%0 Journal Article %1 noauthororeditor %A Roy, Prof B M %D 2020 %J International Journal of Trend in Scientific Research and Development %K Applied Composite Existed Mathamatics Odd integer method modulus power prime %N 5 %P 1346-1347 %T Rp 135 Reformulation of Solutions of the Standard Quadratic Congruence of Composite Modulus A Product of Odd Prime Power Integer and Four %U https://www.ijtsrd.com/mathemetics/applied-mathamatics/33079/rp135-reformulation-of-solutions-of-the-standard-quadratic-congruence-of-composite-modulus-a-product-of-odd-primepower-integer-and-four/prof-b-m-roy %V 4 %X In this paper, the author reformulated the solutions of the standard quadratic congruence of composite modulus a product of odd prime power integer and four. In the first formulation the solutions were obtained using different formulae. Now, a single formula is established for solutions. The formula is tested and verified using some illustrations. No need to use Chinese Remainder Theorem and solutions can now be obtained orally using the new formula. This is the merit of the paper. Prof B M Roy "Rp-135: Reformulation of Solutions of the Standard Quadratic Congruence of Composite Modulus- A Product of Odd Prime-Power Integer and Four" Published in International Journal of Trend in Scientific Research and Development (ijtsrd), ISSN: 2456-6470, Volume-4 | Issue-5 , August 2020, URL: https://www.ijtsrd.com/papers/ijtsrd33079.pdf Paper Url :https://www.ijtsrd.com/mathemetics/applied-mathamatics/33079/rp135-reformulation-of-solutions-of-the-standard-quadratic-congruence-of-composite-modulus-a-product-of-odd-primepower-integer-and-four/prof-b-m-roy

@article{noauthororeditor, abstract = {In this paper, the author reformulated the solutions of the standard quadratic congruence of composite modulus a product of odd prime power integer and four. In the first formulation the solutions were obtained using different formulae. Now, a single formula is established for solutions. The formula is tested and verified using some illustrations. No need to use Chinese Remainder Theorem and solutions can now be obtained orally using the new formula. This is the merit of the paper. Prof B M Roy "Rp-135: Reformulation of Solutions of the Standard Quadratic Congruence of Composite Modulus- A Product of Odd Prime-Power Integer and Four" Published in International Journal of Trend in Scientific Research and Development (ijtsrd), ISSN: 2456-6470, Volume-4 | Issue-5 , August 2020, URL: https://www.ijtsrd.com/papers/ijtsrd33079.pdf Paper Url :https://www.ijtsrd.com/mathemetics/applied-mathamatics/33079/rp135-reformulation-of-solutions-of-the-standard-quadratic-congruence-of-composite-modulus-a-product-of-odd-primepower-integer-and-four/prof-b-m-roy }, added-at = {2020-10-03T12:57:36.000+0200}, author = {Roy, Prof B M}, biburl = {https://www.bibsonomy.org/bibtex/24b6cd2f559dda03b5bbbdfe1bb690190/ijtsrd}, interhash = {e3e4a8fc38aa12cefe44c4fbed4f1463}, intrahash = {4b6cd2f559dda03b5bbbdfe1bb690190}, issn = {2456-6470}, journal = {International Journal of Trend in Scientific Research and Development}, keywords = {Applied Composite Existed Mathamatics Odd integer method modulus power prime}, language = {English}, month = aug, number = 5, pages = {1346-1347}, timestamp = {2020-10-03T12:57:36.000+0200}, title = {Rp 135 Reformulation of Solutions of the Standard Quadratic Congruence of Composite Modulus A Product of Odd Prime Power Integer and Four }, url = {https://www.ijtsrd.com/mathemetics/applied-mathamatics/33079/rp135-reformulation-of-solutions-of-the-standard-quadratic-congruence-of-composite-modulus-a-product-of-odd-primepower-integer-and-four/prof-b-m-roy}, volume = 4, year = 2020 }