Rationalizing the denominator with a variable in the radical is demonstrated.
Two methods of solving quadratic equations are factoring and finding the square root on each side; reviewed here.
Finding the value of a radical by writing it in rational exponent form.
Finding the approximate square root for numbers that are not perfect squares is demonstrated. Irrational numbers are explained.
A guideline is presented: a simplified radical expression never has radicals in the denominator. An expression with a radical in the denominator, but not in the numerator, is simplified using the identity property of multiplication and the process o...
Writing an expression in radical notation is detailed using several examples
Problems involving rationalizing the denominator are presented and a shortcut is given.
The procedure for simplifying radicals by beginning with multiplication is demonstrated.
The square root of any negative number is not a real number. Writing a negative number in radical form is illustrated.