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The nth root of a number is a value such that . is the degree and is the radicand. Finding the nth root is the inverse of exponentiation to the nth power in the sense that . A root can be written with the symbol or with a fractional exponent. . When the radical symbol is written with no given radical, it is a square root (see below). Some examples of roots would be: (since and ) Even degrees result in two answers, one positive and one negative. For example, since and .

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rdfs:label
  • Nth root
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  • The nth root of a number is a value such that . is the degree and is the radicand. Finding the nth root is the inverse of exponentiation to the nth power in the sense that . A root can be written with the symbol or with a fractional exponent. . When the radical symbol is written with no given radical, it is a square root (see below). Some examples of roots would be: (since and ) Even degrees result in two answers, one positive and one negative. For example, since and .
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abstract
  • The nth root of a number is a value such that . is the degree and is the radicand. Finding the nth root is the inverse of exponentiation to the nth power in the sense that . A root can be written with the symbol or with a fractional exponent. . When the radical symbol is written with no given radical, it is a square root (see below). Some examples of roots would be: (since and ) The second root is often called the square root, while the third root the cubic root. Negative roots may be defined if the radicand is not zero and the degree is odd. Even roots may be imaginary if the radicand is negative. Even degrees result in two answers, one positive and one negative. For example, since and .
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