Proj. Motion guidelines

Slides:



Advertisements
Similar presentations
7-2 Projectile Motion. Independence of Motion in 2-D Projectile is an object that has been given an intial thrust (ignore air resistance)  Football,
Advertisements

Motion in One Dimension Notes and Example Problems.
 Neglecting air resistance, all objects fall at a rate of 9.8 m/s 2 due to gravity  Because objects fall in a downward direction, we’ll call their acceleration.
Chapter 3 Review Acceleration and Free Fall 1.When an object undergoes a change in velocity, it is said to be ______________. ans: accelerating/decelerating.
Projectile Motion - Horizontal launches The scale on the left is 1cm = 5m Draw the positions of the dropped ball every second that it is in the air. Neglect.
Projectile Motion. What Is It? Two dimensional motion resulting from a vertical acceleration due to gravity and a uniform horizontal velocity.
Projectiles Horizontal Projection Horizontally: Vertically: Vertical acceleration g  9.8 To investigate the motion of a projectile, its horizontal and.
Projectiles (2D) A projectile is any object that is in a state of freefall, or in other words an object that is only acted upon by the force of gravity.
Projectile Lab Part 1: Purpose: Our objective was to determine the velocity of a projectile shot horizontally from a ballistics launcher. Materials: ballistics.
Kinematics: Projectile Motion What is Projectile Motion? Characteristics of a Projectile’s Trajectory Horizontal and Vertical Velocity Horizontal and Vertical.
Projectile Motion. A projectile can be anything that moves though the air after it has been given an initial “thrust” or input force Projectiles are only.
Notes: Projectile Motion. Projectiles are... Objects thrown or launched into the air Objects thrown or launched into the air While in the air, gravity.
Projectile Motion. Projectile- only force on object is gravity Trajectory- projectile’s path Independence of Motion – Velocity and acceleration are vectors.
Freefall Did you watch the video?
Projectile Motion Projectiles at an Angle. Last lecture, we discussed projectiles launched horizontally. Horizontal projectiles are just one type of projectile.
2.3 Physics Falling Objects.
Free Fall = Vertical Velocity = Vertical Velocity An object falling free of all restraints An object falling free of all restraints No friction No friction.
Physics 111 Projectile Motion 2.0.
Projectile Motion The motion of a falling object with air resistance and gravity acting on it.
Projectile Motion Introduction Horizontal launch.
Kinematic Equations Chapter 2 Section 2. Accelerated Motion  Motion with constant acceleration is what we will mostly look at in this class  Example:
Introduction to 2D Projectile Motion Types of Projectiles Which one is NOT a projectile?
Part 1 Projectiles launched horizontally
Vertical Motion Free Fall.
Regents Physics – Mr. Rockensies
1-2-4 Horizontal Projectiles
Chapter 7 Projectile Motion.
Acceleration.
Projectile Motion Section 3.3.
Projectile Motion Honors Physics.
Unit 2: Projectile Motion
Acceleration.
The basic four equations for physics
Projectile Motion Horizontally
Free Fall Free Fall Examples
Falling Objects Ch 2 Sec 3.
v = v0 + a ∆t ∆x = v0∆t + 1/2 a∆t2 v2 = v02 + 2a∆x
Linear Motion, Free Fall, and Vectors Combined!
up at an angle q Projectile fired __________________________ with an initial _________________ Assume no _________________. The only force acting.
Motion in two directions
Motion in two directions
Projectile Motion Everyday applications Vector additions
Warm-Up 09/13/10 Please express the Graphic Vector Addition Sums in MAGNITUDE-ANGLE format (last two pages of PhyzJob packet)
Projectile Motion Horizontally
Free Fall.
Projectile Motion EXAMPLE
Projectile Motion.
Motion in Two Dimensions
Unit 2, Lesson 8: Projectile Motion
Example Problems for Motion in 2-d Answers
Free-Fall acceleration
Horizontal Projectiles
1-2-4 Horizontal Projectiles
Projectile Motion.
1-2-4 Horizontal Projectiles
Projectile practice quiz
ACCELERATION.
Calculations and Worked Examples
Motion in One Dimension
Projectile Motion YouTube - Baxter NOOOOOOOOOO.
What is Projectile Motion?
What is Projectile Motion?
Chapter 2 – Free Fall Conceptual Physics.
How far from the end of Platform 2 does the stunt man land?
Velocity and Acceleration
Physics Unit 6 2D Motion Key ideas.
Introduction to 2D Projectile Motion
Horizontal Projectile Launch
Introduction to 2D Projectile Motion
Mike Wilson holds the world record for the highest slam dunk
Presentation transcript:

