at 10:30, why is the remainder equal to 1? I understand that the Euler number is 1 for 17^4/15 but that whole thing is to the 10th power. So why do we then do 1^10th to get 1 as remainder? What is the nature of remainders such that we can do the remainder to the 10th power ?
Props for your teaching.
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Where is the next part for no- 9 &similar types
at 10:30, why is the remainder equal to 1? I understand that the Euler number is 1 for 17^4/15 but that whole thing is to the 10th power. So why do we then do 1^10th to get 1 as remainder? What is the nature of remainders such that we can do the remainder to the 10th power ?
Think of it like this; you're dividing 10 17^4 's. Each 17^4 gives you a remainder of 1. Hence, 10 of them gives you 1^10=1
@@PXO005 damn you epiphanized me! Thanks bruh
I love that you solve a lot of problems really helps me understand ❤❤❤
You are a great teacher
Thank you! 😃
Fabulous 🎉🎉.
Thank you mam
Keep watching
the remainder of 17^300 ÷28 is 1 how
I am thankful to you mam for your explanation
Thank you
Shouldn't Euler no of 15 be 8?
No
Yes
Yes, e(15) =15(4/5) (2/3) =8
Yes, yes, She made a mistake there. It is 8.
14. How did you get 4 , if there are only 4^4=64 and 64/7= remainder 1 then you said multiply it to 4, why?
4^3 is equals to 64
@@RJFFIY23 4x4x4x4=256
256/7
rem=4
u explain very good...thnx mam
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Tq so much mam
really good way.
Thanks
Euler number of 15=8
Right bro
Next video kaha hei beh
Nice mam..... Thank you
Welcome 😊
tcr please answer the question
Write the sequence of powers of 2 leaving remainder 1 on division by 7 please answer the question 🙏🙏🙏
E(15) =4 how?????
8
4 th question is wrong