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24/25 EHE Lesson 1- Units, shapes + symmetry

Adam Westley

Created on August 29, 2025

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Transcript

y d𝑥

b2-4ac

A = lw

AS

Quizizz - 8Qs2

Pin: 8084 9962

Challenge

joinmyquiz.com

1. 35 ÷ 72. 42 3. 6 × 14 4. √36 5. What is the name of a 6-sided shape? 6. Expand 3 ( 𝑥 + 4 ) 7. What is 3/4 of 36? 8. Round 7.192 to 1 decimal place

y d𝑥

b2-4ac

A = lw

AS

units

Which do you remember?

y d𝑥

b2-4ac

A = lw

AS

units

Decide on the unit needed to measure each of these:

y d𝑥

1) The length of a piece of paper 2) The weight of a bag of sugar 3) The distance between two cities 4) The amount of water in a bottle 5) The thickness of a pencil 6) The temperature of a hot drink 7) The time taken to complete a race 8) The capacity of a swimming pool 9) The power of a light bulb 10) The speed of a car

b2-4ac

A = lw

AS

2d shapes

y d𝑥

1)
9)
5)
13)

b2-4ac

A = lw

2)
14)
10)
6)
11)
3)
15)
7)

AS

16)
12)
4)
8)

3d shapes

y d𝑥

3)
1)
2)

b2-4ac

5)
4)

A = lw

6)
7)
8)
9)
10)
12)
11)

AS

14)
15)
13)

3d shapes

y d𝑥

Vertices:

b2-4ac

A = lw

Faces:

Edges:

AS

Symmetry

y d𝑥

b2-4ac

A = lw

AS

Symmetry

y d𝑥

Here is a grid with eight squares shaded in. Shade in two more squares to make a symmetrical pattern.

b2-4ac

A = lw

AS

Symmetry

y d𝑥

b2-4ac

A = lw

AS

rotational symmetry

y d𝑥

b2-4ac

A = lw

AS

Will aim to practice this more on your next onsite day

y d𝑥

b2-4ac

A = lw

AS

y d𝑥

b2-4ac

A = lw

AS

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

y d𝑥

b2-4ac

A = lw

AS

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

y d𝑥

b2-4ac

A = lw

AS

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

y d𝑥

b2-4ac

A = lw

AS

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

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs

Challenge if finished early:

Solve this equation, write out your working clearly

5 ( 𝑥 + 9 ) = 105

A Level

Higher

Foundation

b2-4ac

dy

dx

f(𝑥+a)

y d𝑥

Logs