# Find the solution of the equation rounded to two decimals. frac{1.73x}{2.12+x}=1.51

Find the solution of the equation rounded to two decimals. $\frac{1.73x}{2.12+x}=1.51$
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Calculation: Simplify the given equation by multiplying $\left(2.12+x\right)$ on both side of the equation as, $\frac{1.73x}{2.12+x}\cdot \left(2.12+x\right)=1.51\cdot \left(2.12+x\right)$
$1.73x=3.2012+1.51x$ Now, substract 1.51x on both sides of the above equation as, $1.73x-1.51x=3.2012+1.51x-1.51x$
$0.22x=3.2012$ Now divide by 0.22 on both sides of the above equation as, $\frac{0.22x}{0.22}=\frac{3.2012}{0.22}$
$x=\frac{3.2012}{0.22}$ Simplify the expression to two decimal places by use of calculator to obtain the value of x. $x=\frac{3.2012}{0.22}$
$x=14.550909$
$x\approx 14.55$ Therefore, the two decimal approximated solution of the given equation is $x=14.55$ Answer: The solution of the equation $\frac{1.73x}{2.12+x}=1.51$ for value of x rounded off to two decimals is 14.55.