Back to Topic 1.2 — Forces and momentum
1.2.5Physics SL11 flashcards

Drag force & terminal velocity

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Card 1 of 111.2.5
1.2.5
Question

What is drag (fluid resistance)?

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All 11 Flashcards — Drag force & terminal velocity

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Card 1definition

Question

What is drag (fluid resistance)?

Answer

A **resistive force** a fluid (air or liquid) exerts on an object moving through it. It points **against the motion** and **grows with speed**.

Card 2definition

Question

What is terminal velocity?

Answer

The **steady (constant) speed** a falling object reaches when the **drag balances the weight**, so the net force — and the acceleration — is zero.

Card 3definition

Question

What is 'viscosity'?

Answer

How **thick or sticky** a fluid is (symbol η, unit Pa s). Honey has high viscosity; water has low viscosity.

Card 4formula

Question

Stokes' law for drag on a small sphere?

Answer

$F_d = 6\pi\eta r v$ — drag grows with viscosity η, radius r and speed v. **Given** in the data booklet.

Card 5formula

Question

Force condition at terminal velocity?

Answer

**Weight = drag**: $mg = 6\pi\eta r v$ (net force zero, so steady speed).

Card 6concept

Question

Acceleration just after release?

Answer

About **g** — there's no drag yet because the speed is zero.

Card 7concept

Question

How does acceleration change as an object falls through air?

Answer

It **starts near g and decreases to zero** as drag builds up — it is **not** constant.

Card 8concept

Question

What does the flat part of a v–t graph for a falling object show?

Answer

The **terminal velocity** — speed constant, acceleration zero, drag = weight.

Card 9comparison

Question

How does terminal velocity scale with radius (same material, same fluid)?

Answer

**v ∝ r²** — weight ∝ r³ and Stokes drag ∝ r, so doubling the radius gives **4×** the terminal velocity.

Card 10concept

Question

Common drag/terminal-velocity trap?

Answer

Assuming the acceleration is **constant** while falling. It isn't — it falls from ≈ g to zero as drag grows.

Card 11example

Question

Why does an oil drop falling at constant speed have weight = drag?

Answer

Constant speed ⇒ no acceleration ⇒ net force = 0, so the upward drag exactly balances the downward weight.

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