Minecraft
Preparation
Lesson Narrative
Students explore the mathematical capacity for charitable giving by assessing capacity and building philanthropy into a budget.
Learning Goals
• Calculate discretionary income to assess the capacity for giving.
• Integrate charitable contributions into a zero-based budget.
• Define the role of philanthropy in personal finance.
Student Facing Learning Goals
Let's learn how to mathematically build giving back into our monthly budget without going broke.
Student Facing Learning Targets
• I can calculate my capacity to give.
• I can adjust a budget to include philanthropy.
• I can prioritize charitable giving.
Required Academic Standards
National Jump$tart Standards:
• Financial Responsibility and Decision Making (Standard 1): Take responsibility for personal financial decisions.
Glossary Entries
Philanthropy: The desire to promote the welfare of others, expressed especially by the generous donation of money to good causes.
Capacity to Give: The mathematical amount of disposable income available after all essential expenses and savings goals are met.
Zero-Based Budget: A budgeting method where every dollar is assigned a specific purpose.
Lesson
Warm Up
7.1.1: The Giving Goal
Launch: Have students stand in randomized groups of 3 at vertical whiteboards. Present the prompt verbally. Give them 4 minutes.
Synthesis: Select two groups to share. Establish the baseline: Giving must be intentional. If you wait to see what is "left over" at the end of the month, you will never give.
Student Facing Task
You decide you want to donate $50 every month to a local animal shelter.
1. If you don't track your spending, why is it unlikely you will actually have $50 left over at the end of the month?
2. How can you mathematically guarantee that the shelter gets the money first?
Activity 1
7.1.2: Assessing Capacity Math
Launch: Keep students at whiteboards. Project the budget scenario. Give groups 8 minutes to run the calculations.
Synthesis: Have the class observe the boards. (Teacher Key: After fixed expenses and 20% savings, calculate the remaining discretionary income. Allocate a percentage to the giving category).
Student Facing Task
A worker takes home $3,000 a month.
• Fixed Needs: $1,500
• Savings/Investing: $600
• Wants: $900
1. Identify where in this budget the worker can "find" $150 to donate to a charity.
2. Rewrite the "Wants" category to prove the math balances to zero.
Activity 2
7.1.3: The Proportional Give
Launch: Present the percentage-based giving scenario. Give groups 8 minutes.
Synthesis: Facilitate a class debate. (Key: Proportional giving scales with your income, ensuring your lifestyle doesn't inflate faster than your generosity).
Student Facing Task
Person A makes $50,000 and gives away 10% ($5,000). Person B makes $500,000 and gives away 1% ($5,000).
1. Who is technically giving up a larger portion of their financial security to help others?
2. Why is calculating your giving as a fixed percentage better than giving a random dollar amount?
Lesson Synthesis
Narrative: Bring the class back to their seats. Review the learning targets. Summarize: "Philanthropy isn't just for billionaires. It is a financial muscle. If you build giving into your budget now when you have a little, it becomes automatic when you have a lot."
Cool Down
7.1.4: The Philanthropic Priority
Narrative: This exit ticket serves as a formative assessment on budget prioritization. Teacher Rubric: A successful response must articulate that charitable giving must be treated like a fixed expense (or sinking fund) that is funded first, rather than relying on leftover discretionary cash.
Student Facing Task
Mathematically, why is it dangerous to treat your charitable giving as a "want" at the end of your budget, rather than treating it like a "fixed expense" at the beginning of your budget?