Find the remainder when 3810 divided by 13
Suppose f(x) is a polynomial of x.If f(x) has a remainder of 3 when it is divided by 2(x-1) and 2f(x) has a remainder of -4 when it is divided by 3(x+2).Thus when 3f(x) is divided by 4(\(x^2+x-2\)),the remainder is ax+b,where a and b are constants.Then a+b=...............
Suppose that a give a remainder of 22 when divided by 42;a gives 13 and a remainder r when divisible by 14
Giải hộ mình nhé Luân Đào
Find the remainder in the division of by .
Answer: The remainder is
the sum of the digits of a certain two - digits number is 11. when you reverse its digits you decrease the number by 9
Write 19951995 as a sum of natural number. The remainder when we divide the sum of the cubes of those natural numbers by 6 is
Given that A=1^n+2^n+.....+98^n, where n is an odd possitive number. Fine the remainder in the division of A by 5
Find the remainder in the division of (x^2+x^9-x^(1945)+1) by x+1.
Suppose \(\overline{ab}\) is a 2 digit number with the property that the 6 digit number \(\overline{1234ab}\) is divisible by 9 and \(\overline{ab1234}\) is divisible by 11. What is a2 - b2