117148 A binary operation \(o\) is defined on the set of integers \(I\) by poq \(=3 p^2+2 q^2-5 p q\) If aol \(=1\), then \(a\) is equal to

117149 If \(f(x)=\frac{2 x-1}{x+5}(x \neq-5)\), then \(f^{-1}(x)\) is equal to:

117152 If \(f(x)=\left(4-(x-7)^3\right)\), then \(f^{-1}(x)=\)

117153 Let * be a binary operation on the set \(Q^{+}\)of all +ve rational numbers defined by \(a * b=\frac{a b}{100}\) for all \(a, b \in Q^{+}\). The inverse of 0.1 under operation * is

117148 A binary operation \(o\) is defined on the set of integers \(I\) by poq \(=3 p^2+2 q^2-5 p q\) If aol \(=1\), then \(a\) is equal to

117149 If \(f(x)=\frac{2 x-1}{x+5}(x \neq-5)\), then \(f^{-1}(x)\) is equal to:

117152 If \(f(x)=\left(4-(x-7)^3\right)\), then \(f^{-1}(x)=\)

117153 Let * be a binary operation on the set \(Q^{+}\)of all +ve rational numbers defined by \(a * b=\frac{a b}{100}\) for all \(a, b \in Q^{+}\). The inverse of 0.1 under operation * is

117148 A binary operation \(o\) is defined on the set of integers \(I\) by poq \(=3 p^2+2 q^2-5 p q\) If aol \(=1\), then \(a\) is equal to

117149 If \(f(x)=\frac{2 x-1}{x+5}(x \neq-5)\), then \(f^{-1}(x)\) is equal to:

117152 If \(f(x)=\left(4-(x-7)^3\right)\), then \(f^{-1}(x)=\)

117153 Let * be a binary operation on the set \(Q^{+}\)of all +ve rational numbers defined by \(a * b=\frac{a b}{100}\) for all \(a, b \in Q^{+}\). The inverse of 0.1 under operation * is

117148 A binary operation \(o\) is defined on the set of integers \(I\) by poq \(=3 p^2+2 q^2-5 p q\) If aol \(=1\), then \(a\) is equal to

117149 If \(f(x)=\frac{2 x-1}{x+5}(x \neq-5)\), then \(f^{-1}(x)\) is equal to:

117152 If \(f(x)=\left(4-(x-7)^3\right)\), then \(f^{-1}(x)=\)

117153 Let * be a binary operation on the set \(Q^{+}\)of all +ve rational numbers defined by \(a * b=\frac{a b}{100}\) for all \(a, b \in Q^{+}\). The inverse of 0.1 under operation * is