If two or more surds are of the same order they are said to be equiradical.
Surds are not equiradical when their surd indices are different.
Thus, √5, √7, 2√5, √x and 10^1/2 are equiradical surds.
But √2, ∛7, ∜6 and 9^2/5 are not equiradical.
Note: Nonequiradical surds can be reduced to equiradical surds.
Thus, nonequiradical surds √3, ∛3, ∜3 become \(\sqrt[12]{729}\), \(\sqrt[12]{81}\), \(\sqrt[12]{27}\) respectively when they are reduced to equiradical surds.
Feb 22, 17 02:24 PM
We know that irrational numbers are those which can’t be expressed in the ‘p/q’ form where ‘p’ and ‘q’ are integers. But these rational numbers can be used in rational fractions
Feb 20, 17 04:59 PM
4th grade math practice 4 covers different questions based on estimating quotient, finding the factors using tree factor method, common factors, finding the factors of a number, finding multiples of a
Feb 20, 17 04:30 PM
Test on 4th Grade Math Practice 3 covers various questions on different topics. The questions are mainly based on roman numbers, counting numbers, addition and subtraction word problems, estimating p
Feb 20, 17 03:14 PM
In 4th grade math practice 2 children can examine or increase their own knowledge before the test or exam on different topics by practicing this sheet. Questions are mainly related to simplification,
11 and 12 Grade Math
From Equiradical Surds to HOME PAGE
Didn't find what you were looking for? Or want to know more information about Math Only Math. Use this Google Search to find what you need.

New! Comments
Have your say about what you just read! Leave me a comment in the box below. Ask a Question or Answer a Question.