SPECIAL INTEGRAL, RATIONAL IRRATIONAL

SPECIAL INTEGRAL| RATIONAL IRRATIONAL

Plotting Rational Numbers On Number Line|Plotting Irrational Numbers On Number Line|Operations On Rational & Irrational Numbers |Algebraic Identities|Rationalize

Special Integral Type-2 and Rational Irrational Basics

Integration using Partial fractions || Starting OF Integration OF Irrational Functions

Integration Using Partial Fractions and Starting OF Integration OF Irrational Function

Integration OF Rational || Integration OF Irrational function || Integration OF [ ( x^2 + 1) || Integration OF ( x^4+k x^2+1) ] type || Illustration

State, in each case, whether the given statements is ture or false. (i) The sum of two rational numbers is rational. (ii) The sum of two irrational numbers is irrational. (iii) The product of two rational numbers is rational. (iv) The product of two irrational numbers is irrational. (v) The sum of a rational number and irrational number is irrational. (vi) The product of a nonzero rational number and an irrational number is a rational number. (vii)Every real number is rational or irrational. (viii) Every number is either rational or irrational. (ix) pi is irrational and (22)/(7) is rational.

Based on Rational irrational

Rational Irrational and Trigonometric Method

Illustration Based Upon Irrational Integration