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Colombian / Costa Rican coffee
Then you sub in y= -x + 90 you get 3x + -6x + 540 = 360 then you add 540 to both sides of the equation after you will divide -3x into -180 and get x=60
Coffee
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3X+6Y=360
X+Y=90
1. you create your equations
2. You distribute -6 into the bottom equation
3. Then you add -6 to both sides
4. You add -6x and 3x and add -540 and 360 to get -180
5. Then you divide -3x into -180
6. x= 60
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A coffee maker wants to make a coffee blend by mixing two different coffee beans. Colombian cofee is $3 per pound, while Costa Rican coffee is $6 per pound. The company wants 90 pounds of this mixture which will sell for $4 per pound. how many pounds of each type of coffee should be used ?
3x+6y=360
x+y= 90
3x+6y=360
-6x+-6=-540
-3x 180
-3 -3
x=60
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-6(60)
-6(60) + -6(30) = -540
-360 + -180 = -540
360 360
-180 = -180
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1. You sub in 60 into the first equation
2. Now you add 180 to both sides of the equation
3. Add 360 to -180 and then you get 180
4. Divide 6y into 180
5. Y= 30