Understanding Physics: Concepts, Measurements, and the Scientific Method
This educational overview explores fundamental physics concepts, including the metric system, dimensional analysis, significant digits, and the scientific method. It provides a clear explanation of measurements, precision versus accuracy, graphing variables, and linear versus nonlinear relationships. By understanding these principles, students can apply mathematical equations to model observations and make predictions in physics. Through a structured approach, learners will gain insight into the role of physicists and the nature of physical phenomena, enhancing their scientific literacy.
Understanding Physics: Concepts, Measurements, and the Scientific Method
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Presentation Transcript
Objectives • Demonstrate ___________ ____________ • Use of the metric system • Evaluate answers using dimensional analysis • Perform arithmetic operations using scientific notation.
Vocabulary • Physics • Dimensional Analysis • Significant Digits • Scientific Method • Hypothesis • Scientific Law • Scientific Theory
What is Physics? • A branch of science involving the study of the physical world and how they are related. • _________ • _________ • Physicists: ______________: • Motions of electrons, rockets, energy in sound waves, electrical circuits, and the structure of the proton and of the universe.
Use Math! • Equations for modeling observations and making predictions.
SI Units • Systeme International d’Unites, or SI system.
Dimensional Analysis • http://www.alysion.org/dimensional/fun.htm • Method of treating units as algebraic quantities, which can be cancelled.
Significant Digits • The valid digits in a measurement called _______________ _________. • Last digit given for any measurement is the ________________digit. • All nonzero digits in a measurement are __________________.
Scientific Methods • The rules and procedures for testing a hypothesis! • ____________: An educated guess that is a testable statement. Also has to be a proposed answer to the question or prediction. • __________rule of nature that sums up related observations to describe a pattern in nature. • _____________: an explanation based on many observations supported by experimental results
Measurement • A measurement is a comparison between an _________________quantity and a ________
Precision vs. Accuracy • ____________: the degree of exactness of a measurement is precision. • ____________: describes how well the results of a measurement agree with the “real” value; the accepted value by experimenters.
Independent Variable • What you are ____________to the experiment to _________a ______________. • The factor that is changed or _____________ during the experiment • ALWAYS GOES ON THE _____ AXIS
Dependent Variable • What you are going to _____________after adding the _________________variable. • What is going to _________as a result of your ________________variable. • The factor that depends on the ___________ variable.
Best Fit Line • Model for predictions than any one point that helps ______________the line.
Linear Relationships • When the line of best fit is a _______line, there is a linear relationship between ______ variables. • Relationship can be written as an _________. Y = ____________ ____= y intercept m = ________
Slope • The ratio of vertical change to ___________ change. _______change = “rise” = ∆y = (y2 – y1) _________change = “run” = ∆x = (x2 – x1)
Nonlinear Relationships • _________relationship between two variables Y = ax2 + bx + c
Inverse Relationship Y = a __