the top of the tank. The density of hot chocolate is \delta = 1090kg/m^3 Your answer must include the correct units.
Consider a hollow, cylindrical steel container that can hold up to 230 liters of gasoline (pgasoline...
Consider a hollow, cylindrical steel container that can hold up to 230 liters of gasoline (pgasoline 680 kg/ms) a Can gasoline (by itself float on seawater? Explain. "b) Since steel is much denser than (sea)water, how can this steel container float on seawater, whether it's filled with gasoline or not? Explain.
2. A cylinder is inscribed in a right-circular cone of altitude 12cm, and a base with...
2. A cylinder is inscribed in a right-circular cone of altitude 12cm, and a base with radius of 4cm. Find the dimensions of the cylinder that will make the total surface area a maximum.
A tank in the shape of an inverted right circular cone has height 7 meters and...
A tank in the shape of an inverted right circular cone has height 7 meters and radius 3 meters. It is filled with 6 meters of hot chocolate. Find the work required to empty the tank by pumping the hot chocolate over the top of the tank. The density of hot chocolate is δ=1080 kg/m^3. Your answer must include the correct units.
A tank in the shape of an inverted right circular cone has height 88 meters and...
A tank in the shape of an inverted right circular cone has height 88 meters and radius 1616 meters. It is filled with 22 meters of hot chocolate. Find the work required to empty the tank by pumping the hot chocolate over the top of the tank. Note: the density of hot chocolate is δ=1450kg/m3
A company needs to make a cylindrical can that can hold precisely 0.7 liters of liquid....
A company needs to make a cylindrical can that can hold precisely 0.7 liters of liquid. If the entire can is to be made out of the same material, find the dimensions of the can that will minimize the cost. Round your answer to the nearest two decimal places.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT