Finance and Percentages

Multiple Choice

What percentage of the shape is shaded?

• 75%

• 25%

• 50%

• 100%

Multiple Choice

What percentage of the shape is shaded?

• 95%

• 96%

• 97%

• 98%

Multiple Choice

What percentage of the shape is shaded?

• 100%

• 50%

• 75%

• 0%

Multiple Choice

What percent of the rectangle is shaded?

• 20%
• 25%
• 50%
• 75%

Multiple Choice

What percentage is the shaded shape

• 50%

• 40%

• 70%

• 75%

Open Ended

Describe a situation in daily life where calculating a percentage (such as 5%, 10%, or 25%) would be useful.

Open Ended

Explain how you could find 25% of a number using the information from the slides.

Multiple Choice

What is 5% of 140

• 5
• 10
• 7
• 3

Multiple Choice

What calculation could you use to find 10% of 90?

• 90 ÷ 10

• 90 x 10

• 90 ÷ 5

• 10 ÷ 90

Open Ended

What is 20% of 250?

Multiple Choice

If you know 10% of a number, how can you quickly find 5% of the same number?

• Multiply the 10% value by 2

• Divide the 10% value by 2

• Add 5 to the 10% value

• Subtract 5 from the 10% value

Multiple Choice

Which of the following methods can be used to find 5% of a number?

• Divide by 20

• Divide by 10

• Divide by 5

• Multiply by 2

Multiple Choice

What two percentage parts do you need to find to work out 15%?

• 10% and 5%
• 5% and 3%
• 20% and 10%

Open Ended

If 10% of a number is £9, what is 5%?

Multiple Choice

Which amount is larger: 15% of £60 or 20% of £40?

• 15% of £60

• 20% of £40

• Both are equal

• Cannot be determined

Multiple Choice

What is 15% of £160?

• 15

• 18

• 24

• 30

Multiple Choice

Which steps are involved in calculating a percentage increase according to the images?

• Find the percentage of the original amount, add it on

• Multiply the original amount by the percentage

• Subtract the percentage from the original amount

• Divide the original amount by the percentage

Multiple Choice

Increase 150 by 40%.

• 200

• 190

• 250

• 210

Multiple Choice

Decrease 500 by 30%

• 470

• 350

• 499.70

• 150

Multiple Choice

Decrease £90 by 20%

• £80
• £75
• £85
• £72

Open Ended

Decrease £48 by 25%

Open Ended

How could understanding percentages help us make better money decisions in everyday life?

Multiple Select

Which of the following are examples of where simple interest matters in real life?

• Savings accounts

• Borrowing money from a family member

• Store repayment plans

• Buying groceries

Multiple Select

What is the meaning of earning interest on money kept in a savings pot, as explained in the image?

• The bank charges you for keeping money

• Your money grows because the bank pays you

• You lose money each year

• You pay a fee for saving

Multiple Choice

Which of the following phrases would help you identify simple interest in a real advertisement?

• Compounded monthly

• Fixed interest per year

• Variable rate

• Interest paid daily

Multiple Choice

Which of the following are examples of real-life discounts?

• Student offers

• Supermarket deals

• Sale signs

• All of the above

Multiple Choice

  If you receive 25% off an item costing £22.00, how much money do you save?

• £ 5.50

• £ 4.25

• £ 6.00

• £ 7.35

Dropdown

A pair of shoes is originally priced for $141.99. Madisyn buys them with a 15% OFF coupon. The DISCOUNT is:

Select answer

.

Madisyn paid how much for the shoes? ​

Select answer

Open Ended

Two shops are selling the same pair of trainers.

Shop A sells them for £90 and is offering 20% off.
Shop B sells them for £80 and is offering 15% off.

Work out the final price in each shop.

Which shop is cheaper?

Multiple Choice

What does the term 'percent' mean in mathematics?

• Per 100

• Per 10

• Per 1000

• Per 50

Open Ended

Increase £40 by 5%

Poll

How do you feel about the topics covered this lesson?

• I need more support to understand this

• I am confident I am ready to complete the work independently

• I am not sure, please come and speak to me.

• I'm not sure but I will have a go at the work, and ask you if I need help.

• I did not understand any of this