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Is there a real force that throws water from clothes during the spin cycle of a washing machine? Explain how the water is removed.

Short Answer

Expert verified

In washing machine water doesn’t experience any force but cloth does that is centrifugal force which work on cloths.

Step by step solution

01

Definition of water

Water is a colorless, transparent, odorless liquid that makes up the oceans, lakes, rivers, and rain, as well as the fluids that keep living beings alive.

02

Determining force

Centrifugal Force is a force (inertial by nature) that acts on the object which is observed in a rotating frame of reference.

Example: motion of stone tied on a string, motion of the earth is generally on them centrifugal force works.

03

Explaining removal of water

In washing, machine water doesn’t experience any force but cloth does that is a centrifugal force which works on cloths.

Cloth move round in spin or circle but water remains straight. Through-hole to drum and this gets clothes to wash.

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Most popular questions from this chapter

Find the ratio of the mass of Jupiter to that of Earth based on data inTable 6.2.

What is the ideal banking angle for a gentle turn of \(1.20{\rm{ km}}\) radius on a highway with a \(105{\rm{ km}}/{\rm{h}}\) speed limit (about \(65{\rm{ mi}}/{\rm{h}}\)), assuming everyone travels at the limit?

Part of riding a bicycle involves leaning at the correct angle when making a turn, as seen in Figure. To be stable, the force exerted by the ground must be on a line going through the center of gravity. The force on the bicycle wheel can be resolved into two perpendicular components—friction parallel to the road (this must supply the centripetal force), and the vertical normal force (which must equal the system’s weight).

(a) Show that\(\theta \)(as defined in the figure) is related to the speed v and radius of curvature r of the turn in the same way as for an ideally banked roadway—that is,\(\theta = {\tan ^{ - 1}}\,{v^2}/rg\)

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Figure 6.36 A bicyclist negotiating a turn on level ground must lean at the correct angle—the ability to do this becomes instinctive. The force of the ground on the wheel needs to be on a line through the center of gravity. The net external force on the system is the centripetal force. The vertical component of the force on the wheel cancels the weight of the system while its horizontal component must supply the centripetal force. This process produces a relationship among the angle \(\theta \), the speed \(v\), and the radius of curvature \(r\) of the turn similar to that for the ideal banking of roadways.

What is the direction of the force exerted by the car on the passenger as the car goes over the top of the amusement ride under the following circumstances: (a) the car goes over the top at such a speed that the gravitational force is the only force acting? (b) The car goes over the top faster than this speed? (c) The car goes over the top slower than this speed?

Newton’s laws of motion and gravity were among the first to convincingly demonstrate the underlying simplicity and unity in nature. Many other examples have since been discovered, and we now expect to find such underlying order in complex situations. Is there proof that such order will always be found in new explorations?

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