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Verify whether the following are zeroes of the polynomial, indicated against them.
(i) p(x) = 

(ii) p(x) = 
(iii) p(x) =  

(iv) p(x) = (x + 1) (x – 2), x = – 1, 2
(v) p(x) 

(vi) p(x)  
(vii) p(x) = 
(viii) p(x)    

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(i) If is a zero of given polynomial p(x) = 3x + 1, then should be 0. Therefore, is a zero of the given polynomial. (ii) If is a zero of polynomial p(x) = 5x − π , thenshould be 0. Therefore, is not a zero of the given polynomial. (iii) If x = 1 and x = −1 are zeroes of polynomial p(x)...
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(i) If is a zero of given polynomial p(x) = 3x + 1, then  should be 0.

Therefore, is a zero of the given polynomial.

(ii) If is a zero of polynomial p(x) = 5x − π , thenshould be 0.

Therefore, is not a zero of the given polynomial.

(iii) If x = 1 and x = −1 are zeroes of polynomial p(x) = x2 − 1, then p(1) and p(−1) should be 0.

Here, p(1) = (1)2 − 1 = 0, and

p(− 1) = (− 1)2 − 1 = 0

Hence, x = 1 and −1 are zeroes of the given polynomial.

(iv) If x = −1 and x = 2 are zeroes of polynomial p(x) = (x +1) (x − 2), then p(−1) and p(2)should be 0.

Here, p(−1) = (− 1 + 1) (− 1 − 2) = 0 (−3) = 0, and

p(2) = (2 + 1) (2 − 2 ) = 3 (0) = 0

Therefore, x = −1 and = 2 are zeroes of the given polynomial.

(v) If x = 0 is a zero of polynomial p(x) = x2, then p(0) should be zero.

Here, p(0) = (0)= 0

Hence, x = 0 is a zero of the given polynomial.

(vi) If is a zero of polynomial p(x) = lx + m, then should be 0.

Here, 

Therefore, is a zero of the given polynomial.

(vii) If and are zeroes of polynomial p(x) = 3x2 − 1, then

Hence, is a zero of the given polynomial. However, is not a zero of the given polynomial.

(viii) If is a zero of polynomial p(x) = 2x + 1, then should be 0.

Therefore, is not a zero of the given polynomial.

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TEACHER BY PASSION NOT PROFESSION

i)=Yes ii)=No iii)=Yes iv)=Yes v)=Yes vi)=Yes vii)Only for viii)=No
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