Answer :
Answer:
[tex][\frac{33}{61}, -3\frac{23}{61}][/tex]
Step-by-step explanation:
{55x + 2y = 23
{113x + 3y = 51
−55⁄113[113x + 3y = 51]
{55x + 2y = 23
{−55x - 1 52⁄113y = −24 93⁄113 >> New Equation
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61⁄113y = −1 93⁄113
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61⁄113 61⁄113
[tex]-3\frac{23}{61} = y[/tex] [Plug this back into both equations above to get the x-coordinate of 33⁄61]; [tex]\frac{33}{61} = x[/tex]
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