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Integers in Context

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Integers in Context

Thermometer and money illustration

🌡️ Part 1: Temperature and Money

1. Circle the correct integer for each situation:

a) The temperature is 5 degrees below zero: -5°C or +5°C

b) You owe your friend $8: +$8 or -$8

c) You earn $15 from chores: +$15 or -$15

d) The temperature rises to 12 degrees above zero: -12°C or +12°C

2. Which temperature is colder?

-3°C

+2°C

They are the same

3. If you have -$10 in your account, what does this mean?

You have $10

You owe $10

You need $10

4. Put these temperatures in order from coldest to warmest:

+3°C, -7°C, +1°C, -2°C, +8°C

Coldest: _____ → _____ → _____ → _____ → _____ Warmest

🔢 Part 2: Number Line Problems

5. Use the number line to solve these problems:

Number Line: -10 ← → +10

a) Start at -4°C. The temperature rises by 7°C. What is the new temperature?

Answer: _______°C

b) You have $5. You spend $8. How much money do you have now?

Answer: $________

c) The temperature drops from +6°C to -3°C. How many degrees did it drop?

Answer: _______ degrees

6. Tick all the integers that are greater than -5:

-8

-3

0

-6

+2

💭 Part 3: Real-Life Problem Solving

7. Sarah's weekly money tracker shows:

• Monday: Earned $12 from babysitting

• Tuesday: Spent $5 on lunch

• Wednesday: Owed mum $8

• Thursday: Found $3 in her pocket

Write Sarah's money situation using integers:

Monday: +$_____ Tuesday: -$_____ Wednesday: -$_____ Thursday: +$_____

What is Sarah's total money situation? $_______

8. Explain in your own words why we use negative numbers for temperatures and money:
9. Extension Challenge: If the temperature is -8°C and it needs to rise to +5°C to melt ice, how many degrees must it rise?

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