Composition of functions is associative
True
False
(f∘g)∘h(x)=f∘g(h(x))=f(g(h(x)); f∘(g∘h(x))=f(g∘h(x))=f(g(h(x)); =>(f∘g)∘h(x) = f∘(g∘h(x))
This proves that composition of functions is associative
We can say that composition of functions is commutative since fog (x) = gof (x).
State true or false. Oxygen cycle maintains the air composition on Earth.