If (27)^999 is divided by 7, then the remainder is:

preview_player
Показать описание
If (27)^999 is divided by 7, then the remainder is:
(a) 1 (b) 2
(c) 3 (d) 6
Binomial Theorem

To buy complete Course please Visit–
join Impetus Gurukul live classes via the official Website:
--
In elementary algebra, the binomial theorem (or binomial expansion) is describing the algebraic expansion of powers of a binomial. According to the theorem, it is possible to expand the polynomial (x + y)n into a sum involving terms of the form axbyc, here exponents b and c are nonnegative integers with b + c = n, and the coefficient a of each term is a specific positive integer depending on n and b. For example (for n = 6),
---
Algebra Playlist:
Permutations & Combinations:
Matrices:
Determinants:
Binomial Theorem:

Progression ( A.P,G.P, H.P & Special Series):

Quadratic equation & Inequations:

--
Binomial Theorem, Binomial Theorem class 11, Binomial Theorem formula, Binomial Theorem jee mains questions, Binomial Theorem expansion, Binomial Theorem for negative index, Binomial Theorem formula pdf, Binomial Theorem in hindi, Binomial Theorem for competitive exams, Binomial Theorem for NIMCET,
--
Our Social links
Рекомендации по теме
Комментарии
Автор

27 ≡ -1 (Mod 7)
Implies that 27⁹⁹⁹ ≡ (-1)⁹⁹⁹ (Mod 7)
Implies that 27⁹⁹⁹ ≡ -1 (Mod 7)
Implies remainder = -1+7 = 6

utkarshgautam
Автор

pen ka cap kholte kholte hi video khatam ho gaya

metaheisenberg
Автор

7×4 = 28.. now 27⁹⁹⁹ when divided by 28 will give (-1)⁹⁹⁹ remainder. As the power is an odd number the resultant will be again -1 but remainder should never remain -1 . We minus it with the actual divisor 7. So 7-1 = 6

yuef
Автор

Padhhao aisa ki 4 log samajh bhi na payein

proudtobeindian
Автор

I didn't understand why Sir didn't use congruence modulo direct ans a jata

AmlanSarkar-wrpr
Автор

You need very high skills to understand this 😂🔥

abhibansal
Автор

Please, How to Solve this EXERCISE?
WHEN (2^24 - 1) IS DIVIDED BY 7, THE REMAINDER IS? Thank You Very Much.

Fernandes-jmuu
Автор

Trick : divide 999 by 4, you'll get the remainder 3. Now 27³ = 19683. Divide 19683 by 7 you'll get the remainder 6 👍🏻

prathamdandir
Автор

Find the remainder when 3^26 is divided by 10 using Euler's Theorem.

Cricket_Stories
Автор

Kya baat hai master.👌

Vedic math padha di aapne to...

abhishekpratapsingh
Автор

What are u saying
Not understanding you😮

AnilKumar-dsrd
Автор

Was doubtful about this type of question but you explain it to me very quickly thank you sir

Mohit-jvzp
Автор

Sar mujhe aapse koi kuchh question puchna hai uska jawab do description link mein

PriDeep-hefk
Автор

😂😂😂😂😂sir i liked the part where you taught the method😂

ravinegi
Автор

Yeh toh lag rha raat ke aaye the question bola khuch kiya khuch aur answer aa gya 😂😂😂

Himanshu_Trichy
Автор

Sar mujhe aapse ek question puchna hai

PriDeep-hefk
Автор

bhai modular arithmetic pdh lo in trick waalo se badiya.

varun
Автор

Iske karan jo meko aata tha mai wo bhi bhil gaya

DakshKolhe