A system of equations can be solved by elimination in the table below.
1
5x + 3y = 14
4x - 2y = -2
2
2(5x + 3y) = 2(14)
4x - 2y = -2
5x + 3y = 14
3(4x - 2y) = 3(-2)
3
10x + 6y = 28
4x - 2y = -2
5x + 3y = 14
12x - y = -6
10x + 6y = 28
12x - 5y = -6
Does the system of equations on line 4 have the same solution set as the system of equations on line
1? Why or why not?

Which situation could best be represented by this linear equation? 24x + 38y = 520 > if x represents the number of bracelets and y represents the number of rings, there were 24 more bracelets sold than rings. the total sales were $520. if x represents the number of bracelets and y represents the number of rings, there were 38 more bracelets sold than rings. the total sales were $520. if x represents the number of bracelets sold at $24 each and y represents the number of rings sold at $38 each, the total sales were $520 if x represents the number of bracelets and y represents the number of rings, there were 520 bracelets and rings sold. bracelets were $24, and rings were $38. e