Given that a≡b(modm), aⁿ≡bⁿ(modm) [Mathematical Induction Proof for Further Pure Mathematics 2]
Mathematics Proofs - GCSE & A Level
clock arithmeticclock arithmetic proofclock arithmetic proofsfurther pure mathematicsfurther pure mathematics proofsfurther pure mathsfurther pure maths numberfurther pure maths prooffurther pure maths proofsmathematical inductionmathematical induction proof clock arithmeticmathematical induction proof modular arithmeticmodular arithmeticmodular arithmetic proofmodular arithmetic proofsnumber theory further pure maths
In this video I demonstrate how to show, that if a≡b(modm) then aⁿ≡bⁿ(modm) using mathematical induction. These workings can be used for Further Pure Mathematics 2.
If you have any questions related to this video, pop them into the comments section and I will respond as soon as I can.
This video was created by:
https://www.twitter.com/tiago_hands
For more mathematics content, check out:
https://www.threads.net/@mathematics.proofs
https://www.instagram.com/mathematics.proofs
Thanks for watching this video and make sure you have subscribed if you want to see more videos like this! ... https://www.youtube.com/watch?v=31lcZekvNnA
2023-10-30
0.0 LBC
Copyrighted (contact publisher)
16600669 Bytes