REMAINDER THEORAM

Using the Remainder Theorem find the remainders obtained when x^(3)+(kx+8)x +k is divided by x + 1 and x - 2. Hence, find k if the sum of the two remainders is 1.

Using the Remainder Theorem find the remainders obtained when x^(3)+(kx+8)x+k is divided by x-1andx-2 . Hence find k if the sum of the remainders is 1.

Assertion (A) : The remainder of x^(3)+2x^(2)-5x-3 which is divided by x-2 is 3. Reason (R) : The remainder of the polynomial f(x) when divided by x-a is f(a)

Assertion (A) : The Remainder obtained when the polynomial x^(64)+x^(27)+1 is divided by x+1 is 1 Reason (R) : If f(x) is divided by x-a then the remainder is f(a)

According to Bernoullis theoram p/d + (v^2)/2 + gh = constant, dimensional formula of the constant.

When a is divided by 7 ,the remainder is 4. when b is divided by 3, the remainder is 2. If oltalt24 and 2ltblt8 , which of the following could have remainder of 0 when divided by 8?

The remainder when m + n is divided by 12 is 8, and the remainder when m - n is divided by 12 is 6. If m > n , then what is the remainder when mn divided by 6?

Dividing f(z) by z-i, we obtain the remainder 1-i and dividing it by z+i, we get the remainder 1+i. Then, the remainder upon the division of f(z) by z^(2)+1 , is

The number 3 divides a with a result of b and a remainder of 2. The number 3 divides b with a result of 2 and a remainder of 1. What is the value of a?