# Tension physics

Forces are given many names, such as push, pull, thrust, lift, weight, friction, and tension. Traditionally, forces have been grouped into several categories and given names relating to their source, how they are transmitted, or their effects. The most important of these categories are discussed in this section, together with some interesting applications. Further examples of forces are discussed later in this text.

Weight also called force of gravity is a pervasive force that acts at all times and must be counteracted to keep an object from falling. You definitely notice that you must support the weight of a heavy object by pushing up on it when you hold it stationary, as illustrated in Figure 1 a. But how do inanimate objects like a table support the weight of a mass placed on them, such as shown in Figure 1 b?

When the bag of dog food is placed on the table, the table actually sags slightly under the load. This would be noticeable if the load were placed on a card table, but even rigid objects deform when a force is applied to them. Unless the object is deformed beyond its limit, it will exert a restoring force much like a deformed spring or trampoline or diving board.

The greater the deformation, the greater the restoring force. So when the load is placed on the table, the table sags until the restoring force becomes as large as the weight of the load. At this point the net external force on the load is zero. That is the situation when the load is stationary on the table. The table sags quickly, and the sag is slight so we do not notice it. But it is similar to the sagging of a trampoline when you climb onto it. Figure 1. Elastic restoring forces in the table grow as it sags until they supply a force N equal in magnitude and opposite in direction to the weight of the load.

We must conclude that whatever supports a load, be it animate or not, must supply an upward force equal to the weight of the load, as we assumed in a few of the previous examples. If the force supporting a load is perpendicular to the surface of contact between the load and its support, this force is defined to be a normal force and here is given the symbol N. This is not the unit for force N. The word normal means perpendicular to a surface. Consider the skier on a slope shown in Figure 2.

Her mass including equipment is Figure 2. Since motion and friction are parallel to the slope, it is most convenient to project all forces onto a coordinate system where one axis is parallel to the slope and the other is perpendicular axes shown to left of skier. This is a two-dimensional problem, since the forces on the skier the system of interest are not parallel.To save this word, you'll need to log in.

The dramatic tension was very satisfying. The author resolves the tension too soon. Political tensions in the region make it unstable. Do you sense the tension between those two?

There was a lot of tension at the meeting.

### Tension (Physics): Definition, Formula, How to Find (w/ Diagrams & Examples)

The book describes the tension -filled days before the war. He felt a tension between duty and love.

There will always be some tension between the desire to reduce risk and the desire to make as much money as possible. See More Recent Examples on the Web: Noun There was some tension when the council discussed the residency of Alderman Mark Sanderson, who has voted with Wenger on some controversial issues, including limiting public comment to the end of meetings.

Here are 9 reasons why," 28 Feb. Send us feedback. See more words from the same year Dictionary Entries near tension tensile strength tensimeter tensiometer tension tension element tension headache tension man. Accessed 15 Apr. Keep scrolling for more More Definitions for tension tension.

Please tell us where you read or heard it including the quote, if possible. What does capricious mean? Test Your Knowledge - and learn some interesting things along the way. Subscribe to America's largest dictionary and get thousands more definitions and advanced searchâ€”ad free! Or is it 'inessential'? Or 'unessential'? For Whom the Grammar Rules When is 'whom' the right choice? And who put it there, anyway? Literally How to use a word that literally drives some people nuts. Is Singular 'They' a Better Choice?

Come look at pictures of baby animals. Can you correctly identify these flowers? Can you spell these 10 commonly misspelled words? Listen to the words and spell through all three levels. Login or Register. Save Word. Log In.Several problems with solutions and detailed explanations on systems with strings, pulleys and inclined planes are presented. Free body diagrams of forces, forces expressed by their components and Newton's laws are used to solve these problems.

Problems involving forces of friction and tension of strings and ropes are also included. We apply Newton's second law for each block. Physics Problems with Solutions. Tension, String, Forces Problems with Solutions. Problem 1 A block of mass 5 Kg is suspended by a string to a ceiling and is at rest. Find the force F c exerted by the ceiling on the string.

Assume the mass of the string to be negligible. Solution a The free body diagram below shows the weight W and the tension T 1 acting on the block. Tension T 2 acting on the ceiling and F c the reaction to T 2. We assume that the string is massless and the pulley is massless and frictionless. Find an expression of the acceleration when the block are released from rest. Solution Let a the magnitude of the acceleration of m 1 and m 2 assuming m 1 accelerating upward and m 2 accelerating downward.

Solution a We assume that m 1 is accelerating upward, m 2 from left to right and m 3 downward. Solution a 1 free body diagram of block m 1 Newton's second lawassuming m 1 accelerating from left to right and a is the magnitude of the acceleration.Tension Force.

