Find The Remainder When (X3 – 2) Is Divided By (X – 1). What Is The Remainder? –X2 – 2 X2 – 2 –2 –1

Introduction

Mathematics always has a solution and when it comes to finding the remainder of a division calculation, there is a simple way to do it. In this article, we will look at how to find the remainder when (X3 – 2) is divided by (X – 1). We will answer what is the remainder and provide an easy example to demonstrate the process. So if you’re ever stuck on trying to work out a remainder problem, read on and we’ll show you how it’s done!

What is the remainder when (x3 – 2) is divided by (x – 1)?

When a polynomial is divided by another polynomial, the remainder is the algebraic expression that remains after the division has been performed. In this case, the polynomial (x3 – 2) is being divided by (x – 1). The operation of division can be thought of as “cancelling out” factors that are common to both the dividend and divisor. In this instance, the only common factor between (x3 – 2) and (x – 1) is x, so we can cancel out one factor of x from each term:

(x3 – 2) ÷ (x – 1) = x2 + x + 2

The remainder in this instance is therefore 2.

How to find the remainder

To find the remainder when (x – a) is divided by (x – b), you can use the following formula:

remainder = (x – a) % (x – b)

where % is the modulus operator.

The answer

When dividing a number by another number, the remainder is the amount left over after division has occurred. In this case, the remainder would be –X – X – – –.

Conclusion

In this article, we explored the mathematical concept of finding remainders when dividing a polynomial by another term. We used an example to work out that the remainder when (X3 – 2) is divded by (X – 1) is -1. This process can be applied to any similar division problem, so if you ever need help in working out a remainder again, now you know what to do!