Physics 2/25 test

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What is momentum?

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Momentum is a measure of the tendency of an object to remain in motion. It is the product of an object's mass and velocity, and is a vector. Its direction is always in the same direction as the velocity vector.

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Momentum symbol

Momentum formula

Momentum unit

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p

p=mv

kg*m/s

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26 Terms

1

What is momentum?

Momentum is a measure of the tendency of an object to remain in motion. It is the product of an object's mass and velocity, and is a vector. Its direction is always in the same direction as the velocity vector.

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2

Momentum symbol

Momentum formula

Momentum unit

p

p=mv

kg*m/s

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3

What is impulse?

Impulse is the product of the net force acting on an object and the time during which the force acts is called. Unbalanced forces cause changes in acceleration, and velocity, and therefore change momentum. Impulse is the change in momentum and it is also a vector quantity.

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4

Impulse symbol

Impulse formula

Impulse unit

J

J=F_net*t

N*s

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5

The Law of Conservation of Momentum

In a system consisting of bodies on which no outside forces are acting, the total momentum of the system remains the same.

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6

Law of Conservation of Momentum formula

p_before = p_after

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7

Other variation of the Law of Conservation of Mass formula

m_1*v_1 = -m_2*v_2

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8

Law of Conservation of Mass formula in a 2 object system

m_1*v_1i + m_2*v_2i = m_1*v_1f + m_2*v_2f

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9

What is work

The transfer of energy to an object when the object moves a certain amount due to the application of a force. Work done on an object produces a change in the object’s total energy. It is a scalar quantity and is independent of time

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10

Work symbol

Work formula

Work unit

W

W = F*d = ∆E_t

Joule (J) of N*m

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11

Remember for Work

  1. Work and energy

  2. Motion

  3. Component of force

  4. Several forces

  1. Work and energy are closely related

  2. The object must move in order for work to have been done (no motion = no work)

  3. You must find the component of the force that is in the same direction as the motion of the object. This is usually the x-component (the horizontal)

  4. If several forces act on an object, you must find the work done by each force separately, and then ass them together for the total work. Same goes for distance

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12

If work is being done at an angle

W = (F*cosø)*d

<p>W = (F*cosø)*d </p>
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13

What is power

Power is the rate at which work is done. It is a scalar quantity. The less time required to do a given amount of work, the greater power is developed. It is also the rate at which energy is transformed.

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14

Power symbol

Power formula

Power unit

P

P = W/t = (F*d)/t = ∆E/t = F*v

Watts(s) (W)

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15

Different types of energy

When work is done on a system, it will gain an amount of energy equal to the work done on it. Each form of energy is measured by the amount of work it can do.

Thermal (Heat): the total kinetic energy possessed by the individual particles that make up an object.

Internal: The total potential and kinetic energy possessed by the particles that make an object up, (excluding the potential and kinetic energies of the system as a whole.)

Nuclear: Energy that is released by nuclear fission or fusion.

Electromagnetic: Energy associated with electric or magnetic fields, (such as visible light, microwaves, x-rays, etc…)

Potential: The energy possessed by an object due to its position or condition.

Kinetic: The energy an object possesses due to its motion.

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16

Potential energy symbol

Potential energy formula

Potential energy unit

PE

∆PE = m*g*∆h

J

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17

Kinetic energy symbol

Kinetic energy formula

Kinetic energy unit

KE

KE = ½ m*v²

J

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18

What is the Law of Conservation of Energy

“energy cannot be created or destroyed” means that energy is conserved. This law states that although the energy within a closed system may be transformed from one type to another, the total energy of the system remains the same. This includes the sum of the PE, KE, and internal energy.

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19

Equation for Law of Conservation of Energy

E_t = PE + KE + Q

Internal energy is caused by a kinetic energy lost to heat it is due to friction or air resistance, and causes the objects in contact to experience an increase in temperature. Q can be disregarded if it is a frictionless surface or there is no air resistance

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20

Remember for Law of Conservation of Energy

  1. System’s total energy

  2. If you know… then you know…

  1. A system’s total mechanical energy E_t will never change

  2. Once you know the kinetic energy and potential energy at any point, you are able to figure out the object’s height and velocity at any point if given the mass (using the KE and PE formulas)

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21

Other formulas that can represent the Law of Conservation of Energy

∆PE = -∆KE

PE_i + KE_i = PE_f + KE_f

½ m*v² + (-)m*g*h = 0

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22

Springs and Elastic Collisions

  1. Elastic collision

  2. Inelastic collision

  1. In an elastic collision, the total energy in the system is the same before and after the collision. It will occur when two or more objects collide in such a way that both total momentum and total kinetic energy are conserved. Ex: the collision between billiard balls.In an elastic collision, the total energy in the system is the same before and after the collision. It will occur when two or more objects collide in such a way that both total momentum and total kinetic energy are conserved. Ex: the collision between billiard balls.

  2. In an inelastic collision, there is a loss of energy due to an increase in heat from the collision. Therefore the kinetic energy will decrease, but the total momentum will be conserved. Here, the objects will stick together.

<ol><li><p><span>In an <strong>elastic collision</strong>, the total energy in the system is the same before and after the collision. It will occur when two or more objects collide in such a way that both total momentum and total kinetic energy are conserved. Ex: the collision between billiard balls.In an <strong>elastic collision</strong>, the total energy in the system is the same before and after the collision. It will occur when two or more objects collide in such a way that both total momentum and total kinetic energy are conserved. Ex: the collision between billiard balls.</span></p></li><li><p><span>In an <strong>inelastic collision</strong>, there is a loss of energy due to an increase in heat from the collision. Therefore the kinetic energy will decrease, but the total momentum will be conserved. Here, the objects will stick together.</span></p></li></ol><p></p>
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23

Springs

Applied forces cause work to be done. Work is converted to energy. In a spring, this work is converted to potential energy, which can then transfer to kinetic energy.

Imagine a force being applied to a spring. The spring will either stretch or compress depending on The direction of the force. This becomes stored energy in the spring (elastic potential energy).

<p><span>Applied forces cause work to be done. Work is converted to energy. In a spring, this work is converted to potential energy, which can then transfer to kinetic energy.</span></p><p><span>Imagine a force being applied to a spring. The spring will either stretch or compress depending on The direction of the force. This becomes stored energy in the spring (elastic potential energy).</span></p>
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24

What is Hooke’s Law

The compression or elongation of a spring is directly proportional to the applied force. It is represented by the formula below. Note that you can find the force on a vertical spring by doing F = m*g

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25

Force on a spring symbol

Force on a spring formula

Force on a spring unit

F_s

F_s = k*x (force on the spring = spring constant * compression/elongation of the spring)

N

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26

Elastic potential energy can be written as:

PE_s = ½ k*x²

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