Let f:(0,1)→R be defined by f(x)=1−bxb−x, where b is constant such that 0<b<1 .then ,

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Let {f}:{({0},{1})}{R} be defined by {f{{({x})}}}={{{b}-{x}}}{

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Let $f : (0, 1) \to R$ be defined by $f (x) = \frac{b - x}{1 - b x}$ , where b is constant such that $0 < b < 1$ .then ,

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Let

f : (0, 1) \to R

be defined by

f (x) = \frac{b - x}{1 - b x}

, where b is constant such that

0 < b < 1

.then ,

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Question Text

Let

f : (0, 1) \to R

be defined by

f (x) = \frac{b - x}{1 - b x}

, where b is constant such that

0 < b < 1

.then ,