What is Tension Force Definition and Examples. Introduction: Force:. Force is an action that causes a free object with finite mass to accelerate, relative to a non-accelerating frame of reference. The force can be divided into two types namely- Contact force and Non-contact force. Contact forces are those requiring contact with the other object.

All mechanical forces are contact forces. Contact forces can be divided into following types- muscular force, frictional force, normal force, applied force, tension force, spring force, and air resisting force. Likewise, the non-contact forces can be exerted without any contact with any of the object. They are divided into gravitational force, magnetic force and electrostatic force. Now we will look after the detailed description of the Tension force which is a contact force.

The tension force is the force that is transmitted through a cable, rope, wire or string when it is pulled tight by forces acting from opposite ends. It is directed along the length of the cable and pulls equally on the objects on the opposite ends of the wire.

Tension may also be described as the action-reaction pair of forces acting at each end of the said elements. Tension could be the opposite of compression. Every physical object which is in contact applies some force on one another.

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These contact forces will be assigned with names based on the kind of objects. If one of the forces exerting object is a cable, chain or rope then it is called as tension.

Intro to Tension Forces - Nerdstudy Physics

Cables and ropes can be used for exerting forces since they can transfer force over a specific distance efficiently. Tension is the pulling force since the ropes cannot push effectively. Pushing with a rope causes the rope to go slack and lose tension that allowed it to pull it in the original place.

The Formula of tension:. It is quite simple that tension never applies on its own. The tension has to be put on the system and tension is always pulling force, so it pulls from both ends no how complex is the system, making the network zero. Tension does not work on its own but only transfer. Trying to push with a rope causes the rope to go slack and lose the tension that allowed it to pull in the first place.

The concept of tension in a string can be difficult to grasp because a string is extended and non- rigid so that the tension exists throughout the string rather than applied at the single point. If weight is hanged from a cable or wire from a fixed point, the wire or cable would be under tension proportional to the mass of the object.

The wire is under tension proportional to the force of pulling. Tension usually arises in the use of cables, rope to transmit a force.Each rope makes an angle of 45 degrees to the horizontal.

Luckily enough, the angles of the two ropes are the same. Therefore, the tension in each will be the same. This immediately eliminates two of the five answers. Now we just need to calculate what that force is. We know that together, the vertical components of the tension must equal the weight of the block. Therefore we can write:.

Assume no frictional forces. Since there is no friction between the mass and slope, there are only two relevant forces acting on the mass: gravity and tension. Furthermore, since the block is not in motion, we know that these forces are equal to each other.

There are three relevant forces acting on the block in this scenario: friction, tension, and gravity. We are given two of these values, so we simply need to develop an expression for the force of gravity in the direction of the slope. Since the block is motionless, we can write:. There are three relevant forces acting on the block in this scenario: tension, friction, and gravity. We are given tension, so we will need to develop expressions for friction and gravity.

Since the block is motionless, we can say:. Rearranging for the mass, we get:. Since there is no tension, there are only two relevant forces acting on the block: friction and gravity. Since the block is motionless, we can also write:. Canceling out mass and gravitational acceleration, and rearranging for the coefficient of static friction, we get:.

There are three relevant forces acting on the block in this situtation: friction, gravity, and tension. If the coefficient of kinetic friction of block 1 on the ramp is 0. In order to find the mass of block 2, we're going to need to calculate a few other things, such as the tension in the rope.

To begin with, we'll need to identify the various forces on our free-body diagram. To do this, we will begin with block 1 and use a rotated coordinate system to simplify things. In such a system, the x-axis will run parallel to the surface of the ramp, while the y-axis will be perpendicular to the ramp's surface, as shown below:. Now we can identify the forces acting on block 1. Since block 1 is not moving in the y direction, we can set these two forces equal to each other.

Now, considering the forces acting along the rotated x-axis, we have a force pointing downwards equal to. Since we have already determined what the normal force is, we can substitute that expression into the above equation to obtain:. So far, we have only been looking at block 1. Now let's turn our attention to block 2 and see what forces are acting on it. In the downward direction we have the weight of the block due to gravity, which is equal to.

In the upward direction, as we can see in the diagram, we have the tension of the rope. We need to write an expression that tells us the net force acting upon block 2. Since we calculated the expression for tension from the information regarding block 1, we can plug that expression into the above equation in order to obtain:.

