Factor the expression and simplify
\[(x+1)^(3/2)+(3x/2)(x+1)^(1/2)\]
When you want a certain power, say \(\normalsize\color{blue}{ \bf~~ \text{x ^ { f+v }} }\) this will show, \(\normalsize\color{blue}{ \bf~~x^{f+g} }\) , see ?
I know what you wanted to type, but I am giving you a shot to do it:) GO ahead, please.
I meant \(\normalsize\color{blue}{ \bf~~ \text{x ^ { f+g }} }\) will show \(\normalsize\color{blue}{ \bf~~ x ^ { f+g } }\)
I'll do it.
\(\normalsize\color{blue}{ (x+1)^{3/2} +\frac{\Large 3x}{\Large2}(x+1)^{3/2}}\) \(\normalsize\color{blue}{ 1(x+1)^{3/2} +\frac{\Large 3x}{\Large2}(x+1)^{3/2}}\) \(\normalsize\color{blue}{ \frac{\Large 2}{\Large2}(x+1)^{3/2} +\frac{\Large 3x}{\Large2}(x+1)^{3/2}}\) \(\normalsize\color{blue}{ \frac{\Large 2+3x}{\Large2}(x+1)^{3/2} }\)
You ca leave it like this, or put it in terms of a cube root.
oops sorry i was afk, thanks though this helped a lot!!!!
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