Evans Zimmerman
07/25/2024 · Junior High School
\[ F(x, y, z)=(x-y, z) \] . Determinare la controimmagine di \( (2,2) \) sotto l'azione di \( F \). (i) Determinare una base e la dimensione di Im \( F \) e di Ker \( F \). (ii) Calcolare la dimensione dell'immagine del sottospazio \( U=\mathcal{L}((1,0,0),(0,2,0) \).
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**Risposte alle domande:**
1. **Immagine di \( F \):**
- **Base:** \( \{ (1, 0), (0, 1) \} \)
- **Dimensione:** 2
2. **Nucleo di \( F \):**
- **Base:** \( \{ (1, 1, 0) \} \)
- **Dimensione:** 1
3. **Immagine del sottospazio \( U \):**
- **Dimensione:** 1
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