Let f be the function {(1,4),(2,1),(3,3),(4,2)} and g be the function {(1,3),(2,4),(3,2),(4,3)}{(1,3),(2,4),(3,2),(4,3)}. For each of the functions h given below let c1=h(1),  c2=h(2),  c3=h(3) and c4=h(4). (So h is the function {(1,c1),(2,c2),(3,c3),(4,c4)}.) If h=f∘f then c1c2c3c4 is equal to Answer_______. If h=f∘g then c1c2c3c4 is equal to Answer_______. If h=g∘f then c1c2c3c4 is equal to Answer________.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Let f be the function {(1,4),(2,1),(3,3),(4,2)} and g be the function {(1,3),(2,4),(3,2),(4,3)}{(1,3),(2,4),(3,2),(4,3)}. For each of the functions h given below let c1=h(1),  c2=h(2),  c3=h(3) and c4=h(4).

(So h is the function {(1,c1),(2,c2),(3,c3),(4,c4)}.)

If h=f∘f then c1c2c3c4 is equal to Answer_______.

If h=f∘g then c1c2c3c4 is equal to Answer_______.

If h=g∘f then c1c2c3c4 is equal to Answer________.

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