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Law of Conservation of Energy
Energy in a closed system remains constant.
Isolated System
A system where no energy enters or leaves.
Energy Storage
Energy can change forms but total remains constant.
Energy Accounts
Different modes of energy storage in a system.
Feynman's Analogy
Blocks represent energy in a system.
Kinetic Energy
Energy due to motion of parts in a system.
Translational Kinetic Energy
Energy of motion along a path.
Rotational Kinetic Energy
Energy of rotation around an axis.
Thermal Energy
Energy from motion of particles in matter.
Potential Energy
Energy stored due to position or configuration.
Gravitational Energy
Energy due to an object's vertical position.
Elastic Energy
Energy stored from distortion of an object.
Chemical Energy
Energy from arrangement of atoms in molecules.
Energy Fields
Areas where energy is stored due to configuration.
Internal Energy
Total energy in an object, kinetic plus potential.
Force Field
An area of energy covering a specific place.
Energy Bar Graphs
Visual representation of energy distribution in a system.
Energy Transfer
Movement of energy into or out of a system.
Energy Conservation Principle
Energy cannot be created or destroyed.
Energy Change
Energy can change forms but total remains unchanged.
MARK ZRL
Method for analyzing energy in systems.
Independent variables
Cause, variable manipulated by researcher.
Dependent variables
Effect.
Hypotheses
Writing a hypothesis in proper form, make a prediction which describes how changing the independent variable will affect the dependent variable.
Running a controlled experiment
Change 1 thing at a time, important so you can identify what's influencing the results.
Constructing a proper data table
Titles, rulers, positions of independent and dependent variables, labeled columns with quantity (variable) and units.
Making Graphs
Titles (dependent vs. independent variable), rulers, positions of variables on axes, labeling axes with quantity (variable) and units, scaling axes correctly, point protectors, line of best fit, recognizing linear vs. curved graphs.
Analyzing and interpreting graphs
Is the graph linear or curved? Is the relationship between the variables direct, inverse, or is there no relationship? What does the graph show about the relationship between the variables? What does the graph mean?
Slopes
Calculating constants of proportionality (slopes) for linear graphs. Defining symbols for variables, writing the slope equation using delta (!) notation, marking points used for slope calculations, substituting values into slope equations including units, calculating the value of the slope including units.
Slope intercept
y = mx + b.
Linear, no go through origin
y = mx + b.
Direct proportion
Go through origin, y = mx.
Constant of proportionality
Tells you the fixed ratio between 2 variables in a proportional relationship.
Conclusions
Writing conclusions for experiments. What does the experiment show? How can you support your conclusions? Provide specific evidence for your conclusions.
Using graphs to predict the behavior of a system
Given a value for the independent variable, determine the value of the dependent variable using a graph.
Using equations to predict the behavior of a system
Given a value for the independent variable, determine the value of the dependent variable using an equation.
Graphs which show no relationship
Scatter plots + line graphs no relationship because uncorrelated variables, constant output, etc.
Inverse relationship
If x increases as y decreases proportionally.
Negative slope
Line / curve that slopes downwards.
Direct proportions
Straight line, goes through origin.
Direct proportion
Means that both variables change in the same direction at a constant rate.
y = kx
Equation representing direct proportion.
Position
Vector quantity of location of object relative to point / origin, most common unit meters.
Change in position
Displacement, x - xo, delta x with arrow over, distance away from origin / point, most common unit is meters.
Displacement
Vector, shortest straight line distance between starting + ending point of object.
Distance
Scalar, total length of path traveled by object.
Average velocity
v with line + arrow over it, total displacement / total time.
Vector
Change in position / change in time, measured in m/s.
Average speed
V with just line over it, total distance / total time.
Scalar
Just magnitude, examples include distance, speed, temperature.
Instantaneous velocity
v with arrow over it, velocity of object at specific time, found with tangent line or t mid + v, measured in m/s.
Uniform motion
Must have constant velocity + 0 acceleration + straight line graph.
Position vs. time graphs
Tells you position of object change over time, uniform motion, direction, velocity; slope means velocity.
Velocity vs. time graphs
Tells you velocity per unit of time, direction, type, acceleration; slope means acceleration.
Area under graph
Represents displacement.
Motion maps
Can you make a motion map for an object with uniform motion? Yes, dots cover equal distances in equal time intervals.
Stroboscopic photographs
Given a stroboscopic photograph can you collect position and time data to create a position vs. time graph and a velocity vs. time graph?
Proper format for problem solutions
Be sure that you know all of the required steps for solving physics problems including the diagram, given, find, equations, algebraic rearrangement of equations, substitution of values (including units) into equations and determining the final answer.
y = mx + b
Equation of a line in slope-intercept form.
x = vt + xo
Equation representing position as a function of time.
v = at + vo
Equation representing velocity as a function of time.
Acceleration
Rate of change of velocity per time, m/s².
Average acceleration
Change in velocity over time interval, m/s².
Instantaneous velocity
Velocity at a specific time, m/s.
Uniform acceleration
Constant rate of change in velocity.
Acceleration vs. time graph
Shows acceleration per unit time.
Slope of v vs. t graph
Indicates acceleration of the object.
Displacement
Area under velocity vs. time graph.
Motion maps
Visual representation of motion parameters.
Graph transformation
Convert between x vs. t, v vs. t, a vs. t.
Galileo's perfect squares
Distance increases quadratically with time.
Odd integer idea
Distance changes proportional to odd integers.
Aristotle's theory
Falling speed proportional to object's weight.
Galileo's theory
All objects fall at same rate.
x = xo + vot + ½ at²
Equation for position with uniform acceleration.
Slope of x vs. t² graph
Equals ½ of acceleration.
Acceleration
a = change in velocity / change in time.
Velocity vs. time graph
Used to determine change in position.
Transition points
Key points in graph transformations.
Uniformly accelerated motion
Straight line motion with constant acceleration.
Area under a vs. t graph
Represents change in velocity over time.
Significant Figures
Digits indicating measurement accuracy and precision.
Precision
Clarity and exactness of a measurement.
Accuracy
How close a measurement is to the true value.
Leading Zeros
Zeros before the first nonzero digit; not significant.
Trailing Zeros
Zeros after a decimal point; significant only if nonzero.
Addition/Subtraction Rule
Match to least precise decimal place.
Multiplication/Division Rule
Match to least precise significant figures.
Scientific Notation
Method to express large/small numbers using exponents.
Metric Prefixes
Standardized units: TERA, GIGA, MEGA, etc.
International System of Units (SI)
Global standard for measurements based on 7 units.
Fundamental Units
Base units: meter, kilogram, second, etc.
Derived Quantities
Units derived from fundamental units, e.g., newtons.
Physical Quantity
Measurable and quantifiable attribute.
Unit
Standardized quantity for expressing physical quantities.
Dimensional Analysis
Technique for converting between units.
Unit Conversion
Changing units using dimensional analysis.
Metric Conversions
Adjusting scale of units within the metric system.
SOHCAHTOA
Mnemonic for right triangle trigonometry ratios.
Exponent
Power to which a number is raised in notation.