mat 2025 Q26Y(iii)

mat · Uk Proof Direct Proof of a Stated Identity or Equality

Prove that $$( f ( x ) \cdot g ( x ) ) \cdot h ( x ) = f ( x ) \cdot ( g ( x ) \cdot h ( x ) )$$ for all linear polynomials $f ( x )$ and $g ( x )$ and $h ( x )$.

Prove that
$$( f ( x ) \cdot g ( x ) ) \cdot h ( x ) = f ( x ) \cdot ( g ( x ) \cdot h ( x ) )$$
for all linear polynomials $f ( x )$ and $g ( x )$ and $h ( x )$.

Paper Questions

Q26X(i) Q26X(ii) Q26X(iii) Q26X(iv) Q26X(v) Q26Y(i)(a) Q26Y(i)(b) Q26Y(ii) Q26Y(iii) Q26Y(iv) Q26Y(v) Q26Y(vi) Q27X(i) Q27X(ii) Q27X(iii) Q27X(iv) Q27X(v) Q27Y(i) Q27Y(ii) Q27Y(iii) Q27Y(iv) Q27Y(v) Q27Y(vi)