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24/25 EHE - Shapes Recap

thomas.payne

Created on February 21, 2024

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Transcript

AS

Shapes recap

y dπ‘₯

A = lw

b2-4ac

1. 104 Γ· 162. 142 3. 9 Γ— 16 4. Write a translation of 4 right and 2 down as a column vector. 5. What is the name of a 5-sided shape? 6. Expand ( π‘₯ + 5 )( π‘₯ + 3 ) 7. Calculate 4/3 of 36 8. Evaluate 11/2 + 41/2

Challenge

Quizizz - 8Qs42

AS

joinmyquiz.com

Pin: 3896 1560

y dπ‘₯

A = lw

b2-4ac

AS

Area + Perimeter

y dπ‘₯

A = lw

b2-4ac

AS

Circles - Area

y dπ‘₯

A = lw

b2-4ac

AS

Circles - labelling

y dπ‘₯

A = lw

b2-4ac

AS

Properties of 2d shapes

y dπ‘₯

A = lw

b2-4ac

AS

Properties of 3d shapes

y dπ‘₯

A = lw

b2-4ac

AS

y dπ‘₯

Volume

A = lw

b2-4ac

AS

3.9cm
5cm

y dπ‘₯

Surface area

A = lw

b2-4ac

AS

y dπ‘₯

Pythagoras

A = lw

b2-4ac

https://drive.google.com/file/d/1cw-5LkBKjywGEAnNUU7bDLDsUHd4x1ia/view?usp=sharing

AS

Shapes

y dπ‘₯

A = lw

b2-4ac

AS

y dπ‘₯

Past paper questions

A = lw

b2-4ac

AS

y dπ‘₯

A = lw

b2-4ac

https://drive.google.com/file/d/1cw-5LkBKjywGEAnNUU7bDLDsUHd4x1ia/view?usp=sharing

AS

y dπ‘₯

A = lw

b2-4ac

https://drive.google.com/file/d/1cw-5LkBKjywGEAnNUU7bDLDsUHd4x1ia/view?usp=sharing

AS

y dπ‘₯

A = lw

b2-4ac

https://drive.google.com/file/d/1cw-5LkBKjywGEAnNUU7bDLDsUHd4x1ia/view?usp=sharing

AS

y dπ‘₯

A = lw

b2-4ac

3.9cm

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level

Foundation

Higher

A Level

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level

Foundation

Higher

A Level

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

5cm

Foundation

Higher

A Level

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

y dπ‘₯

Logs

dx

dy

f(π‘₯+a)

b2-4ac

Foundation

Higher

A Level