x^2+3x-18=0 by quadratic formula...
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Heya!!! User ✌
Here's your answer friend,
×××××××××××××××××××××××××××××××××××××××××
==> x² + 3x - 18 = 0
Here, On comparing above equation we get,
a = 1, b = 3, c = -18
==> Discriminant (D) = b² - 4ac
==> D = b² - 4ac
==> D = (3)² - 4(1)(-18)
==> D = 9 + 72
==> D = 81
Here, D > 0,
therefore, the given polynomial has two distinct roots.
Therefore, by quadratic formula we have,
==> (-b +- √b² - 4ac)/2a
==> (-3 +- √81 ) / 2(1)
==> (-3 +- 9) /2
==> Therefore,
x = (-3 + 9) /2 or x = (-3 - 9)/2
==> x = 6/2 or x = -12/2
==> x = 3 or x = -6
Are the required zeroes of the given polynomial.
HOPE IT HELPS YOU :)
×××××××××××××××××××××××××××××××××××××××××
#bebrainly
#warm wishes
#☺☺☺
Here's your answer friend,
×××××××××××××××××××××××××××××××××××××××××
==> x² + 3x - 18 = 0
Here, On comparing above equation we get,
a = 1, b = 3, c = -18
==> Discriminant (D) = b² - 4ac
==> D = b² - 4ac
==> D = (3)² - 4(1)(-18)
==> D = 9 + 72
==> D = 81
Here, D > 0,
therefore, the given polynomial has two distinct roots.
Therefore, by quadratic formula we have,
==> (-b +- √b² - 4ac)/2a
==> (-3 +- √81 ) / 2(1)
==> (-3 +- 9) /2
==> Therefore,
x = (-3 + 9) /2 or x = (-3 - 9)/2
==> x = 6/2 or x = -12/2
==> x = 3 or x = -6
Are the required zeroes of the given polynomial.
HOPE IT HELPS YOU :)
×××××××××××××××××××××××××××××××××××××××××
#bebrainly
#warm wishes
#☺☺☺
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