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  1. Let’s call this the x-axis, and represent different locations on the x-axis using variables such as and , as in Figure 2.1. Figure 2.1: Positions = +3 m and = –2 m, where the + and – signs indicate the direction. If an object moves from one position to another we say it experiences a displacement.

  2. (B) describe and analyze motion in one dimension using equations with the concepts of distance, displacement, speed, average velocity, instantaneous velocity, and acceleration; (F) identify and describe motion relative to different frames of reference.

  3. It refers to the numerical measurement of how far an object is from a particular place. Also, in physics, it may refer to the physical length or evaluation based on some criteria. Furthermore, a distance from X to Y is exchangeable with distance from Y to X.

  4. useful formulas and equations found in undergraduate physics courses, covering mathematics, dynamics and mechanics, quantum physics, thermodynamics, solid state physics, electromag- netism, optics, and astrophysics.

  5. Section 3.12 The Distance Formula. If you want to find the distance between two objects in the real world, you measure the distance with a ruler (unless you are an astrophysicist and the distances are too large or you are a particle physicist and the distances are too small!).

  6. main April22,2003 15:22 Contents Preface pagevii Howtousethisbook1 1 Units, constants, and conversions 3 1.1 Introduction,3•1.2 SIunits,4•1.3 Physicalconstants,6 •1.4 Convertingbetweenunits,10•1.5 Dimensions,16 •1.6 Miscellaneous,18 2 Mathematics 19 2.1 Notation,19•2.2 Vectorsandmatrices,20•2.3 Series,summations, andprogressions,27•2.4 Complexvariables,30•2.5 Trigonometricand

  7. 1.16 The Distance Formula. If you want to find the distance between two objects in the real world, you measure the distance with a ruler (unless you are an astrophysicist and the distances are too large or you are a particle physicist and the distances are too small!).