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2. Polynomials
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Q4 of 109 Page 3

Obtain all zeros of if one of its zeros is -2.

We know that if is a zero of a polynomial then


Since -2 is zero of Therefore is a factor of .


Now on dividing to find other zeros.



By applying division algorithm, we have:


= ()()


= ()


= {}


Hence, the zeros of the given polynomial are:


More from this chapter

All 109 →
2

Check whether the first polynomial is a factor of the second polynomial by applying the division algorithm:

(i)


(ii)


(iii)

3

Obtain all zeros of the polynomial , if two of its zeros are -2 and -1.

5

Obtain all zeros of the polynomial if two of its zeros are and .

6

Find all zeros of the polynomial it its two zeros are and .

Questions · 109
2. Polynomials
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