maths meeting - oundle ce primary school

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Maths Meeting 1. A theme park sells tickets for £24 per person. 4 friends are going to the park. How much money will the tickets cost altogether? 2. Use these symbols <,>,= for this equation – 7/10 or 0.07 3. Round 39,476 to the nearest 10, 100, 1000. 4. Describe the difference between perimeter and area. 5. Write the prime number out of these numbers – 95, 89, 87 6. Write a fraction equal to 20% 7. 7 x 201 =

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Maths Meeting

1. A theme park sells tickets for £24 per person. 4 friends are going to the park. How much money will the tickets cost altogether?

2. Use these symbols <,>,= for this equation – 7/10 or 0.073. Round 39,476 to the nearest 10, 100, 1000.4. Describe the difference between perimeter and area.5. Write the prime number out of these numbers – 95, 89, 876. Write a fraction equal to 20%7. 7 x 201 =

Maths Meeting

1. A theme park sells tickets for £24 per person. 4 friends are going to the park. How much money will the tickets cost altogether? £96

2. Use these symbols <,>,= for this equation – 7/10 > 0.073. Round 39,476 to the nearest 10, 100, 1000. 39,480, 39,500, 39,0004. Describe the difference between perimeter and area. Perimeter measures

around a shape. Area measure inside the shape by multiplying two sides.5. Write the prime number out of these numbers – 95, 89, 876. Write a fraction equal to 20% - 1/5, 3/157. 7 x 201 = 1,407

Lesson Objective:To be able to compare tenths and hundredths written as decimals.

Success Criteria:I can read decimal numbers and show them using place-value blocks. I can compare decimal numbers using place-value blocks.

• What does each number represent?• How can you represent it in a fraction?• What number should go in the red box? Is it 2.010? Why/Why

not?• How could you show 2.052 on a place value chart?

1. Write down what each of the place value grids represent.

2. Roughly plot on a number line where each of these numbers would go

3. Which one is the greatest number?

https://mathsbot.com/tools/numberLine

Elliott says 12 is greater than 4 so 0.12 must be greater than 0.4. Is this correct? Why do you think Ruby disagrees with Elliott?

You can also show 4 tenths as hundredths. Is this possible? How many hundredths would be the same as 4 tenths?

Now make 0.12. How many tenths will we need? How many hundredths will we need? Can we make this number only using hundredths? How can we write this as a fraction?

Now compare both amounts. Which one is greater? Why? Is correct to say that 4 tenths is a lot more that 1 tenth? Justify your answer.

Can you make 4 tenths? How would you write this as a decimal?

Answers on next slides