Solve the problem.
-$$\text { Show that } g ( x ) = \frac { a + x } { \sqrt { b ^ { 2 } + ( a + x ) ^ { 2 } } } \text { is an increasing function of } x$$

Name: Solve the problem. -\[\text { Show that } g ( x ) = \frac { a + x } { \sqrt { b ^ { 2 } + ( a + x ) ^ { 2 } } } \text { is an increasing function of } x\]
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The Answer of Solve the problem.
-$$\text { Show that } g ( x ) = \frac { a + x } { \sqrt { b ^ { 2 } + ( a + x ) ^ { 2 } } } \text { is an increasing function of } x$$

Solve the Problem Show that g(x)=a+xb2+(a+x)2 is an increasing function of x\text { Show that } g ( x ) = \frac { a + x } { \sqrt { b ^ { 2 } + ( a + x ) ^ { 2 } } } \text { is an increasing function of } x Show that g(x)=b2+(a+x)2​a+x​ is an increasing function of x

Solve the Problem $\text { Show that } g ( x ) = \frac { a + x } { \sqrt { b ^ { 2 } + ( a + x ) ^ { 2 } } } \text { is an increasing function of } x$