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7.4 Solve Linear Systems by Multiplying First
Also called Elimination Method Or Linear Combinations Method
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Steps to Solve Systems by Elimination
Line up the variables Multiply one equation to eliminate a variable Substitute the value into the other equation to solve for the second variable Check to be sure the numbers work in both equations
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Solve the system: ππ βπ=π ππ+ππ=ππ
Lined up β ok Multiply the 1st equation by 3 to eliminate y Use x to find y Check 6x β 3y = 9 4x + 3y = 21 10 x = 30 x = 3 2(3) β y = 3 6 β y = 3 -y = -3 y = 3 4(3) + 3(3) = 21 Solution: (3, 3)
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Solve the system: π+ππ=π ππβππ=βππ
Which variable do you want to eliminate?
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Solve the system: ππ+ππ=ππ ππ+ππ=π
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Your turnβ¦ Solve the system: ππ+ππ=ππ ππ βππ=ππ
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Click on the link:
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Homework: P 454 #3-29 odd (skip 23) 33, 37, 41
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