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Home » \( \left[ \frac25 h^5/2 \right]_12^h = -\frac28.825\pi \cdot 10 = -\frac28825\pi \) - AMAZONAWS

\( \left[ \frac25 h^5/2 \right]_12^h = -\frac28.825\pi \cdot 10 = -\frac28825\pi \) - AMAZONAWS

📅 March 11, 2026 👤 scraface
Mar 11, 2026
\( \left[ \frac{2}{5} h^{5/2} \right]_{12}^{h} = -\frac{28.8}{25\pi} \cdot 10 = -\frac{288}{25\pi} \)

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📌 Lösung: Faktorisieren: \( 14 = 2 \cdot 7 \), \( 21 = 3 \cdot 7 \), \( 35 = 5 \cdot 7 \). Das kleinste gemeinsame Vielfache enthält jede Primfaktor mit der höchsten Vorkommen: \( 2^1, 3^1, 5^1, 7^1 \). Also \( \text{lcm} = 2 \cdot 3 \cdot 5 \cdot 7 = 210 \). Somit ist das kleinste gemeinsame Vielfache \( \boxed{210} \).ある言語学者が、1,200語のテキストにおける母音の出現頻度を分析している。その単語の30%に母音が含まれ、1語あたりの平均母音数が5.5個である場合、このテキスト全体の母音の総数はいくつになるか?
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📌 根を \( 4k \) と \( 3k \) とします。根の和は \( 4k + 3k = 7k \) です。

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