What is the remainder when 9 Power 6 is divided by 8?

Solution(By Examveda Team) ⇒ on dividing (96 + 1) by 8, we get 2 as remainder.

What is the remainder when 9/19 6 8?

The remainder when 9 19 + 6 is divided by 8 is 2 3 5 7 (919 + 6 ) / 8.

What is the remainder when 7 343 divided by 9?

1
Answer & Solution (8 times) × 7 = 343 × 343 × 343… (8 times) × 7. The remainder when 343 is divided by 9 is 1 and the remainder when 7 is divided by 9 is 7.

What is the remainder when 7 38 is divided 48?

Since, ${7^{38}}$ is of the form \[48\lambda + 1\] where \[\lambda \] is any integer. So, we get the remainder when ${7^{38}}$ is divided by $48$ as $1$. So, the correct answer is “1”.

What will be the remainder when 9 6 1?

Thus, remainder is 2.

What is the remainder of 599 divided by 9?

5
What is the remainder when 599 is divided by 9? The remainder is 5.

What is the remainder when 738 is divided by 48?

So, the correct answer is “1”.

What is the remainder of 9^N+7 when divided by 8?

We can conclude that 9^n + 7 is congruent 0 mod 8, and the remainder of 9^n+7 when divided by 8 is zero (0) for every natural number n. 9 6 + 7 = ( 8 + 1) 6 + 7 = ∑ k = 0 6 ( 6 k) 8 k 1 6 − k + 7. Separate the last term (edit: i meant the term for k = 0) on the sum, which is 1.

What is the remainder of the remainder theorem?

Remainder Theorem Remainder Theorem is an approach of Euclidean division of polynomials. According to this theorem, if we divide a polynomial P (x) by a factor (x – a); that isn’t essentially an element of the polynomial; you will find a smaller polynomial along with a remainder.

What is the remainder when 599 is divided by 9?

What is the remainder when 599 is divided by 9? The remainder is 5 . To calculate this, first divide 599 by 9 to get the largest multiple of 9 before 599. 5/9 < 1, so carry the 5 to the tens, 59/9 = 6 r 5, so carry the 5 to the digits. 59/9 = 6 r 5 again, so the largest multiple is 66.

What is the difference between factor theorem and polynomial remainder?

Here go through a long polynomial division, which results in some polynomial q (x) (the variable “q” stands for “the quotient polynomial”) and a polynomial remainder is r (x). It can be expressed as: Factor Theorem is generally applied to factoring and finding the roots of polynomial equations.