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Albert1
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$\sqrt {x}+\sqrt {y}=35$
$\sqrt [3]{x}+\sqrt[3] {y}=13$
find x+y
$\sqrt [3]{x}+\sqrt[3] {y}=13$
find x+y
Albert said:$\sqrt {x}+\sqrt {y}=35$
$\sqrt [3]{x}+\sqrt[3] {y}=13$
find x+y
A root equation is a mathematical equation that contains a variable that, when substituted with a specific value, makes the equation true. This value is called the root of the equation.
The purpose of solving root equations is to find the value of the variable that makes the equation true. This can help in finding solutions to real-life problems and mathematical calculations.
There are several methods for solving root equations, including trial and error, factoring, graphing, and using algebraic formulas such as the quadratic formula and the Pythagorean theorem.
A root equation has a solution if there exists a value for the variable that makes the equation true. This can be determined by using the methods mentioned above to solve the equation.
Yes, there are some rules to keep in mind when solving root equations. These include the order of operations, simplifying the equation before solving, and checking the solutions to ensure they are valid.