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This deck focuses on Fluids And Conservation Laws, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 1.
Study Fluids And Conservation Laws in AP Physics 1 with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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What is the formula for calculating the volume flow rate?
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Q=Av. Volume per time equals area times velocity.
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This deck focuses on Fluids And Conservation Laws, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 1.
Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.
Answer: Q=Av. Volume per time equals area times velocity.
Answer: Inversely proportional. Same force over larger area creates lower pressure.
Answer: Internal friction. Molecular interactions resist relative motion between fluid layers.
Answer: ΔP=ρgh. Pressure change due to fluid column height and density.
Answer: A1v1=A2v2. Conservation of mass: flow rate equals area times velocity.
Answer: Inversely proportional. Conservation of mass requires Av constant in continuity equation.
Answer: Higher speed, lower pressure. Energy conservation: kinetic energy trades with pressure energy.
Answer: Q=0.3m3/s. Using Q=Av=0.1×3.
Answer: Fb=ρVg. Upward force equals weight of displaced fluid volume.
Answer: P=P0+ρgh. Atmospheric pressure plus hydrostatic pressure from fluid column.
Answer: Pressure decreases as fluid speed increases. Application of energy conservation in moving fluids.
Answer: P=P0+ρgh. Atmospheric pressure plus hydrostatic pressure from fluid column.
Answer: Density of the fluid. Buoyancy depends on displaced fluid's weight per unit volume.
Answer: Pressure decreases as fluid speed increases. Application of energy conservation in moving fluids.
Answer: Mass flow rate is constant. Mass entering equals mass leaving any control volume.
Answer: m˙=ρAv. Mass per time flowing through cross-sectional area.
Answer: Pascal's Law. Pressure changes propagate equally throughout confined fluids.
Answer: ρ=Vm. Mass divided by volume occupied.
Answer: P+21ρv2+ρgh=constant. Energy conservation: pressure, kinetic, and potential energy sum constant.
Answer: Q=0.3m3/s. Using Q=Av=0.1×3.
Answer: Inversely proportional. Conservation of mass requires Av constant in continuity equation.
Answer: P+21ρv2+ρgh=constant. Energy conservation: pressure, kinetic, and potential energy sum constant.
Answer: Pascal's Law. Pressure changes propagate equally throughout confined fluids.
Answer: A1v1=A2v2. Conservation of mass: flow rate equals area times velocity.
Answer: Mass flow rate is constant. Mass entering equals mass leaving any control volume.
Answer: Calculating fluid exit speed. Determines speed of fluid exiting containers under gravity.
Answer: Density of the fluid. Buoyancy depends on displaced fluid's weight per unit volume.
Answer: ΔP=ρgh. Pressure change due to fluid column height and density.
Answer: P=AF. Force per unit area exerted by or on a fluid.
Answer: Kilograms per cubic meter (kg/m3). Mass divided by volume in base SI units.
Answer: Viscosity. Internal friction opposing relative motion in fluids.
Answer: Archimedes' Principle. Describes upward force on objects immersed in fluids.
Answer: m˙=ρAv. Mass per time flowing through cross-sectional area.
Answer: Fb=19600N. Using Fb=ρVg=1000×2×9.8.
Answer: Pressure increases. Weight of fluid column above creates greater pressure.
Answer: Inversely proportional. Same force over larger area creates lower pressure.
Answer: Calculating fluid exit speed. Determines speed of fluid exiting containers under gravity.
Answer: Kilograms per cubic meter (kg/m3). Mass divided by volume in base SI units.
Answer: ρ=250kg/m3. Using ρ=Vm=2500.
Answer: Fb=19600N. Using Fb=ρVg=1000×2×9.8.
Answer: Viscosity decreases with temperature. Higher temperature reduces intermolecular forces and friction.
Answer: Viscosity decreases with temperature. Higher temperature reduces intermolecular forces and friction.
Answer: Internal friction. Molecular interactions resist relative motion between fluid layers.
Answer: Pressure increases. Weight of fluid column above creates greater pressure.
Answer: v=2gh. Speed equals free-fall velocity from height h.
Answer: Higher speed, lower pressure. Energy conservation: kinetic energy trades with pressure energy.
Answer: F=500000N. Using F=PA=5000×100.
Answer: P=AF. Force per unit area exerted by or on a fluid.
Answer: Pascal (Pa). Named after Blaise Pascal, equals one newton per square meter.
Answer: Archimedes' Principle. Describes upward force on objects immersed in fluids.
Answer: ρ=Vm. Mass divided by volume occupied.
Answer: Viscosity. Internal friction opposing relative motion in fluids.
Answer: Ideal fluids. Theoretical fluids with no internal friction or energy loss.
Answer: F=500000N. Using F=PA=5000×100.
Answer: Ideal fluids. Theoretical fluids with no internal friction or energy loss.
Answer: Q=Av. Volume per time equals area times velocity.
Answer: Pascal (Pa). Named after Blaise Pascal, equals one newton per square meter.
Answer: v=2gh. Speed equals free-fall velocity from height h.