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22 Cards in this Set

  • Front
  • Back
Total Work
W = w1 + w2 + w3 ...

W = ΔKE
Work
W = Fdcosϴ

- ϴ is between W and d
- if F ⟘ d, no work is done
Kinetic Energy
ΔKE = ½mΔv²

- Energy describing a force's ability to do work
- Energy of motion
Joule
N*m
Gravitational Potential Energy
ΔPE = mgΔy

- Energy of POSITION. Not dependent on path taken (conservative force)
Total Mechanical Energy
KEi + PEi = KEf + PEf

- In other words, the energy in equals the energy out
- Stems from the first law of thermodynamics: energy cannot be created nor destroyed, it's just converted (like KE to PE!)
Simple Machines
- Apply less force to get a job done, but over a greater distance
Mechanical Advantage
MA = effort distance/resistance difference
Efficiency
Efficency % = Work Output/Energy Input
Thermal Energy
- Energy of movement of molecules caused by vibrations
- Increase vibrations, increase KE, increase temp (since temp ∝ KE)
Heat (3)
- Thermal energy that is transferred from one object to another
- Transmitted 3 ways: conduction, convection, radiation
Conduction
Direct transfer of heat from one object to another
Convection
Heat transferred by motion of a fluid
Radiation
Heat transferred by light waves absorbing energy and transferring through electromagnetic waves
Momentum
p = mv

- Only moving objects have momentum
- Think of it as a mixture of inertia and kinetic energy.
Impulse
J = Δp = mΔv = FΔt

- Change in momentum over time
- Since velocity is changing, this implies it's accelerating, and a force is there to do this.
Conservation of Momentum
Δp = 0 or pi = pf

- In other words, the total momentum of all objects before a collision equals the total momentum afterwards
- Momentum is ALWAYS conserved.
Collision
- When two or more objects strike each other (directions matter)
- Three types: elastic, inelastic, and perfectly inelastic
Elastic Collision
- Δp
- ΔKE conserved
Inelastic Collision
- Δp conserved
- ΔKE not conserved
Perfectly Inelastic Collision
- ΔP conserved
- ΔKE not conserved
- Objects stick together after crashing, meaning that there is ONE velocity and m is (m1+m2)
Why is KE usually never conserved?
- We're always losing energy to heat and sound!
- Matter can't be destroyed (so mass is the same)
- And the energy of velocity is being transferred somewhere (so Δp is conserved)