A focused Grade 7 learning session for Financial Literacy — Budgeting, Saving, and Investing using visual models, worked examples, strategy guidance, and a short mastery check.
Student goal: I can solve problems involving financial literacy - budgeting, saving, and investing.
Financial Literacy — Budgeting, Saving, and Investing is part of Grade 7 Percents and Financial Literacy. This activity focuses on the central idea students need before they move into independent practice.
Students will build Grade 7 mastery of financial literacy - budgeting, saving, and investing using models, equations, and test-style reasoning.
| What to notice | How to use it |
|---|---|
| Numbers, units, labels, diagrams, or graphs | Identify what each part represents before calculating. |
| The relationship in the problem | Connect the model to an equation, comparison, or explanation. |
Use the figures and worked questions in the practice set below as the visual model for this skill.
Read the first practice question slowly. Decide what the question is asking, choose a strategy, solve, and then compare your reasoning with the answer explanation.
For Financial Literacy — Budgeting, Saving, and Investing, a strong worked example should show the setup, the calculation or model, and a final answer that matches the context.
Many Grade 7 test questions use real situations. Look for quantities, units, rates, measures, expressions, or data values that connect the math to the story.
After solving, explain what the answer means in the situation, not just the number you calculated.
I can solve problems involving financial literacy - budgeting, saving, and investing.
Use the warmup, guided question, practice set, and exit questions below to check whether this skill is ready or needs more practice.
Use scratch paper. The explanation matters more than simply seeing whether the choice is correct.
Liam's monthly budget allocates \(40\%\) to expenses, \(30\%\) to savings, \(20\%\) to investments, and \(10\%\) to charity. If his monthly income is \($2{,}500\), how much does he invest each month?
Answer D: \($500\)
Investments \(=20\%\) of \($2{,}500=0.20\times2500=$500\).
Marcus allocates his weekly allowance as follows: \(15\%\) to entertainment, \(25\%\) to snacks, \(35\%\) to savings, and \(25\%\) to school supplies. His weekly allowance is \($80\). How much does he save per week?
Answer C: \($28\)
Savings \(=35\%\) of \($80=0.35\times80=$28\).
A family's monthly income is \($3{,}600\). They spend \(50\%\) on housing, \(20\%\) on food, \(15\%\) on utilities, and the rest on other expenses. How much do they spend on other expenses?
Answer C: \($540\)
Other expenses \(=(100 - 50 - 20 - 15)\%=15\%\) of \($3{,}600=0.15\times3600=$540\).
Jasmine earns \($1{,}200\) per month. She puts \(12\%\) into a savings account. How much money does she save each month?
Answer A: \($144\)
Savings \(=12\%\) of \($1{,}200=0.12\times1200=$144\).
A student's part-time job pays \($600\) per month. After saving \(25\%\), how much money does the student have left to spend?
Answer D: \($450\)
Amount left \(=(100\%-25\%)\times$600=75\%\times600=0.75\times600=$450\).
An investment account offers two options: Option 1 earns \(3\%\) simple interest per year; Option 2 earns \(5\%\) simple interest per year. After 1 year with \($1{,}000\) invested, how much more interest does Option 2 earn?
Answer D: \($20\)
Option 1 interest: \(3\% \times $1{,}000 = $30\). Option 2 interest: \(5\% \times $1{,}000 = $50\). Difference: \($50 - $30 = $20\).
Elena categorizes her expenses as needs (housing, food) versus wants (entertainment, dining out). She earns \($600\) monthly. If needs total \(50\%\) and wants total \(30\%\), how much is allocated to other categories like savings?
Answer D: \($120\)
Needs + Wants \(= 50\% + 30\% = 80\%\) of \($600 = $480\). Remaining for savings and other \(= 100\% - 80\% = 20\%\) of \($600 = $120\).
Jordan invests \($1{,}000\) in a savings account that earns \(5\%\) simple interest per year. How much interest does he earn in one year?
Answer D: \($50\)
Simple interest \(=P\times r\times t=$1{,}000\times0.05\times1=$50\).
If an investment of \($2{,}000\) grows by \(8\%\) per year, what is the interest earned after one year?
Answer D: \($160\)
Interest \(=8\%\times$2{,}000=0.08\times2000=$160\).
A teenager has \($500\) in savings and wants to invest it at \(6\%\) annual interest. What will be the total balance after 1 year?
Answer D: \($530\)
Total \(=$500+(6\%\times$500)=$500+$30=$530\).
Priya earns \($1{,}500\) per month. Her budget is as follows: \(50\%\) housing, \(20\%\) food, \(15\%\) utilities, \(10\%\) savings. How much does she have left for miscellaneous expenses?
Answer A: \($75\)
Miscellaneous \(=(100\%-50\%-20\%-15\%-10\%)\times$1{,}500=5\%\times1500=$75\).
