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Alvin’s first step in solving the given system of equations is to multiply the first equation by 2 and the second equation by –3. Which linear combination of Alvin’s system of equations reveals the number
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Apr 22, 2017
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Alvin’s first step in solving the given system of equations is to multiply the first equation by 2 and the second equation by –3. Which linear combination of Alvin’s system of equations reveals the number of solutions to the system?
9x + 4y = 36
6x + 2.5y = 24
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Raki
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9x + 4y = 36 (times 2) implies 18x + 8y = 72 (a)
6x + 2.5y = 24 (times -3) imiplies 18x + 7.5y =72 (b)
so (a) - (b) 8-7.5)y=0, and y=0
when y=o 18x + 8. 0= 72 implies x =4
so the solution is (4,0)
Jinghui Niu
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Apr 24, 2017
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Jinghui Niu
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After multiplying by the stated coefficients and adding, the equation obtained is:
8y - 7.5y = 0
y = 0
x = 4
Because the two equations formed were independent, they had one solution.
Treefrog
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Apr 29, 2017
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