-2x - 3y = - 1
5x + 3y = 16----ADD
3x = 15
x = 5
25 + 3y = 16
3y = - 9
y = - 3
x = 5 , y = - 3
2007-09-17 04:42:47
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answer #1
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answered by Como 7
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2x+3y=1 (1)
5x+3y= 16 (2) ok first multiply the first or the second equation by -1 so u can cancel out y varialbes
let say i do the first one
-2x-3y=-1
5x+3y=16
ok next u add the two equations, when u do that the y term will be 0. and u will be left out with 3x=15 then u know x = 5 after this u substitute x in the first equations and solve for y
2(5)+ 3y= 1
10+3y=1 -> 3y=-9 --> y = -3
so x=5 and y = -3
2007-09-17 11:58:52
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answer #2
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answered by lilly 2
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First find out which one are same in bout equation (3Y)now subtract large equality from small one .result will be 3X+0=15
3X=15 and X= 5 . Now 2(5)+3Y=1 so 10+3Y=1 and 3Y=9 result for Y=3 .Generally in these kind of equations you should find a way to eliminate one of X or Y at first time to solve the problem.
2007-09-17 11:53:25
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answer #3
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answered by Anonymous
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2x + 3y = 1
5x + 3y = 16
5x + 3y - 2x - 3y = 16 - 1 (we add the 2nd equation with the negative of the 1st equation)
3x = 15
x = 5
Substituting that in the first equation,
2x + 3y = 1
10 + 3y = 1
3y = - 9
y = -3
Remember that addition and subtraction are not different really.
2007-09-17 11:46:15
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answer #4
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answered by Swamy 7
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Well you could do this:
(5x+3y=16)
-(2x+3y=1)
_________
3x+0y=15
therefore x=15/3=5
and then plug x into any equation (I chose the bottom because it is easier)
2(5)+3y=1
10+3y=1
3y=-9
y=-3
x=5 and y=-3
2007-09-17 11:40:42
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answer #5
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answered by iwantthectsv 2
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In this case subtract one eq from the other because they both have 3y, resulting
3x = 15 x = 5
sub x = 5 back in either of the eq and y = -3
2007-09-17 11:37:59
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answer #6
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answered by norman 7
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Subtract them (inverse of addition).
3x = 15
x = 5
So 2(5) + 3y = 1
or 3y = -9
so y = -3
2007-09-17 11:40:17
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answer #7
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answered by PMP 5
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Those are simultaneous equations..Solve it using scientific caculator...x=5 and y=-3 is the solution to above set of equations
2007-09-17 11:37:08
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answer #8
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answered by alok c 2
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