Question

find zeroes of 6x 2+x–2 and verify the relation between the zeroes and their coefficients. ​

Answer 1

Step-by-step explanation:

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Answer 2

$ANSWER</p><p></p><p>Given, the polynomial </p><p></p><p>6x2−13x+6=0⇒6x2−9x−4x+6=0⇒3x(2x−3)−2(3x−3)=0⇒(2x−3)(3x−2)=0∴2x−3=0⇒x=233x−2=0⇒x=32</p><p></p><p>Let, α=23,β=32</p><p></p><p>From the polynomial we get, a=6,b=−13,c=6</p><p></p><p>∴ Relation between the zeroes and coefficients,</p><p></p><p>Sum of the zeroes=23+32=613=−6(−13)=ab</p><p></p><p>and product of the zeroes=23×32=66=ac</p><p></p><p>Hence, the relation between the zeroes and the coefficients of the polynomial is verified.</p><p></p><p>Answered By \: \: sk</p><p></p><p>$

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