quadratic formula
a=3
b=9
c=5
x = (-b+or - sqrt(b^2-4ac))/2a
x = (-(9)+ or - sqrt(9^2 - 4(3)(5))/2(3)
x = (-9 + or - sqrt(81-60))/6
answer
x = (-9 + sqrt(21))/6 and
x = (-9 - sqrt(21))/6
or it could be written
x = -3/2 + sqrt(21)/6 and
x = -3/2 - sqrt(21)/6
2007-03-20 21:05:22
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answer #1
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answered by Bill F 6
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Subtract the 5 from both sides:
3x ^2 + 9x = -5
Divide by 3:
x ^2 + 3x = -5/3
Find the perfect square:
x ^2 + 3x + 9/4 = 9/4 - 5/3 = 7/12
(x + 3/2) ^2 = 7/12
Find the square root:
x + 3/2 = + or - (square root of 7/12)
x = + or - (square root of 7/12) - 3/2
Ok, yeah, you could use the quadratic equation, but where's the fun in that?
By the way, why'd I get a thumbs down? My solution is as correct as using the quadratic equation...and maybe actually teaches something too, instead of just plugging in numbers.
That's my two cents for ya.
2007-03-21 04:06:32
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answer #2
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answered by dontsmokecrackorshootthatsmack 2
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d=b^2-4ac
d=81-60
d=21
A(root)=-b+-(d)^1/2/2a
A=-9+-(21)1/2/6
2007-03-21 04:08:49
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answer #3
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answered by miinii 3
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use the formula : -b+_ (sqrt(b^2-4ac )/2a this gives u the root sf the equation.. where the equation is..ax2+bx+c..try solving. i intensionally dint give u the solution > i want u to try it out... maths should be learnt.. u cant expect readymade solutions here..u wont enjoy the subject!
2007-03-21 04:15:20
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answer #4
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answered by snazzy 2
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use the quadratic formula:
(-b (+/-) sqrt(b^2 - 4ac))/2a
in this case
a=3
b=9
c=5
therefore
x= (-9 (+/-) sqrt(21))/6
2007-03-21 06:52:16
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answer #5
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answered by Anonymous
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x = [- 9 ± â(81 - 60)] / 6
x = [ - 9 ± â21 ] / 6
x = [ - 9 ± 4.58 ] / 6
x = - 0.74, x = - 2.26
2007-03-21 07:53:32
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answer #6
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answered by Como 7
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