if y=f(x)=ax-b/bx-a prove that f(y)=x
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Given f(x) = y =(ax - b)/(cx - a)
=> y*(cx - a) = ax - b
=> cxy-ay = ax - b
=>cxy- ax = ay - b
=> x*(cy - a) = ay - b
=> x = (ay - b)/(cy - a)
=>f(y) = x = (ay - b)/(cy - a)
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Answer:
Step-by-step explanation:
Y=f(x) =ax-b/bx-a
X=ay-b/by-a
ay-b/by-a=f(y)
X=f(y)
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