Since the gravitational force must be cancelled by the tension force, as the ball is experiencing no acceleration, and no other forces are being applied to it:.In physicstension is the pulling force exerted by a string, cable, chain, or similar solid object on another object. It results from the net electrostatic attraction between the particles in a solid when it is deformed so that the particles are further apart from each other than when at equilibrium, where this force is balanced by repulsion due to electron shells ; as such, it is the pull exerted by a solid trying to restore its original, more compressed shape.

Tension is the opposite of compression. Slackening is the reduction of tension. As tension is the magnitude of a forceit is measured in newtons or sometimes pounds-force and is always measured parallel to the string on which it applies. There are two basic possibilities for systems of objects held by strings: [ 1 ] Either acceleration is zero and the system is therefore in equilibrium, or there is acceleration and therefore a net force is present.

Note that a string is assumed to have negligible mass. For example, consider a system consisting of an object that is being lowered vertically by a string with tension, T, at a constant velocity.

The system has a constant velocity and is therefore in equilibrium because the tension in the string which is pulling up on the object is equal to the force of gravity, mg, which is pulling down on the object.

A system has a net force when an unbalanced force is exerted on it, in other words the sum of all forces is not zero. Acceleration and net force always exist together. For example, consider the same system as above but suppose the object is now being lowered with an increasing velocity downwards positive acceleration therefore there exists a net force somewhere in the system.

In this case, negative acceleration would indicate that. In another example, suppose that two bodies A and B having masses and respectively are connected with each other by an inextensible string over a frictionless pulley.

There are two forces acting on the body A: its weight pulling down, and the tension in the string pulling up. If body A has greater mass than body B. Therefore, the net force on body A isso. String-like objects in relativistic theories, such as the strings used in some models of interactions between quarksor those used in the modern string theoryalso possess tension.

These strings are analyzed in terms of their world sheetand the energy is then typically proportional to the length of the string.

## Tension Force

As a result, the tension in such strings is independent of the amount of stretching. In an extensible string, Hooke's law applies. This entry is from Wikipedia, the leading user-contributed encyclopedia. It may not have been reviewed by professional editors see full disclaimer. Donate to Wikimedia. A windows pop-into of information full-content of Sensagent triggered by double-clicking any word on your webpage. Give contextual explanation and translation from your sites! With a SensagentBoxvisitors to your site can access reliable information on over 5 million pages provided by Sensagent.

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Traditionally, forces have been grouped into several categories and given names relating to their source, how they are transmitted, or their effects. The most important of these categories are discussed in this section, together with some interesting applications.

Further examples of forces are discussed later in this text. Weight also called force of gravity is a pervasive force that acts at all times and must be counteracted to keep an object from falling. You definitely notice that you must support the weight of a heavy object by pushing up on it when you hold it stationary, as illustrated in Figure 4.

But how do inanimate objects like a table support the weight of a mass placed on them, such as shown in Figure 4. When the bag of dog food is placed on the table, the table actually sags slightly under the load.

This would be noticeable if the load were placed on a card table, but even rigid objects deform when a force is applied to them. Unless the object is deformed beyond its limit, it will exert a restoring force much like a deformed spring or trampoline or diving board. The greater the deformation, the greater the restoring force. So when the load is placed on the table, the table sags until the restoring force becomes as large as the weight of the load.

At this point the net external force on the load is zero. That is the situation when the load is stationary on the table. The table sags quickly, and the sag is slight so we do not notice it. But it is similar to the sagging of a trampoline when you climb onto it.

We must conclude that whatever supports a load, be it animate or not, must supply an upward force equal to the weight of the load, as we assumed in a few of the previous examples. This is not the unit for force N. The word normal means perpendicular to a surface. This should not be confused with the symbol for the newton, which is also represented by the letter N.

One important difference is that normal force is a vector, while the newton is simply a unit. Be careful not to confuse these letters in your calculations! You will encounter more similarities among variables and units as you proceed in physics.

Consider the skier on a slope shown in Figure 4. Her mass including equipment is This is a two-dimensional problem, since the forces on the skier the system of interest are not parallel. The approach we have used in two-dimensional kinematics also works very well here. Choose a convenient coordinate system and project the vectors onto its axes, creating two connected one -dimensional problems to solve.

The most convenient coordinate system for motion on an incline is one that has one coordinate parallel to the slope and one perpendicular to the slope. Remember that motions along mutually perpendicular axes are independent.

This choice of axes simplifies this type of problem, because there is no motion perpendicular to the slope and because friction is always parallel to the surface between two objects.

Once this is done, we can consider the two separate problems of forces parallel to the slope and forces perpendicular to the slope.

Since the acceleration is parallel to the slope, we need only consider forces parallel to the slope.