GRAVITATIONAL FORCE AND FIELD
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1 POINT AND FORCES A. POINT AND FORCES A FACT: Every particle of matter in the universe attracts every other particle with a force which is directly proportional to the product of their masses and inversely proportional to the square of their distances. Source: Physics Course Companion, Kirk and Hodgson
2 WHAT THIS REALLY MEANS: A. POINT AND FORCES
3 A. POINT AND FORCES
4 A. POINT AND FORCES Verify the values in the table:
5 A. POINT AND FORCES Don t believe it? EXAMPLE 1 Using the following data.. m earth = 5.98 x kg r earth = 6378 km determine the force of gravity between a 200 g apple and the Earth.
6 RELATING NEWTON S LAW OF GRAVITATION TO A. POINT AND FORCES Source: Physics for the IB Diploma, 5 th Ed, Tsokos
7 Remember, g = GM e R e 2 A. POINT AND FORCES Source: Physics, 8 th Ed, Cutnell & Johnson
8 A. POINT AND FORCES EXAMPLE 2 Find the acceleration due to gravity (the gravitational field strength) on a planet 10 times as massive as the Earth and with a radius 20 times as large.
9 A. POINT AND FORCES EXAMPLE 3 Find the acceleration due to gravity at a height of 300 km from the surface of the Earth.
10 EXAMPLE 4 Using the following data: m earth = 5.98 x kg A. POINT AND FORCES r earth = 6378 km a) Complete the following table by determining the gravitational force on a mass at different distances from the center of the Earth. DISTANCE (m) GRAVITATIONAL FORCE (N) r 100 2r 3r 4r 5r 6r 7r 8r b) Make a graph of gravitational force on the mass and distance from the center of the Earth. On your distance axis, make your scale go to d = 0 m (at the center of the Earth). Linearize your graph from part (b) and find the slope. What does the slope represent?
11 FORCE S REMEMBER: FORCE (F) = something that can move, deform, stretch, rotate, or compress something. = something that can cause a velocity change (so an acceleration). = a push or a pull. UNIT = Newton (N), a vector quantity, so F. 1 N = 1 (kg m)/s 2 What gives rise to a force naturally? A. POINT AND FORCES
12 In mathematics, you have probably only really dealt with 2-dimensional space A. POINT AND FORCES + y To understand force fields, you have to think in 3-D. which is the space you actually LIVE IN. - x + z - z + x Instead of x and y coordinates, in 3-D space we deal with x, y, and z coordinates. Each set of axes is perpendicular to one another ( orthogonal, at right angles). Source: http//answers.com - y Every point in 3-D space can be described as a set of coordinates (x, y, z) in that order.
13 EXAMPLE 5 Plot the point (2, 3, 2) on the following 3-D coordinate system. A. POINT AND FORCES (2, 3, 2) (x, y, z) Source:
14 When working in 3-D space, we need to have a way to show vectors going into and out of the board/page. A. POINT AND FORCES
15 A. POINT AND FORCES
16 THE GRAVITATIONAL DUE TO ONE POINT MASS A. POINT AND FORCES
17 THE GRAVITATIONAL AT THE SURFACE OF A PLANET A. POINT AND FORCES
18 THE GRAVITATIONAL DUE TO TWO OR MORE POINT This can get complicated! A. POINT AND FORCES The field in the Earth-Moon system: Source: Physics for the IB Diploma, Hamper
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