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Review for Test #1  Responsible for: - Chapters 1, 2, 3, and 4 - Notes from class - Problems worked in class - Homework assignments  Test format: - 15.

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Presentation on theme: "Review for Test #1  Responsible for: - Chapters 1, 2, 3, and 4 - Notes from class - Problems worked in class - Homework assignments  Test format: - 15."— Presentation transcript:

1 Review for Test #1  Responsible for: - Chapters 1, 2, 3, and 4 - Notes from class - Problems worked in class - Homework assignments  Test format: - 15 problems: 10 simple, 4 intermediate, 1 advanced, 6 2/3 pts each - Time: 50 minutes  Test materials: - Pencil, eraser, paper, and calculator - No formulae sheet - Closed textbook and notes

2 Material Covered  Chapter 1: Introduction - Units, significant figures, dimensions - Order-of-magnitude estimates  Chapters 2 and 4: 1D and 2D Kinematics - Displacement, velocity and speed, acceleration - Equations of kinematics -> solve problems - Horizontal and free-fall (1D motion) - Projectile motion (2D)  Chapter 3: Scalars and Vectors - Components of a vector, unit vectors - Vector addition/subtraction - Resultant vector magnitude and direction - Relative velocity Scores returned by next Wednesday

3 Example Problem (intermediate) A ball is thrown straight upward and rises to a maximum height of 16 m above its launch point. At which height above its launch point has the speed of the ball decreased to one-half of its initial value? Solution: Given: y max = 16 m Infer: v max = 0, y 0 = 0 Find: y 1 when v 1 = v 0 /2 Also, need v 0 y y 0, v 0 y max, v max y 1, v 1

4 To maximum height: v 2 max = v 2 0 –2g(y max -y 0 ) Solve for v 0 v 2 0 = v 2 max +2g(y max -y 0 ) = 2gy max To intermediate point: v 2 1 = v 2 0 –2g(y 1 -y 0 ) Solve for y 1 y 1 = (v 2 0 – v 2 1 )/(2g) = [v 2 0 – (v 0 /2) 2 ]/(2g) = v 0 2 (1-1/4)/(2g) = v 0 2 (3/4)/(2g) = 3v 0 2 /(8g) = 3(2gy max )/(8g) = 3y max /4 = 3(16m)/4 = 12 m


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