312x+138y=202; 138x+312y=173
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Given,
First equation = 312x+138y = 202
Second equation = 138x+312y = 173
To find,
The values of x and y
Solution,
We can simply solve this mathematical problem by using the following mathematical process.
Here, we can simply use the normal algebraic method.
312x+138y = 202
23×(312x+138y) = 23×202
7176x+3174y = 4646....(1)
And,
138x+312y = 173
52×(138x+312y) = 52×173
7176x+16224y = 8996...(2)
Subtracting (2) from (1), we get that,
7176x+16224y-7176x-3174y = 8996-4646
13050y = 4350
y = 4350/13050
y = ⅓
Now,
312x + (138 × ⅓) = 202
312x + 46 = 202
312x = 156
x = ½
Hence, value of x is ½ and value of y is ⅓
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