Proj. Motion guidelines horiz. & vert. motion are considered SEPARATELY horiz motion: not affected by acceleration vert motion: affected by acceleration due to gravity (-9.8 m/s2) Air resistance is ignored tup = tdown (only when take-off and landing height are the same) Vv at apex = 0

What is the stuntman's velocity, displacement, and acceleration while falling. Given: times at 1,2,3 sec Horizontal motion dh= vh (t) Vertical motion vf = vi + at vf2 = vi2 + 2ad d = vit + (1/2)at2 Time velocity displacement acceleration 0 s 1 s 2 s 3 s -9.8 m/s -4.9 m -9.8 m/s2 -9.8 m/s2 d = vit + (1/2)at2 vf = vi + at d = o + (1/2) (-9.8 m/s2) (1s)2 vf = o + (-9.8 m/s2) (1s) d = -4.9 m vf = -9.8 m/s

What is the stuntman's velocity displacement and acceleration while falling at seconds 0-3? Horizontal motion dh= vh (t) Vertical motion vf = vi + at vf2 = vi2 + 2ad d = vit + (1/2)at2 Time velocity displacement acceleration 0 s 1 s 2 s 3 s -9.8 m/s -4.9 m -9.8 m/s2 -9.8 m/s2 -19.6 m -19.6 m/s -29.4 m/s -44.1 m d = vit + (1/2)at2 vf = vi + at d = o + (1/2) (-9.8 m/s2) (1s)2 vf = o + (-9.8 m/s2) (1s) d = -4.9 m vf = -9.8 m/s

Bungee jumping Skippers Canyon, NZ

Bungee jumping Skippers Canyon, NZ

What was the vertical velocity at the instant the bungee began to lengthen? Given: -102 meter drop Vi = -3.0 m/s Horizontal motion dh= vh (t) Vertical motion vf = vi + at vf2 = vi2 + 2ad d = vit + (1/2)at2 vf2 = vi2 + 2ad vf2 = -3.02 + 2(-9.8)(-102) vf2 = 9 + 1999 vf = -44.81m/s

. Trampolinist goes up.. What is the time to peak and how high did they jump? Given: Vi = 10.5 m/s Horizontal motion dh= vh (t) Vertical motion vf = vi + at vf2 = vi2 + 2ad d = vit + (1/2)at2 d = vit + (1/2)at2 vf = vi + at d = (5.0 m/s) (.51 s) + (1/2) (-9.8 m/s2) (.51s)2 0 = 5.0 m/s + (-9.8 m/s2) (t) -5.0 m/s -9.8 m/s2 = 0.51 s d = 1.28 m

Long jumper: How high and how far did they go? Step 1: resolve net velocity 9.8 m/s cos 23.2° * 9.8m/s vh = 9.01 m/s Sin 23.2° * 9.8m/s vv = 3.86 m/s 23.2° Given: tup = tdn Step 3: dv Step 2: tup dv = vit + (1/2)at2 dv= (3.86 m/s) (.394 s) + (1/2) (-9.8 m/s2) (.394 s)2 vf = vi + at vf = 3.86 m/s + (-9.8 m/s2) (tup) dv= .76 m -3.86 m/s -9.8 m/s2 = .394 s

Long jumper: How high and how far did they go? Step 4: total time 9.8 m/s tup = tdn 23.2° Given: tup = tdn .394 s + .394 s = .788 s Step 5: dh dh= vh (t) Dh = 7.10 m (9.01 m/s) (.788 s) =