Find the zeroes of the following quadratic polynomials and verify the relationship
between the zeroes and the coefficients.
(iii) 6x square- 3 - 7x
Answers
Answer:
(iii) 6x
2
−3−7x
Factorize the equation, we get (3x+1)(2x−3)
So, the value of 6x
2
−3−7x is zero when 3x+1=0,2x−3=0, i.e., when x=−
3
1
or x=
2
3
.
Therefore, the zeros of 6x
2
−3−7x are −
3
1
and
2
3
.
Now,
⇒Sum of zeroes = −
3
1
+
2
3
=
6
7
=−
6
−7
=−
Coefficient of x
2
Coefficient of x
⇒Product of zeros = −
3
1
×
2
3
=−
2
1
=
6
−3
=
2
−1
=
Coefficient of x
2
Constant term
Step-by-step explanation:
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Step-by-step explanation:
6x^2 -3 - 7x
change into quadratic equation
6x^2 -7x -3
middle term splitting
6x^2- 9x + 2x- 3
(3x +1) (2x -3 )
3x + 1 = 0. 2x -3 = 0
3x= -1/3 2x = 3
X= -1/3 x=3/2
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