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The answer to the puzzle arose from a study of magnetism In the 19th century, Michael Faraday developed the concept of a field to explain how a magnet attracts objects Later, the field concept was applied to gravity Any object with mass is surrounded by a gravitational field in which another object experiences a force due to the interaction between its mass and the gravitational field, g, at its location This is expressed by the following equation

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GM r2 The gravitational field is equal to the universal gravitational constant times the object s mass, divided by the square of the distance from the object s center The direction is toward the mass s center

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Suppose the gravitational field is created by the Sun Then a planet of mass m has a force exerted on it that depends on its mass and the magnitude of the gravitational field at its location That is, F mg, toward the Sun The force is caused by the interaction of the planet s mass with the gravitational field at its location, not with the Sun millions of kilometers away To find the gravitational field caused by more than one object you would calculate both gravitational fields and add them as vectors The gravitational field can be measured by placing an object with a small mass, m, in the gravitational field and measuring the force, F, on it The gravitational field can be calculated using g F/m The gravitational field is measured in N/kg, which is also equal to m/s2 On Earth s surface, the strength of the gravitational field is 980 N/kg, and its direction is toward Earth s center The field can be represented by a vector of length g pointing toward the center of the object producing the field You can picture the gravitational field of Earth as a collection of vectors surrounding Earth and pointing toward it, as shown in Figure 7-12 The strength of the field varies inversely with the square of the distance from the center of Earth The gravitational field depends on Earth s mass, but not on the mass of the object experiencing it

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Figure 7-12 Vectors representing Earth s gravitational field all point toward Earth s center The field is weaker farther from Earth

Recall that when the concept of mass was discussed in 4, it was defined as the slope of a graph of force versus acceleration That is, mass is equal to the ratio of the net force exerted on an object to its acceleration This kind of mass, related to the inertia of an object, is called inertial mass and is represented by the following equation

Fnet a Inertial mass is equal to the net force exerted on the object divided by the acceleration of the object

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Figure 7-13 An inertial balance allows you to calculate the inertial mass of an object from the period (T ) of the back-and-forth motion of the object Calibration masses, such as the cylindrical ones shown here, are used to create a graph of T 2 versus the mass The period of the unknown mass is then measured, and the inertial mass is determined from the calibration graph

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The inertial mass of an object is measured by exerting a force on the object and measuring the object s acceleration using an inertial balance, such as the one shown in Figure 7-13 The more inertial mass an object has, the less it is affected by any force the less acceleration it undergoes Thus, the inertial mass of an object is a measure of the object s resistance to any type of force

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