Are you given an x value?
Or are you supposed to just reduce it?
Or are you supposed to set them equal to 0.
If you set them equal to 0, this is what you get:
x^2 + 16x = 0
x (x + 16) = 0
x = 0 ........... x + 16 = 0
.....................x = -16
So x = 0 and x = -16.
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x^2 - 4x = 0
x (x - 4 ) = 0
x = 0 ........... x - 4 = 0
.....................x = 4
So x = 0 and x = 4.
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2007-04-11 16:41:22
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answer #1
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answered by ( Kelly ) 7
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Ok, you have to factor to find the answers:
For x^2+16x, there is a common factor in both parts, x so pull the x out of each part and you end up with x(x+16)
Do the same for the next one x(x-4).
That's assuming of course is what you wanted to do, you didnt provide an = sign so this as far as you can take it.
2007-04-11 23:47:37
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answer #2
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answered by Gary C 1
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x^2 + 16x can be reduced to:
x(x + 16)
And then you set it equal to 0 to solve the problem:
x(x + 16) = 0
Then you separate the problem and solve it in parts:
x = 0
x + 16 = 0
x = -16
Those are the two solutions for that one.
x^2 - 4x can be reduced to:
x(x -4)
Set it equal to 0:
x(x-4) = 0
Separate and solve:
x = 0
x - 4 = 0
x = 4
Those are the two solutions for that one.
2007-04-11 23:45:24
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answer #3
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answered by Eolian 4
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Are they in the same equation like this?
x^2+16x=x^2-4x
Or are you given a value for x?
2007-04-11 23:43:29
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answer #4
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answered by Kat 2
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x^2+16x =x(x+16)
x^2-4x=x(x-4)
if x^2+16x =0
then x1=0 x2=-16
if x^2-4x=0 then
x1=0 x2=4
2007-04-11 23:43:22
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answer #5
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answered by iyiogrenci 6
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Um. It's impossible to "solve" those if you don't provide us with information on what you're trying to find.
*If* you're trying to solve for "x", what do those equations equal? Each other? Zero? Something else? Are you trying to factorise those equations? Find the zeros?
2007-04-11 23:42:53
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answer #6
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answered by The Oracle 6
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if ^2 is an exponent, i can help.
well, actually theyre in simplest form, both of them, but if you multiplied them, it would be:
1. 16x^3
2. -4x^2
2007-04-11 23:42:17
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answer #7
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answered by afterlife_9423 2
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use a calculator, and if the problem doesn't fit BUY A NEW ONE!!!! Or just get the problem wrong. there..........
problem solved!
2007-04-11 23:47:38
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answer #8
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answered by bobby a 4
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