Semester II Finals Review Physics 9 Honors

Waves

  • Measurable Characteristics: Understanding and relating wave characteristics is key.
    • How to change the speed of a wave
    • Period and frequency
    • The Wave Equation
  • Equation:
    • v=fλv = fλ where:
      • vv is the speed of the wave,
      • ff is the frequency,
      • λλ is the wavelength.
    • This equation relates the frequency, wavelength, and speed of waves.

Application of Waves - Earthquakes

  • Understanding Earthquakes: Understanding different types of earthquake waves helps us understand earthquakes and the Earth.
  • Key Questions:
    • What causes earthquakes?
    • How does understanding the different types of earthquake waves help us better understand them and the Earth?
  • Topics Studied:
    • Different types of earthquake waves and reading a seismogram
    • Triangulation to determine the epicenter of an earthquake
    • The connection between earthquake magnitude and damage

Application of Waves - The Big Bang

  • Understanding the Universe: Studying light and the Big Bang helps us understand the size, age, and changes in the Universe.
  • Key Questions:
    • How big is the Universe and how do we know?
    • How many stars/galaxies/etc are there and how do we know?
    • How is the Universe changing?
  • Topics Studied:
    • Light Spectra
    • Inverse Square Law
    • Doppler Effect
    • Hubble’s Law
    • Cosmic Distance Ladder

Impulse and Momentum

  • Understanding Momentum: Understanding how the momentum of an object can be changed and what happens during collisions.
  • Key Questions:
    • How can the momentum of an object be changed?
    • What happens when a collision occurs?
    • What is conservation?
  • Topics Studied:
    • Force vs. Time graphs
    • Simple collisions (1 object and a barrier) to determine motion characteristics of that object
    • Complex collisions (2 objects) to determine if momentum is conserved, as well as, the motion characteristics of those objects
  • Conservation of Linear Momentum: The total momentum of a system of objects is conserved when there is no net force on the system.

Energy and Work

  • Understanding Energy: Understanding how the energy of a system can be categorized and how it changes.
  • Key Questions:
    • How can the energy of a system be categorized?
    • How does the energy of a system change?
    • What are the connections between energy, work, and forces?
  • Topics Studied:
    • Gravitational potential and kinetic energy
    • Conservation of energy and added/lost energy
    • Work as a change in energy caused by a force

Wave Objectives

  • Properties of Waves:
    • A wave’s energy is carried in its amplitude, which manifests itself as loudness in sound and brightness in light.
    • Wave motion: back and forth motion of source (oscillation) moves in a straight-line through a medium away from source (propagation).
    • Distinguish between transverse (secondary) and longitudinal (compressional/primary) waves.
  • Characteristics of Waves:
    • Measure and calculate wave characteristics: period, frequency, wavelength, amplitude, and propagational speed.
    • Understand relationships among all wave characteristics, and how changes to one characteristic affects the others. This includes comparing/contrasting period, frequency, and using units.
    • Identify wave characteristics from a position vs. time graph: period, frequency, and amplitude.
  • Algebraic Application of Wave Equation:
    • v=fλv = fλ
    • Make predictions by algebraically solving the wave equation.

Earthquake Objectives

  • Properties of Waves:
    • A wave’s energy is carried in its amplitude, which manifests itself as loudness in sound and brightness in light.
    • Wave motion: back and forth motion of source (oscillation) moves in a straight-line through a medium away from source (propagation).
    • Distinguish between transverse (secondary) and longitudinal (compressional/primary) waves.
  • Characteristics of Waves:
    • Measure and calculate wave characteristics: period, frequency, wavelength, amplitude, and propagational speed.
    • Understand relationships among all wave characteristics, and how changes to one characteristic affects the others. This includes comparing/contrasting period, frequency, and using units.
    • Identify wave characteristics from a position vs. time graph: period, frequency, and amplitude.
  • Earthquakes:
    • Identify the three types of seismic waves (primary, secondary, and surface waves).
    • Explain how a seismograph is used to characterize an earthquake.
    • Differentiate primary and secondary waves based on their behavior and from analysis of a seismogram.
    • Determine the epicenter and magnitude of an earthquake using triangulation.
    • Determine the magnitude of an earthquake and describe why some earthquakes do more damage than others.

Light and The Big Bang Objectives

  • Visible Light Spectra:
    • Describe and differentiate emission, absorption and continuous spectra - including how they are formed and what information can be inferred from them.
  • Distance and Wave Properties:
    • Apply the inverse square law qualitatively and quantitatively to measurements of both light and sound
  • Movement and Wave Properties:
    • Apply the Doppler effect qualitatively to graphical and observable measurement of both light and sound
  • Spectral Analysis and Expanding Universe:
    • Describe how the spectrum from a star or galaxy will change depending on the relative motion of the star or galaxy
    • Describe the relationship between galactic redshift and distance and the implications of this relationship.
    • Explain how spectral analysis gives insight into the size and age of the universe.
  • Cosmic Distance Ladder:
    • Describe and explain the methods and techniques for measuring relative distances in the Universe
  • Big Bang Theory:
    • Construct an explanation of the Big Bang theory based on astronomical evidence of light spectra, motion of distant galaxies and composition of matter in the universe.

Momentum and Impulse Objectives

  • Impulse:
    • Analyze an F-t graph of a collision to determine information such as average/maximum force, and time of impact.
    • Apply the impulse equation: Ft=mv<em>fmv</em>i\overrightarrow{F}t = mv<em>f - mv</em>i to solve for FF, tt, mm, v<em>fv<em>f, v</em>iv</em>i
    • Use the impulse equation to qualitatively justify and make claims about the relationship between the net force acting on an object and time duration of that net force.
  • Conservation of Linear Momentum:
    • Solve one variable equation to investigate momentum (p=mvp = mv).
    • Apply the conservation of momentum equation to algebraically solve for the speed before or after a collision between two movable objects.
    • Total momentum of a system is conserved when there is no net force on the system.

Work and Energy Objectives

  • Forms of Energy:
    • Identify the forms of energy present for objects at any particular moment.
    • Identify that gravitational potential energy is dependent upon height/altitude.
    • Identify that kinetic energy is dependent upon velocity.
  • Algebra:
    • Apply the Grav. PE equation E<em>g=mghE<em>g = mgh, to solve for E</em>gE</em>g, mm, hh.
    • Apply the kinetic equation E<em>k=12mv2E<em>k = \frac{1}{2}mv^2, to solve for E</em>kE</em>k, mm, vv.
  • Conservation:
    • Demonstrate the concept of conservation of total energy, and utilize it to problem-solve situations involving exchanges between height/distance and speed.
    • Conservation of energy equation: E<em>g+E</em>k=E<em>g+E</em>k+ElostE<em>g + E</em>k = E<em>g + E</em>k + E_{lost}
    • Apply the Conservation of Energy equation: E<em>g+E</em>k=E<em>g+E</em>kE<em>g + E</em>k = E<em>g + E</em>k, to solve for speed or height.
    • Utilize the law of conservation of energy to solve for the energy lost.
  • Work:
    • Conceptually and mathematically apply the concept of work as the change in energy due to a force acting along a distance.
    • Assess gains and losses in energy as positive or negative work.
    • Algebraically solve for the unknown variables using the mathematical equation for work: W=FΔxW = FΔx