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125478595x^{2}\times 115465955=564582655
Multiply x and x to get x^{2}.
14488505803733225x^{2}=564582655
Multiply 125478595 and 115465955 to get 14488505803733225.
x^{2}=\frac{564582655}{14488505803733225}
Divide both sides by 14488505803733225.
x^{2}=\frac{112916531}{2897701160746645}
Reduce the fraction \frac{564582655}{14488505803733225} to lowest terms by extracting and canceling out 5.
x=\frac{7\sqrt{55186095959889445655}}{263427378249695} x=-\frac{7\sqrt{55186095959889445655}}{263427378249695}
Take the square root of both sides of the equation.
125478595x^{2}\times 115465955=564582655
Multiply x and x to get x^{2}.
14488505803733225x^{2}=564582655
Multiply 125478595 and 115465955 to get 14488505803733225.
14488505803733225x^{2}-564582655=0
Subtract 564582655 from both sides.
x=\frac{0±\sqrt{0^{2}-4\times 14488505803733225\left(-564582655\right)}}{2\times 14488505803733225}
This equation is in standard form: ax^{2}+bx+c=0. Substitute 14488505803733225 for a, 0 for b, and -564582655 for c in the quadratic formula, \frac{-b±\sqrt{b^{2}-4ac}}{2a}.
x=\frac{0±\sqrt{-4\times 14488505803733225\left(-564582655\right)}}{2\times 14488505803733225}
Square 0.
x=\frac{0±\sqrt{-57954023214932900\left(-564582655\right)}}{2\times 14488505803733225}
Multiply -4 times 14488505803733225.
x=\frac{0±\sqrt{32719836294618452328849500}}{2\times 14488505803733225}
Multiply -57954023214932900 times -564582655.
x=\frac{0±770\sqrt{55186095959889445655}}{2\times 14488505803733225}
Take the square root of 32719836294618452328849500.
x=\frac{0±770\sqrt{55186095959889445655}}{28977011607466450}
Multiply 2 times 14488505803733225.
x=\frac{7\sqrt{55186095959889445655}}{263427378249695}
Now solve the equation x=\frac{0±770\sqrt{55186095959889445655}}{28977011607466450} when ± is plus.
x=-\frac{7\sqrt{55186095959889445655}}{263427378249695}
Now solve the equation x=\frac{0±770\sqrt{55186095959889445655}}{28977011607466450} when ± is minus.
x=\frac{7\sqrt{55186095959889445655}}{263427378249695} x=-\frac{7\sqrt{55186095959889445655}}{263427378249695}
The equation is now solved.