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Projectiles L Launched Horizontally: projectiles launched horizontally have no initial vertical velocity. as a result, the vertical motion is identical to that of a dropped object. the downward velocity increases due to the acceleration due to gravity.
Describe the properties of projectile motion; Apply kinematic equations and vectors to solve problems involving projectile motion
Lecture Notes. (Projectile Motion) Intro: the previous chapters have considered motion mainly in a straight line; this is called rectilinear motion (Latin rectus = ‘straight’ and linea = ‘line’) this chapter will be looking at motion in two dimensions, that is, curvilinear motion.
PROJECTILE MOTION Objectives † Distinguish between a vector quantity and a scalar quantity. (5.1) † Explain how to find the resultant of two perpendicular vectors. (5.2) † Describe how the components of a vector affect each other. (5.3) † Describe the components of projectile motion. (5.4) † Describe the downward motion
The PDF version of the Teacher Toolkit on the topic of Projectile Motion is displayed below. The Physics Classroom grants teachers and other users the right to print this PDF document and to download this PDF document for private use.
The Projectile Motion Equations. x(t) = vox t. y(t) = yo + voy t − 4.9 t2. These equations tell you everything about the motion of a projectile (neglecting air resistance).
5 PROJECTILES. Objectives. After studying this chapter you should. • recognise that projectile motion is common; • understand how to obtain a simple mathematical model of projectile motion; • be able to validate the model; mple problems of projectile motion;• know how to use the model to invest.
