Tucker Ryan
02/15/2024 · Primary School

Factoricen los denominadores del ejercicio anterior, así como los las respuestas. Usen exponentes cuando se requiera, vean el ejer \( \begin{array}{ll}8=2^{3} ; 1000=2^{3} \times 5^{3} & \text { - } 11=\ldots \\ 9= & -125=\end{array} \)

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Para factorizar los números que mencionas, procedemos de la siguiente manera: 1. **Para el número 8:** \[ 8 = 2^3 \] 2. **Para el número 1000:** \[ 1000 = 10^3 = (2 \times 5)^3 = 2^3 \times 5^3 \] 3. **Para el número -11:** \[ -11 = -1 \times 11^1 \] 4. **Para el número -125:** \[ -125 = -1 \times 5^3 \] Así que, resumiendo las factorizaciones: - \( 8 = 2^3 \) - \( 1000 = 2^3 \times 5^3 \) - \( -11 = -1 \times 11^1 \) - \( -125 = -1 \times 5^3 \) Si necesitas más ayuda o información sobre otro tema, no dudes en preguntar.

Quick Answer

- \( 8 = 2^3 \) - \( 1000 = 2^3 \times 5^3 \) - \( -11 = -1 \times 11^1 \) - \( -125 = -1 \times 5^3 \)
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