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Welke gelijkheid is correct ?
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| A. \(\sqrt 1 + \sqrt 1 + \sqrt 1 = \sqrt 1 \cdot \sqrt 1 \cdot \sqrt 1\) |
| B. \(\sqrt 3 + \sqrt 3 + \sqrt 3 = \sqrt 3 \cdot \sqrt 3 \cdot \sqrt 3\) |
| C. \(\sqrt 5 + \sqrt 5 + \sqrt 5 = \sqrt 5 \cdot \sqrt 5 \cdot \sqrt 5\) |
| D. \(\sqrt 7 + \sqrt 7 + \sqrt 7 = \sqrt 7 \cdot \sqrt 7 \cdot \sqrt 7\) |
| E. \(\sqrt 9 + \sqrt 9 + \sqrt 9 = \sqrt 9 \cdot \sqrt 9 \cdot \sqrt 9\) |
| F. geen van de vorige |
[ 3-3604 - op net sinds 10.7.15-(E)-20.10.2026 ]
Translation in E N G L I S H
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Which equality is correct ?
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| A. \(\sqrt 1 + \sqrt 1 + \sqrt 1 = \sqrt 1 \cdot \sqrt 1 \cdot \sqrt 1\) |
| B. \(\sqrt 3 + \sqrt 3 + \sqrt 3 = \sqrt 3 \cdot \sqrt 3 \cdot \sqrt 3\) |
| C. \(\sqrt 5 + \sqrt 5 + \sqrt 5 = \sqrt 5 \cdot \sqrt 5 \cdot \sqrt 5\) |
| D. \(\sqrt 7 + \sqrt 7 + \sqrt 7 = \sqrt 7 \cdot \sqrt 7 \cdot \sqrt 7\) |
| E. \(\sqrt 9 + \sqrt 9 + \sqrt 9 = \sqrt 9 \cdot \sqrt 9 \cdot \sqrt 9\) |
| F. none of thesee |
Oplossing - Solution
√3 + √3 + √3 = 3.√3
√3 . √3 . √3 = (√3 . √3) . √3 = 3 . √3
