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Radical Equations. A radical equation is any equation that contains one or more radicals with a variable in the radicand. Following are some examples of radical equations, all of which will be solved in this section: √x − 1 = 5 √2x − 5 + 4 = x 3√x2 + 4 − 2 = 0.
Since we don’t have to write 2 as an index, the answer is √j. Example 1: Write √15 as an expression with fractional exponents. Solution: The index of √15 is 2, and we have 1 as the power of the radicand. Therefore, our fractional exponent is ½. Thus, √15 = 15 1/2. Example 4: Write a 3/4 as a radical expression.
Why TWO possible results? If we apply the rules of exponents, we can see how there are two possible ways to convert an expression with a fractional exponent into an expression in radical form. All RULES that apply to exponents, also apply to fractional exponents! Convert from Exponential to Radical Form:
A radical expression is said to be in standard form if the following conditions hold: 1. The radicand is positive. 2. The radical index is as small as possible. 3. The exponent of each factor of the radicand is a natural number less than the radical index. 4. There are no fractions in the radicand. 5.
Key Steps to Solve Radical Equations: 1) Isolate the radical symbol on one side of the equation. 2) Square both sides of the equation to eliminate the radical symbol. 3) Solve the equation that comes out after the squaring process. 4) Check your answers with the original equation to avoid extraneous values or solutions
31 paź 2021 · A radical equation is any equation that contains one or more radicals with a variable in the radicand. Following are some examples of radical equations, all of which will be solved in this section: √2x − 1 = 3. 3√4x2 + 7 − 2 = 0. √x + 2 − √x = 1.
