Testinar Grade 8 math

Personal Financial Literacy

Learn to reason about and solve Grade 8 problems involving Personal Financial Literacy.

CH01-05 Number Systems and Financial Reasoning
Name
Date
Score
____ / 8
Directions Solve each problem. Show your reasoning on the page or on separate paper. Check the answer key only after finishing.
  1. A household budget for monthly net income of $4{,}000 is divided as follows: Housing 35%, Food 20%, Transportation 15%, Utilities 10%, Savings 10%, Other 10%. How much is allocated to housing?

    Personal Financial Literacy visual for G8-C01-T05-Q037
    1. $400
    2. $800
    3. $1{,}400
    4. $2{,}000
  2. An investment grows with compound interest. If $1{,}000 is invested at 8% compound interest annually, which is the closest to the amount after 2 years?

    Personal Financial Literacy visual for G8-C01-T05-Q039
    1. $1{,}080
    2. $1{,}160
    3. $1{,}166
    4. $1{,}200
  3. A person compares two loans for $2{,}000: If the person wants to minimize total borrowing cost, which loan is better?

    Personal Financial Literacy visual for G8-C01-T05-Q041
    1. Need more information
    2. Loan Y
    3. They cost the same
    4. Loan X
  4. A freelancer's gross income is $5{,}000/month. After federal tax (15%), state tax (5%), and self-employment tax (15%), what is the net income?

    Personal Financial Literacy visual for G8-C01-T05-Q046
    1. $4{,}250
    2. $3{,}500
    3. $4{,}000
    4. $3{,}250
  5. A student invests $1{,}000 and compares: saving account at 2% simple interest vs investing at 5% simple interest for 4 years. What is the difference in final amounts?

    Personal Financial Literacy visual for G8-C01-T05-Q048
    1. $60
    2. $80
    3. $120
    4. $200
  6. Marco deposits $1{,}500 at an annual simple-interest rate of 4%. How much interest does he earn after 2 years?

    1. $60
    2. $150
    3. $240
    4. $120
  7. Sarah invests $2{,}000 at 5% simple interest for 3 years. At the end of 3 years, she decides whether to withdraw all her money or let it grow another 3 years at the same rate. Which statement correctly predicts the impact of waiting another 3 years?

    1. No additional interest accrues after 3 years
    2. She will earn another $600 in interest (total after 6 years: $2{,}900)
    3. Interest compounds, so she earns more than $300
    4. She will earn another $300 in interest (total after 6 years: $2{,}600)
  8. A bank offers 6% simple interest. If you deposit $5{,}000 for 18 months, how much interest will you earn?

    1. $300
    2. $900
    3. $600
    4. $450
Teacher and parent reference

Answer key and explanations

  1. C. $1{,}400

    Housing allocation = 35% of $4{,}000 = \(0.35\times4000=$1{,}400\).

  2. C. $1{,}166

    \(A=1000(1.08)^2=1000\times1.1664=$1{,}166.40\approx$1{,}166\).

  3. D. Loan X

    Loan X costs $200 in interest; Loan Y costs $240. Loan X is cheaper overall.

  4. D. $3{,}250

    Total tax rate: \(15\% + 5\% + 15\% = 35\%\). Net income: $5{,}000 \(\times\) (1 \(-\) 0.35) = $5{,}000 \(\times\) 0.65 = $3{,}250.

  5. C. $120

    Savings account: \(A=1000(1+0.02\times4)=$1{,}080\). Investment: \(A=1000(1+0.05\times4)=$1{,}200\). Difference: $1{,}200 \(-\) $1{,}080 = $120.

  6. D. $120

    Simple interest: \(I=Prt=1500\times0.04\times2=$120\). Distractor A is 1-year interest; C is double (wrong time calc); D confuses principal.

  7. D. She will earn another $300 in interest (total after 6 years: $2{,}600)

    After 3 years: \(A=2000+2000\times0.05\times3=$2{,}300\). Another 3 years of simple interest on $2{,}000: \(I=2000\times0.05\times3=$300\). Total: $2{,}300 + $300 = $2{,}600. (Note: Simple interest, not compound, means the same principal earns the same amount each 3-year period.)

  8. D. $450

    \(18\) months \(=1.5\) years. \(I=5000\times0.06\times1.5=$450\).

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