Find the range of the function f(x)=1-[x-1]
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Answered by
1
Answer:
The range of f(x) is =R−{0}
Explanation:
The range of a function f(x) is the domain of the inverse function f−1(x)
Here,
f(x)=1/(x−1)
Let y=1/(x−1)
Interchanging x and y:
x = 1/(y−1)
Solving for y:
(y−1) =1/x
y=(1/x)−1=(1−x)/x
Therefore,
f−1(x) = (1−x)/x (inverse function of x)
The domain of f−1(x) is =R−{0}
Therefore,
The range of f(x) is =R−{0}
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Answered by
0
Answer:
your answer is R-{0}
Step-by-step explanation:
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