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How Long $1 Million Actually Lasts

@jacobdoesmoney2

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Why it worked

The video provides a clear, visually engaging breakdown of a common financial question, using simple numbers and a relatable scenario to offer valuable insights into personal finance and wealth management.

Summary

The video visually breaks down how long $1 million would last at various monthly spending levels, assuming a steady 7% average return on investment. It highlights that spending less than the generated interest allows the principal to last indefinitely or grow over time.

Structure

1Title card: How Long $1 Million Actually Lasts
2Spending breakdown: $4k-$15k per month
3Duration calculation for each spending level
4Note on $1M invested at 7% average return
5Call to action: Full breakdown in caption

Call to action

Full breakdown in caption.

On-screen text

How Long $1 Million Actually Lasts By Monthly Spending Spend | It lasts $4,000/mo: Forever $5,000/mo: Forever $6,000/mo: 51 years $7,000/mo: 26 years $8,000/mo: 19 years $10,000/mo: 12.6 years $12,000/mo: 9.6 years $15,000/mo: 7.1 years *$1M invested at a steady 7% average return. Full breakdown in caption.

Original caption

How long $1 million actually lasts, the full math. The setup: $1 million invested, growing at a steady 7% average return, while you pull out the same amount every month. The whole table comes down to one number. $1 million at 7% produces about $70,000 a year, which is $5,833 a month. Spend less than that and the portfolio grows faster than you drain it. That's what makes the Forever rows possible: at $4,000 a month you'd have $1.32 million after 10 years, $1.96 million after 20, and $3.24 million after 30. Spend more than $5,833 and the clock starts. $6,000 barely crosses the line, which is why it still stretches 51 years. At $15,000 a month you're draining it faster than it can recover, and it's gone in about 7. The catch: real markets don't return a steady 7%. A crash in your first years of retirement can sink a portfolio the averages said would survive, which is exactly why the 4% rule exists as the cautious version of this math. Treat Forever as the average case, not a promise. Follow for more investing math like this.