Difference between revisions of "Jadhav Prime Quadratic Theorem"

Revision as of 12:32, 27 February 2025

In Mathematics, Jadhav's Prime Quadratic Theorem is based on Algebra and Number Theory. Discovered by an Indian Mathematician Jyotiraditya Jadhav. Stating a condition over the value of $x$ in the quadratic equation $ax^2+bx+c$ .

@@ Line 1: / Line 1: @@
 In Mathematics, '''Jadhav's Prime Quadratic Theorem''' is based on [[Algebra]] and [[Number Theory]]. Discovered by an Indian Mathematician [[Jyotiraditya Jadhav]]. Stating a condition over the value of <math>x</math> in the [[quadratic equation]]  <math>ax^2+bx+c</math>.
-== Proof ==
-Now let us take <math>\frac{ax^2+bx+c}{x} </math> written as <math>\frac{x[ax+b]+c}{x} </math>
-To cancel out <math>x </math> from the denominator we need <math>x </math> in numerator and to take <math>x </math> as common from whole quadratic equation we need to have <math>c </math> as a composite number made up as prime-factors  with at least one factor as <math>x </math> or in other words <math>c </math> should be a multiple of <math>x </math> and hence telling us <math>x </math> should at least be a prime factor, composite divisor or 1 to give the answer as an Integer.
-Hence Proving Jadhav Prime Quadratic Theorem.
-'''Original Research paper''' can be found [https://issuu.com/jyotiraditya123/docs/jadhav_prime_quadratic_theorem here on Issuu]
-{{delete|lacks notability}}

Page

Toolbox

Search

Difference between revisions of "Jadhav Prime Quadratic Theorem"

Revision as of 12:32, 27 February 2025