A \(\$1{,}000{,}000\) grant is divided among three programs in each plan. Complete the table so that each row totals exactly \(\$1{,}000{,}000\).
<table> <tr><th>Program 1</th><th>Program 2</th><th>Program 3</th></tr> <tr><td>\(\$450{,}000\)</td><td>\(\$250{,}000\)</td><td>?</td></tr> <tr><td>\(\$125{,}000\)</td><td>?</td><td>\(\$375{,}000\)</td></tr> <tr><td>?</td><td>\(\$660{,}000\)</td><td>\(\$140{,}000\)</td></tr> </table>
Hints
- Add the two known amounts in each row.
- Subtract that sum from \(\$1{,}000{,}000\).
- Check that all three amounts in each row total \(\$1{,}000{,}000\).
Solution
1. In row 1, the known amounts total \(450{,}000 + 250{,}000 = 700{,}000\). The missing amount is \(1{,}000{,}000 - 700{,}000 = 300{,}000\).
2. In row 2, the known amounts total \(125{,}000 + 375{,}000 = 500{,}000\). The missing amount is \(1{,}000{,}000 - 500{,}000 = 500{,}000\).
3. In row 3, the known amounts total \(660{,}000 + 140{,}000 = 800{,}000\). The missing amount is \(1{,}000{,}000 - 800{,}000 = 200{,}000\).
Answer
Row 1: \(\$300{,}000\)
Row 2: \(\$500{,}000\)
Row 3: \(\$200{,}000\)