Answer:
To find the greatest common factor (GCF) of 26, 20, 24, and 32, follow these steps:
1. **Prime Factorization:**
- 26: \(2 \times 13\)
- 20: \(2^2 \times 5\)
- 24: \(2^3 \times 3\)
- 32: \(2^5\)
2. **Identify the common prime factors:** The only common prime factor here is \(2\).
3. **Find the lowest power of the common prime factors:**
- The lowest power of \(2\) among the factorizations is \(2^1\).
Thus, the GCF of 26, 20, 24, and 32 is \(2\).
Step-by-step explanation:
