Answer:
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solve by substitution method
24
Step-by-step explanation:
and
It was given that the points and are on the graph of the function .
If is the inverse function of , then will take the y-values as inputs and give the x-values as outputs.
Hence we will have the ordered pairs and
on g.
In other words, f and g are symmetric about the line . This implies that when we reflect the points and in the line we will obtain and .
This point must lie on g.