Inflation refers to an increase in the price of goods and services over time.
As inflation grows exponentially, the compound interest formula can be used.
Where:
price after time,
original price
time in years
where
is the inflation rate
The cost of a phone is $650 and the average inflation rate is 4% p.a.
a) What is the price of the phone after one year?
Find the value of .
As this is the first year, we can simply multiply the cost by the growth rate.
Price
Price
The price of the phone after one year is $676.
b) What will the phone cost after five years (write your answer to the nearest dollar)?
Use the formula.
After five years the phone will cost $791.
Compound Interest
Simple Interest
Effective Interest Rate
Want to suggest an edit? Have some questions? General comments? Let us know how we can make this resource more useful to you.