PPT-Quantities and units

Unit 1 Introduction to Physics Vocabulary Physical quantities mass force Current unit SI units International system kilogram second Basic quantities meter ampere Derived quantities Kelvin mole. Module 1 Investigation #2 Day 1. Today’s goal . Identify quantities in a given situation. Define variable to quantities in a given situation. Write a formula using variables for a give situation. In the first investigation we learned that it. Physical quantities. Any quantity that can be quantified by measurement is a physical quantity . Most of the quantities we deal with as scientists are physical quantities and they will be the ones we will discuss throughout this topic of motion.. November 2014. Derived Quantities. 2. Derived quantities are . produced using data from kernels. These are the primary reason that SPICE exists!. . Examples . are:. Lighting conditions. Surface intercept (LAT/LON). A.S. 1.1.1 – 1.1.3. Is the US a metric country? Should it be?. Read the article you’ve been handed with these two questions in mind.. 5. minutes—. silent . read and take notes.. Turn and talk to your group members (you all had the same article)—2 minutes. By the end of this unit you will be able to:. Define Science and the requirements for something to be scientific. Describe why certain topics are not scientific. Describe the scientific method. Describe the difference between fundamental and derived units. Golibjon. Berdiyorov. 2. Golibjon. Berdiyorov. , Room 148 Physics Building. Phone: . 860-3869/2283. e-mail: . golib@kfupm.edu.sa. www.cmt.ua.ac.be/golib/PHYS101. Syllabus and teaching strategy. Unit 1 – Introduction to Physics. Vocabulary . Symbols equation graph. word equations variables x-axis. y-axis dependent variable tangent. Independent variable gradient. y-intercept x-intercept delta (. from. . Consultative Committee for Acoustics, Vibration and Ultrasound (CCAUV) and. . Consultative Committee . for Photometry and Radiometry (CCPR). Dr. Takashi . Usuda. . CCAUV and CCPR President. Measurements and Their Uncertainty. 3.1. 3.1. Measurements are fundamental to the experimental sciences. For that reason, it is important to be able to make measurements, and to use them correctly when calculating answers.. . . . . . . .  . . In the above addition, all the . s. . represent . distinct . digits. . How . small. can you make the 2-digit . sum?. Can A Frist Grader Do This?. . Can A Frist Grader Do This?. Proportion – Learning Outcomes Express quantities as proportions of each other using fractions, decimals, ratios, and percentages. Divide quantities into a given proportion. Express errors as a proportion. Hajo Rijgersberg Promot iecommissie : - p rof.dr. ir. J .L. Top (promotor), - d r. D . Allemang, - dr. P. Buche, - p rof.dr. F . van Harmelen, - p rof.dr. E . van der Linden, - p rof.dr. A. Th. Schr and their Units. PHYSICAL QUANTITY . refers to a quantity that can be measured.. Measured in SI Units which means International System of Units used all over the world. PREFIX. A prefix is added to a unit to change the value of the unit. . COURSE OUTCOME . :. To . understand the basic units and unit operations in . chemical . engineering. .. Specific Outcome . 1.1.1 . Explain the various systems of units . 1.1.2 . Explain the difference between fundamental and derived units .