If (55^55+55) Is Divided By 56, Then The Remainder Is:?

1.	If (55^55+55) Is Divided By 56, Then The Remainder Is:?
Answer» (x^n+1) is divisible by (x+1), when n is ODD. .'. (55^55+1) is divisible by (55+1)=56. when (55^55+1)+54 is DIVIDED by 56, the remainder is 54. (x^n+1) is divisible by (x+1), when n is odd. .'. (55^55+1) is divisible by (55+1)=56. when (55^55+1)+54 is divided by 56, the remainder is 54.

Answer»

(x^n+1) is divisible by (x+1), when n is ODD.

.'. (55^55+1) is divisible by (55+1)=56. when (55^55+1)+54 is DIVIDED by 56, the remainder is 54.

(x^n+1) is divisible by (x+1), when n is odd.

.'. (55^55+1) is divisible by (55+1)=56. when (55^55+1)+54 is divided by 56, the remainder is 54.

Discussion