Sievennä lauseke $$\left[ \frac{(a^2b^{-2}c)^{-3}:\left(c^2\cdot (ab^{-2})^0 \cdot a^{-4}\right)} {\left((c^{-1}\cdot a^3)^{-1}:a^2\right)^3(ab^2c^{-3})^3} \right]^2.$$ Ratkaisu Neliöin aina muutokset edellisestä: \begin{align*} \left[ \frac{(a^2b^{-2}c)^{-3}: \left(c^2\cdot\boxed{ (ab^{-2})^0 } \cdot a^{-4}\right)} {\left((c^{-1}\cdot a^3)^{-1}:a^2\right)^3(ab^2c^{-3})^3} \right]^2 &= \left[ \frac{\boxed{ (a^2b^{-2}c)^{-3}} :\left(c^2\cdot 1 \cdot a^{-4}\right)} {\left(\boxed{ (c^{-1}\cdot a^3)^{-1}} :a^2\right)^3 \boxed{ (ab^2c^{-3})^3 … Continue reading →