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AP Physics 1
Unit 8: Fluids
8.4 Fluid Flow Continuity
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Cards (21)
The flow rate Q is mathematically expressed as Q = v ×
A
What is the continuity equation in terms of flow rate, flow speed, and cross-sectional area?
Q = v \times A</latex>
Match the assumptions of the continuity equation with their descriptions.
1️⃣ Incompressible Fluid
2️⃣ Steady Flow
3️⃣ Non-viscous Fluid
4️⃣ Flow is Along a Streamline
What is the relationship between flow speed and cross-sectional area in the continuity equation?
Inversely proportional
The relationship between fluid speed and cross-sectional area is expressed in the
continuity
equation.
Flow speed increases as cross-sectional area increases.
False
In fluid continuity, the flow rate is
constant
through a closed system.
What assumptions are made in the continuity equation about the fluid?
Incompressible, steady, non-viscous
What type of relationship exists between fluid speed and cross-sectional area?
Inverse
In which real-world system is the principle of fluid continuity used to maintain consistent flow and pressure?
Water supply networks
What does the principle of fluid continuity state?
Flow rate is constant
If the cross-sectional area of a pipe narrows, the flow speed must increase to maintain the same
flow rate
.
True
The continuity equation for two different sections in a pipe is v₁ × A₁ = v₂ ×
A₂
The assumption of an incompressible fluid means its
density
remains constant throughout the flow.
True
As cross-sectional area increases, flow speed
decreases
What is the continuity equation in its mathematical form?
v_{1}A_{1} = v_{2}A_{2}</latex>
What is the principle of fluid continuity?
Flow rate remains constant
What does the continuity equation relate?
Flow speed and area
Flow rate is defined as the volume of fluid passing a point
per unit
time.
True
Match the variables in the continuity equation with their definitions:
Q ↔️ Flow rate
v ↔️ Fluid speed
A ↔️ Cross-sectional area
If the cross-sectional area of a pipe decreases, the
fluid speed
increases.
True