Prove that Between Any Two Rational Numbers There is A Rational Number

preview_player
Показать описание
Prove that Between Any Two Rational Numbers There is A Rational Number

If you enjoyed this video please consider liking, sharing, and subscribing.

There are several ways that you can help support my channel:)

************Udemy Courses(Please Use These Links If You Sign Up!)*************
Abstract Algebra Course

Advanced Calculus Course

Calculus 1 Course

Calculus 2 Course

Calculus 3 Course

Calculus Integration Insanity

Differential Equations Course

College Algebra Course

How to Write Proofs with Sets Course

How to Write Proofs with Functions Course

Statistics with StatCrunch Course

Math Graduate Programs, Applying, Advice, Motivation

Daily Devotionals for Motivation with The Math Sorcerer

Thank you:)
Рекомендации по теме
Комментарии
Автор

Thank you for the amazing explanation!

rubenking
Автор

I'm reading Chartrand book and I saw this problem.

My reasoning was: if (a < b) then b = a + 1 therefore (a < a + 1).
So the number between a and b would be he average ((a+b)/2)

As b = a +1, the average would be ((a+a+1)/2) = (2a+1)/2

Since a < (2a+1)/2 < (a +1), I multiplied the inequation by 2 and then i got:
2a < (2a + 1) < (2a + 2)

philippemts
Автор

It is that you are having less likes and don't worry keep going ... you teach very learner from india 🇮🇳 move forward

Agrimpal
Автор

Please prove for irrational num b/w two rational

MuhammadIsmail-unqd
Автор

fucking cheers, my teacher had some other stupid complicated explanation whereas this was just facilitation and smart

nikkicyrus
Автор

T.W.A.D. should be written at the end of all proofs

johningham