Mechanical Advantage, Energy, Force, and Work Vocabulary

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Vocabulary flashcards generated from lecture notes covering key physics formulas and definitions for force, work, mechanical advantage, and efficiency.

Last updated 12:59 AM on 8/24/26
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8 Terms

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Actual Mechanical Advantage (AMA)

Output force divided by input force (AMA=FoFiAMA = \frac{F_o}{F_i}), representing the force ratio. For example, if Fo=0.98NewtonsF_o = 0.98\,\text{Newtons} and Fi=0.60NewtonsF_i = 0.60\,\text{Newtons}, AMA1.63AMA \approx 1.63.

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Efficiency

A measure telling how much input energy became useful output energy, calculated as output work divided by input work times 100100 (Efficiency=WoWi×100\text{Efficiency} = \frac{W_o}{W_i} \times 100). For example, if Wo=0.0441JoulesW_o = 0.0441\,\text{Joules} and Wi=0.060JoulesW_i = 0.060\,\text{Joules}, efficiency is 73.5%73.5\%, with missing energy lost mainly through friction.

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Gravitational Potential Energy (GPE)

The energy gained when lifting a load, calculated as GPE=mghGPE = mgh, where mm is mass in kilograms, g=9.8Newtons per kilogramg = 9.8\,\text{Newtons per kilogram}, and hh is height in meters. For example, lifting 100grams100\,\text{grams} (0.100kilograms0.100\,\text{kilograms}) to a height of 4.5centimeters4.5\,\text{centimeters} (0.045meters0.045\,\text{meters}) results in GPE=0.0441JoulesGPE = 0.0441\,\text{Joules}.

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Ideal Mechanical Advantage (IMA)

Input distance divided by output distance (IMA=didoIMA = \frac{d_i}{d_o}), representing the distance ratio. For a single movable pulley with an input distance of 10centimeters10\,\text{centimeters} and an output distance of 5centimeters5\,\text{centimeters}, IMA=2IMA = 2.

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Force

The weight or force of a mass, calculated as mass times gravity (F=mgF = mg), where FF is force in Newtons, mm is mass in kilograms, and g=9.8Newtons per kilogramg = 9.8\,\text{Newtons per kilogram}. For example, 100grams100\,\text{grams} (0.100kilograms0.100\,\text{kilograms}) yields F=0.98NewtonsF = 0.98\,\text{Newtons}.

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Work

The product of force times distance (W=FdW = Fd), measured in Joules.

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Input Work (WiW_i)

Calculated as input force times input distance (Wi=FidiW_i = F_i d_i); this is the work put into the machine.

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Output Work (WoW_o)

Calculated as output force times output distance (Wo=FodoW_o = F_o d_o); this is the useful work the machine does on the load.