Negatieve exponent (reeks 2)

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Zet om naar een positieve exponent

1. \(\left(\frac{-11}{4}\right)^{-4}\)
2. \(\left(\frac{-12}{5}\right)^{-3}\)
3. \(-\left(\frac{-15}{4}\right)^{-4}\)
4. \(-\left(\frac{-19}{5}\right)^{-4}\)
5. \(-\left(\frac{-6}{7}\right)^{-2}\)
6. \(\left(\frac{-11}{6}\right)^{-4}\)
7. \(-\left(\frac{-15}{4}\right)^{-2}\)
8. \(-\left(\frac{-7}{8}\right)^{-1}\)
9. \(-\left(\frac{-5}{8}\right)^{-4}\)
10. \(-\left(\frac{-15}{8}\right)^{-1}\)
11. \(-\left(\frac{-3}{4}\right)^{-3}\)
12. \(-\left(\frac{-12}{5}\right)^{-1}\)

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Zet om naar een positieve exponent

Verbetersleutel

1. \(\left(\frac{-11}{4}\right)^{-4}=\left(-\frac{4}{11}\right)^{4}= \frac{4^{4}}{11^{4}}=\ldots \text{ZRM}\)
2. \(\left(\frac{-12}{5}\right)^{-3}=\left(-\frac{5}{12}\right)^{3}=- \frac{5^{3}}{12^{3}}=\ldots \text{ZRM}\)
3. \(-\left(\frac{-15}{4}\right)^{-4}=-\left(-\frac{4}{15}\right)^{4}=- \frac{4^{4}}{15^{4}}=\ldots \text{ZRM}\)
4. \(-\left(\frac{-19}{5}\right)^{-4}=-\left(-\frac{5}{19}\right)^{4}=- \frac{5^{4}}{19^{4}}=\ldots \text{ZRM}\)
5. \(-\left(\frac{-6}{7}\right)^{-2}=-\left(-\frac{7}{6}\right)^{2}=- \frac{7^{2}}{6^{2}}=- \frac{49}{36}\)
6. \(\left(\frac{-11}{6}\right)^{-4}=\left(-\frac{6}{11}\right)^{4}= \frac{6^{4}}{11^{4}}=\ldots \text{ZRM}\)
7. \(-\left(\frac{-15}{4}\right)^{-2}=-\left(-\frac{4}{15}\right)^{2}=- \frac{4^{2}}{15^{2}}=- \frac{16}{225}\)
8. \(-\left(\frac{-7}{8}\right)^{-1}=-\left(-\frac{8}{7}\right)^{1}= \frac{8^{1}}{7^{1}}= \frac{8}{7}\)
9. \(-\left(\frac{-5}{8}\right)^{-4}=-\left(-\frac{8}{5}\right)^{4}=- \frac{8^{4}}{5^{4}}=\ldots \text{ZRM}\)
10. \(-\left(\frac{-15}{8}\right)^{-1}=-\left(-\frac{8}{15}\right)^{1}= \frac{8^{1}}{15^{1}}= \frac{8}{15}\)
11. \(-\left(\frac{-3}{4}\right)^{-3}=-\left(-\frac{4}{3}\right)^{3}= \frac{4^{3}}{3^{3}}=\ldots \text{ZRM}\)
12. \(-\left(\frac{-12}{5}\right)^{-1}=-\left(-\frac{5}{12}\right)^{1}= \frac{5^{1}}{12^{1}}= \frac{5}{12}\)