Select the correct location on the table. Consider the following equation. Square root of 2x+3 = x/x+5 + 2 which row in the table is closest to the actual solution
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The row including x=0.7 in the table is the closest to the actual solution for the expression [tex]\sqrt{(2x+3)}=\dfrac{x}{(x+5)}+2[/tex].
In order to find the actual solution of any algebraic expression, we can graph it and the point at which the graph intersects the axis is its actual solution.
First, we will find the actual solution of the expression [tex]\sqrt{(2x+3)}=\frac{x}{(x+5)}+2[/tex] by graphing it.
From the graph, we can see that the expression intersects when x=0.7 so, the actual solution is 0.7.
Thus, the 0.7 row in the table is the closest to the actual solution.
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