Kinematic Formulae

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Note: The images use "x" for displacement, meanwhile I use "s" in the flashcards and notes.

6 Terms

1

State the equation for final velocity.

v = u + at.

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2

Derive the equation v = u + at.

This equation can be derived from the definition of acceleration (a = (v - u)/t) rearranged to solve for final velocity (v) as v = u + at.

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3

State the equation for displacement

s = ut + 1/2atĀ²

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4

Derive the equation for displacement

Displacement is equal to Average Velocity over Time, written as (v-u)/2*t

v can be rewritten as u + at

Multiplying the numerator by t and dividing it all by 2 will give you ut + 1/2atĀ²

<p>Displacement is equal to Average Velocity over Time, written as (v-u)/2*t</p><p>v can be rewritten as u + at</p><p>Multiplying the numerator by t and dividing it all by 2 will give you ut + 1/2atĀ²</p>
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5

State the equation you can use if you donā€™t have t (vĀ² formula)

vĀ² = uĀ² + 2as

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6

Derive the vĀ² formula

vĀ² = (u + at)(u + at) = uĀ² + 2uat + aĀ²tĀ²

Take away 2a from the second half of the formula, giving you uĀ² + 2a(ut + 1/2atĀ²)

Look familiar? Whatā€™s inside the bracket is the formula for displacement! That entire bracket can be rewritten as ā€œsā€

Therefore vĀ² = uĀ² + 2as

<p>vĀ² = (u + at)(u + at) = uĀ² + 2uat + aĀ²tĀ²</p><p>Take away 2a from the second half of the formula, giving you uĀ² + 2a(ut + 1/2atĀ²)</p><p>Look familiar? Whatā€™s inside the bracket is the formula for displacement! That entire bracket can be rewritten as ā€œsā€</p><p>Therefore vĀ² = uĀ² + 2as</p>
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