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Home » Una escalera de 10 m de largo se apoya contra una pared, formando un ángulo de 60 grados con el suelo. ¿A qué altura de la pared llega? - AMAZONAWS

Una escalera de 10 m de largo se apoya contra una pared, formando un ángulo de 60 grados con el suelo. ¿A qué altura de la pared llega? - AMAZONAWS

📅 March 11, 2026 👤 scraface
Mar 11, 2026
Una escalera de 10 m de largo se apoya contra una pared, formando un ángulo de 60 grados con el suelo. ¿A qué altura de la pared llega?

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📌 Then $v_2 = 6 + 2(-\frac{45}{14}) = \frac{84 - 90}{14} = -\frac{6}{14} = -\frac{3}{7}$, and $v_3 = 11 + 3(-\frac{45}{14}) = \frac{154 - 135}{14} = \frac{19}{14}$.
📌 Thus, the minimum is $9$. But the question asks for the maximum, which is unbounded. Clarifying, if the original expression is correct, the maximum is $\infty$. However, assuming a misinterpretation, the intended answer is likely:
📌 Numbers greater than 7 on a 10-sided die: 8, 9, 10 → 3 outcomes

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