Solving Quadratic Congruences with Prime Modulus

preview_player
Показать описание
Solving quadratic congruences with prime modulus using factoring and completing the square.
Рекомендации по теме
Комментарии
Автор

not an artist but a magician(teacher). A million thanks for saving my day!

deepakkumarshukla
Автор

Good explanation you deserve a pat at the back, you are great. Thanks alot

mcadamsngwira
Автор

Thanks... Your brilliance made it very easy to understand... Where to apply this?

babujimitra
Автор

Thanks for posting. That was useful. As an observation going with x^2-4x instead of x^2+30x and so completing the square with +4 instead of +225 appears to make the arithmetic a bit more straight forward. Thanks again.

petermhart
Автор

If a square number matches zero on the scale of a prime number, what do we do?

رياضياتتوجيهيوجامعةأ.عبدالرحمن
Автор

Does there is only this video of yours on Congruences. If no tel me how can I see other video of yours .

INAYATULLAHSHEIKH
Автор

what did she do to get 19=8 mod 17? im confused.

yoitslemonboy
Автор

Very good explanation.Thank you very much.

SrisailamNavuluri
Автор

How do you solve this example? x^2 = -1(mod 11) with your method? This has no solutions. Using your method should you just add 11 to (-1) and so on. Would take eternity.

valentinkadushkin
Автор

wow amazing expalanation! Thank you so much

nuet.school
Автор

Thank you very much. Very helpful video!

HomoSiliconiens
Автор

2. Find all values of x in the congruence x² = q(mod p), where p is a prime number, given

(i) q = 15 p = 967

(ii) * q = 14, p = 941 . How to solve this

JumaHamad-intq
Автор

All 6 examples suggest that if r is solution, so is r+1. Except the last one. Interesting?

LemoUtan
Автор

Dear Cathy Frey, the method is not yours. The method is also described in my book"Discrete Mathematics & Number Theory', Das Ganu Prakashan, Nagpur, India. Book is published in Jan. 2016. Then, How can you get the credit of it as yours method published in Nov. 2017 ?

bikashchandraroy