Simplify \(x\times 73x\times 145x+\) to \(10585{x}^{3}\).
\[2x+\frac{5}{3}=\frac{26}{3}-x\times 73x\times 145x+\]
Simplify \(x\times 73x\times 145x+\) to \(10585{x}^{3}\).
\[2x+\frac{5}{3}=\frac{26}{3}-x\times 73x\times 145x+\]
Subtract \(2x\) from both sides.
\[\frac{5}{3}=\frac{26}{3}-x\times 73x\times 145x-2x\]
Take out the constants.
\[\frac{5}{3}=\frac{26}{3}-(73\times 145)xxx-2x\]
Simplify \(73\times 145\) to \(10585\).
\[\frac{5}{3}=\frac{26}{3}-10585xxx-2x\]
Simplify \(10585xxx\) to \(10585{x}^{3}\).
\[\frac{5}{3}=\frac{26}{3}-10585{x}^{3}-2x\]
Subtract \(\frac{26}{3}\) from both sides.
\[\frac{5}{3}-\frac{26}{3}=-10585{x}^{3}-2x\]
Simplify \(\frac{5}{3}-\frac{26}{3}\) to \(-7\).
\[-7=-10585{x}^{3}-2x\]
Move all terms to one side.
\[7-10585{x}^{3}-2x=0\]
No root was found algebraically. However, the following root(s) were found by numerical methods.
\[x=0.086401\]
x=0.086400604248047
