Should have been like this: x^2-5x-4=0
So, by the quadratic equation, [5+-sqrt(25+20)]/2.
2007-04-29 17:35:22
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answer #1
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answered by bruinfan 7
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X^2 - 4 = 5x
X^2 -5x -4 = 0 This is a quadratic equation.
The Quadratic Formula. The quadratic equation
has the solutions frrom the general form:
ax^2 + bx + c = 0
x = [-b (+or-) (b^2 - 4ac)^(1/2)] / 2a
For your problem
a=1
-b = 5
c = - 4
Search the web for "Qudratic Equations" to get a more readable form of the solution. . Plug in the numbers and get the solution
x = [5 +or- (25 -16)^1/2]/2
x = [5 +or- 9^1/2]/2
x = (5 + 3)/2 = 4 , and
x = (5 - 3)/2 = 1
Substitute these values into the equation to check for correctness.
2007-04-29 18:00:36
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answer #2
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answered by Matt D 6
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Here's where you went wrong:
From (x+2)(x-2) = 5x <--- That's fine.
But it doesn't mean that:
x+2 = 5x or x-2 =5x
Just sorta doesn't work like that. It would work if the right hand side of the equation is zero, but it isn't.
You're basically looking at this situation:
x^2 - 5x - 4 = 0
Doesn't look like it's going to be really pretty to factor, so we'll just complete the square:
x^2 - 5x = 4
x^2 - 5x + 25/4 = 4+25/4
x^2 - 5x + 25/4 = 41/4
(x-5/2)^2 = 41/4
x = 5/2 +- sqrt(41/4)
Edit: Psst: James: c = 4, so 4ac = 16, not 20 :-)
2007-04-29 17:39:23
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answer #3
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answered by Roland A 3
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ok the answer is square root of 41 plus 5 and all divided by 2. I cannot seem to be able to paste the equation. but it could also be read as X= ((41^1/2)+5)/2
2007-04-29 17:41:23
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answer #4
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answered by le_colm 1
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x+2=5x
2=4x
x=2/4=1/2
x-2=5x
-2=4x
x=-2/4=/1/2
i believe you just didn't simplify.
2007-04-29 17:34:52
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answer #5
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answered by collgegrl11 4
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Sure it's x^2-4? I can solve it if it's x^2+4, but I'm not sure of any other way to do it as it is besides how you did it.
2007-04-29 17:34:28
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answer #6
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answered by Vilker 2
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x = 2/4 = 1/2
x = -2/4 = -1/2
2007-04-29 17:32:59
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answer #7
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answered by aquarian8502 2
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Are you guys joking, how can x = 1/2?
2007-04-29 17:37:14
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answer #8
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answered by explorer_dv 2
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Your are true.
2007-04-29 17:40:54
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answer #9
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answered by Faisal R 3
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