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Let f:R→R be defined as f(x)=10x+7. Find the function g:R→R such that g o f=f ∘g=1R.
1 Answer
written 2.9 years ago by | • modified 2.9 years ago |
Solution:
It is given that f:R→R is defined as f(x)=10x+7.
One-one:
Let f(x)=f(y), where x,y∈R.
⇒10x+7=10y+7
⇒x=y
∴f is a one-one function.
Onto:
For y∈R
let …