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for f(x) = {[2,3],[4,4],[5,8]} and g(x)= {[2,4],[3,5],[4,2],[8,4]} Find F o G and G o F if they exist. Helpp meee !
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lets do \[f\circ g\]
first we do g, then we do f. g sends 2 to 4 , because you have (2,4) in g. f sends 4 to 4 because of (4,4) so \[f\circ g(2)=f(g(4))=4\] meaning that (2,4) is on the graph of \[f\circ g\]
now more quickly g sends 3 to 5 and f sends 5 to 8 so on we have (3,8)
g sends 4 to 2 f sends 2 to 3, so we get (4,3)
and finally g sends 8 to 4 f sends 4 to 4, so we get (8,4)
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and so \[f\circ g =\{(2,4) ,(3,8), (4,3),(8,4)\}\]
and thats all ?
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