88x - 5y = 39
-8x + 3y = -1 <-----multiply by 11 so that it becomes
88x - 5y = 39
-88x + 33y = -11
28y = 28
so y = 1 and now plug this value in for any of the two original equations you have
-8x + 3(1) = -1
-8x + 3 = -1
-8x = -4
x=0.5
2007-10-14 17:20:06
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answer #1
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answered by Anonymous
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multiply the second equation by 11
So u get 11(-8x + 3y) = 11(-1)
-88x + 33y = -11
Now add the two equations:
88x - 88x - 5y + 33y = 39 - 11
28y = 28
y = 1
Plug the y value into an equation
-8x + 3(1) = -1
-8x + 3 = -1
-8x = -4
x = 1/2
Plug x = 1/2 and y = 1 into first equation to check your answer:
88(1/2) - 5(1) = 39
44 - 5 = 39
39 = 39
2007-10-14 17:19:43
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answer #2
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answered by Jamanski 3
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Ok -so I assume you want to solve this as a system of linear equations. 2 equations - 2 unknows:
Solve
88x - 5y =39
-8x + 3y = -1; OK - lets multiply the bottom equation by 11
88x -5y =39
-88x + 33y = -11 ; now lets add the equations
28y = 28
y =1.
OK lets substitute the value of y into the first equation
88x - 5(1) = 39
88x -5 = 39
88x = 44
x = 1/2
So the answer is x = 1/2, y = 1.
Check in second equation
-8(1/2) + 3(1) = -1 ??
-4 + 3 = -1 ??
-1 = -1 YES!!
Hope this helps!
2007-10-14 17:16:42
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answer #3
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answered by pyz01 7
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multiply the second equation by 11 then add the two equations:
11(-8x +3y) = 11(-1)
-88x + 33y = -11
+ 88x - 5y = 39
28y = 28
y = 1
88x - 5 = 39
88x = 44
x = 1/2
2007-10-14 17:17:12
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answer #4
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answered by Anonymous
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88x - 5y =39
-8x + 3y = -1 ---times by 11 ---- -88x+33y=-11
now add the second equation to the first
(88x-88x) + (-5y+33y) = (39-11)
28y=28
y=1
sub this back in to get x
-8x + 3(1) = -1
-8x= -1 -3
x= -4/-8
x= 1/2
2007-10-14 17:20:45
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answer #5
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answered by Anonymous
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88x - 5y = 39
-88x + 33y = - 11-----ADD
28y = 28
y = 1
88x - 5 = 39
88x = 44
x = 1/2
x = 1/2 , y = 1
2007-10-14 20:08:19
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answer #6
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answered by Como 7
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88x - 5y = 39 and -8x + 3y = -1
88x - 8x - 5y + 3y = 39 - 1
80x - 2y = 38
therefore x = 1/2 and y = 1
2007-10-14 17:21:43
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answer #7
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answered by Anonymous
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So you have a couple of equations. What is your question?
2007-10-14 17:16:17
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answer #8
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answered by Wile E. 7
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