RESPUESTA:
La propiedad multiplicativa nos indica lo siguiente:
Sí a=b, entonces a·c = b·c, tenemos:
- 2=5 → 5·2 = 5·5
- 3=5 → 5·3 = 5·5
- 20=50 → 5·20 = 5·50
- log(2) = log(4x) → 2log(2) = 2 log(4x)
- sen(π/2) = cos(x) → 4sen(π/2) = 4cos(x)
- x² = y² → 5x² = 5y²
- m+2 = z+3 → 5(m+2) = 5(z+3)
- z-3 = w+5 → log(2)·(z-3) = log(2)·(w+5)
- p = q → 3p = 3q
- q = z → 1/4·q = 1/4·z
La propiedad aditiva nos indica que:
si a = b entonces a + c = b + c.
- 2=5 → 5 + 2 = 5 + 5
- 3=5 → 5 + 3 = 5 + 5
- 20=50 → 5 + 20 = 5 + 50
- log(2) = log(4x) → 2 + log(2) = 2+log(4x)
- sen(π/2) = cos(x) → 4+sen(π/2) = 4+cos(x)
- x² = y² → 5+x² = 5+y²
- m+2 = z+3 → 5+(m+2) = 5+(z+3)
- z-3 = w+5 → log(2)+ (z-3) = log(2)+(w+5)
- p = q → 3+p = 3+q
- q = z → 1/4+q = 1/4+z
