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?
- \($250\)
- \($1{,}000\)
- \($750\)
- \($500\)
Students will build Grade 7 mastery of financial literacy - budgeting, saving, and investing using models, equations, and test-style reasoning.
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?
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?
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?
Jasmine earns \($1{,}200\) per month. She puts \(12\%\) into a savings account. How much money does she save each month?
A student's part-time job pays \($600\) per month. After saving \(25\%\), how much money does the student have left to spend?
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?
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?
If an investment of \($2{,}000\) grows by \(8\%\) per year, what is the interest earned after one year?
Investments \(=20\%\) of \($2{,}500=0.20\times2500=$500\).
Savings \(=35\%\) of \($80=0.35\times80=$28\).
Other expenses \(=(100 - 50 - 20 - 15)\%=15\%\) of \($3{,}600=0.15\times3600=$540\).
Savings \(=12\%\) of \($1{,}200=0.12\times1200=$144\).
Amount left \(=(100\%-25\%)\times$600=75\%\times600=0.75\times600=$450\).
Option 1 interest: \(3\% \times $1{,}000 = $30\). Option 2 interest: \(5\% \times $1{,}000 = $50\). Difference: \($50 - $30 = $20\).
Needs + Wants \(= 50\% + 30\% = 80\%\) of \($600 = $480\). Remaining for savings and other \(= 100\% - 80\% = 20\%\) of \($600 = $120\).
Interest \(=8\%\times$2{,}000=0.08\times2000=$160\).