Question

how to do the long division of x3+x by x2?​

Answer 1

Answer:

.Divide the term with the highest power inside the division symbol by the term with the highest power outside the division symbol. In this case, we have 4x3 divided by x2 which is 4x. (important point)

Step 2

.Step 3: Multiply (or distribute) the answer obtained in the previous step by the polynomial in front of the division symbol. In this case, we need to multiply 4x and x2 + 3x – 2.(important point)

2: Divide the term with the highest power inside the division symbol by the term with the highest power outside the division symbol. In this case, we have 3x3 divided by x2 which is 3x. Step 3: Multiply (or distribute) the answer obtained in the previous step by the polynomial in front of the division symbol.( actual answer)

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Step-by-step explanation:

Answer 2

Answer:

x² | x³ + x | x

- ( x³)

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x

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Dividend = x³ + x

Divisor = x²

Quotient = x

Remainder = x

Process :

While divinding the dividend by divisor we first take the divident 1st term which is x3 and divided by the 1st term of divisor and we got the value as x3 / x2 = x, on getting these value you have to put in the quotient and the value x should be multipled to the the divisor on getting this x * x2 = x3 put this in below of dividend to subtract from it. Getting this answer (x3 + x) - (x3) = x, we get the difference as "x". On seeing this we saw that the exponent or power of "x" as it is having less power compared to the degree of x2 (Divisor) So we stop here only because in the long divison of Polynomial the degree of dividend must be greater than the divisor's degree. So, x is the remainder.

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