1. **State the problem:** We need to find the total amount of money by adding the given amounts: 3 dollars and 93 cents, 3 dollars and 88 cents, 3 dollars and 33 cents, and 3 dollars and 94 cents. 2. **Convert all amounts to cents:** - 3 dollars and 93 cents = $3 \times 100 + 93 = 393$ cents - 3 dollars and 88 cents = $3 \times 100 + 88 = 388$ cents - 3 dollars and 33 cents = $3 \times 100 + 33 = 333$ cents - 3 dollars and 94 cents = $3 \times 100 + 94 = 394$ cents 3. **Add all the cents together:** $$393 + 388 + 333 + 394 = 1508$$ cents 4. **Convert total cents back to dollars and cents:** - Divide 1508 by 100 to get dollars and remainder cents: $$1508 \div 100 = \cancel{15}15.08 \Rightarrow 15 \text{ dollars and } 8 \text{ cents}$$ 5. **Final answer:** The total amount of money is **15 dollars and 8 cents**.