A awesome mathematics problem | Olympiad Question | can you solve this radical problem | x=?

Подписаться 4,4 тыс.

Просмотров 2,3 тыс.

50% 1

#quantativeaptitude #maths #olympiad #exponents #radical #integral #awesome
olympiad mathematics,math olympiad problems,math olympiad questions,a good math olympiad exponential problem,math olympiad algebra problem,a good math olympiad algebra problem,can you solve this radical equation,math olympiad problem,olympiad math problems,a nice algebra problem,radical equations problem,nice algebra problem,mathematics,math olympiad,a nice math problem,radical expressions,mathematical olympiad,a beautiful math problem,radical equations

Опубликовано:

22 май 2024

Ссылка:

Скачать:

Готовим ссылку...

Добавить в:

Мой плейлист

Посмотреть позже

Комментарии : 7

@KhanJan-th2gd 23 дня назад

Such great question sir, g thanks share such fantastic question

@Usamakhan-cd4oo 23 дня назад

Mashallah

@Usamakhan-cd4oo 23 дня назад

Nic

@user-fq6pe8jy3k 23 дня назад

🥰🥰🥰🥰🥰🥰🥰

@woobjun2582 23 дня назад

Otherwise, letting 121 -x = y^2 inside of sqrt in the RHS (i.e., 11^2 -x = y^2), the given turns out to be a system of 2 quad. equations, (1) 11^2 -x^2 = y, (2) 11^2 -y^2 = x. Substracting, (1) -(2) yields y^2 -x^2 = y -x; (y^2 -x^2) -(y -x) = 0; (y -x)(y +x) -(y -x) = 0; (y -x)(y +x -1) =0. Thus, (3) y -x =0, i.e., y = x (4) y +x -1 =0, i.e., y = 1 -x Then, to replace (3) and (4) into (1) each, we have, from (3) and (1), 11^2 -x^2 = x; x^2 -x -121 =0 (5), and from (4) and (1) 11^2 -x^2 = 1 -x; x^2 +x -120 =0 (6). That is, to solve (5) and (6) is the same results as this lecture.