Question

If the radius of a cylinder is increased by 35%, keeping the same height, how much...

If the radius of a cylinder is increased by 35%, keeping the same height, how much will the volume of the cylinder increase?
 

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A crane is used to lift a 2500 kg crate off the ground. How much work...
A crane is used to lift a 2500 kg crate off the ground. How much work is done in raising the crate 35 meters above the ground? What is the crate’s potential energy at that height? At the top of the lift, the crate is dropped. How long does it take to hit the ground? What is the crate’s velocity at impact? Given a cylinder of radius 5 cm and height 10 cm, What is the surface area? What is...
A cylinder is inscribed in a right circular cone of height 2.5 and radius (at the...
A cylinder is inscribed in a right circular cone of height 2.5 and radius (at the base) equal to 6.5. What are the dimensions of such a cylinder which has maximum volume? Asking for both radius and height.
The radius of a cylinder is increasing at a rate of 3cm/min while the height is...
The radius of a cylinder is increasing at a rate of 3cm/min while the height is decreasing at a rate of 10cm/min. What is the rate of change of the volume of the cylinder when the height is 100cm and the radius is 20cm? Please solve the question step by step
The volume of a cylinder of height 9 inches and radius rr inches is given by...
The volume of a cylinder of height 9 inches and radius rr inches is given by the formula V=9πr2V=9πr2. Suppose that the radius is expanding at a rate of 0.4 inches per second. How fast is the volume changing when the radius is 2.9 inches? Use at least 5 decimal places in your answer.
Let V be the volume of a cylinder having height h and radius r, and assume...
Let V be the volume of a cylinder having height h and radius r, and assume that h and r vary with time. (a) How are dV /dt, dh/dt, and dr/dt related? (b) At a certain instant, the height is 18 cm and increasing at 3 cm/s, while the radius is 30 cm and decreasing at 3 cm/s. How fast is the volume changing at that instant? Is the volume increasing or decreasing at that instant?
A 5-m-long cylinder of solid aluminum has a radius of 2 cm. (a) If the cylinder...
A 5-m-long cylinder of solid aluminum has a radius of 2 cm. (a) If the cylinder is at a temperature of 5 °C, how much will the length change when the temperature rises to 30 °C? (b) Due to the temperature increase, by how much would the density of the aluminum cylinder change? The density decreases by % upon heating. c) By what percentage does the volume of the cylinder increase? The volume increases by % upon heating.
Suppose the radius, height and volume of a right circular cylinder are denoted as r, h,...
Suppose the radius, height and volume of a right circular cylinder are denoted as r, h, and V . The radius and height of this cylinder are increasing as a function of time. If dr/dt = 2 and dV/dt = 10π when r = 1, h = 2, what is the value of dh/dt at this time?
A solid cylinder (radius = 0.160 m, height = 0.190 m) has a mass of 14.2...
A solid cylinder (radius = 0.160 m, height = 0.190 m) has a mass of 14.2 kg. This cylinder is floating in water. Then oil (ρ = 781 kg/m3) is poured on top of the water until the situation shown in the drawing results. How much of the height of the cylinder is in the oil?
A cylinder of radius R and height 2R is centered at the origin of a coordinate...
A cylinder of radius R and height 2R is centered at the origin of a coordinate system. The axis of the cylinder lies on the z axis. The cylinder has a volume charge density given by p= p0(1-z/R)*(sin ^2(phi)). Compute the quadruple moment. (Please calculate all the components of Qij)
The radius of a circular cylinder is increasing at rate of 3 cm/s while the height...
The radius of a circular cylinder is increasing at rate of 3 cm/s while the height is decreasing at a rate of 4 cm/s. a.) How fast is the surface area of the cylinder changing when the radius is 11 cm and the height is 7 cm? (use A =2 pi r2 +2 pi rh ) b.) Based on your work and answer from part (a),is the surface area increasing or decreasing at the same moment in time? How do...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT