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AP Physics C: Mechanics
2.7 Kinetic and Static Friction
2.5 Newton’s Second Law
1.3 Representing Motion
Multi-Unit
AdvancedMCQGraphicalMathematicalProportional Analysis16.2k
A schematic drawing of an Atwood machine. A circular pulley is suspended from a horizontal ceiling support by a vertical bracket attached to its central axle. A single thin line representing a string passes over the pulley, hanging vertically downward on both sides. Suspended from the left end of the string is a rectangular block labeled \(m_1\). Suspended from the right end of the string is a smaller rectangular block labeled \(m_2\). A straight downward arrow positioned to the left of block \(m_1\) is labeled \(a\). No other labels, lines, arrows, or background elements appear.
Atwood machine with hanging blocks of masses \(m_1\) and \(m_2\).
In an experiment to determine the local acceleration due to gravity \(g\), students set up an Atwood machine consisting of two blocks of masses \(m_1\) and \(m_2\) connected by a light string over a pulley with negligible rotational inertia. A constant bearing friction force \(f\) opposes the motion of the string. The total mass of the system, \(M = m_1 + m_2\), is kept constant while mass is transferred between the blocks to vary the mass difference \(\Delta m = m_1 - m_2\), and the resulting acceleration \(a\) is measured for each trial where the system accelerates. To determine \(g\) directly from the slope of a best-fit line, which quantities should be plotted on the vertical and horizontal axes, and what is the physical meaning of the horizontal intercept of this line?

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