If you multiply the first equation by 2, what number should you multiply the second equation by in order to eliminate the y terms when making a linear combination? complete the multiplication and add the equations. what is the result? what is the price per pound of apples? $ what is the price per pound of bananas? $
If You Multiply The First Equation By 2, What Number Should You Multiply The Second Equation By In Order To Eliminate The Y Terms When Making A Linear Combination? Complete The Multiplication And Add The Equations. What Is The Result? What Is The Price Per Pound Of Apples? $ What Is The Price Per Pound Of Bananas? $
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If You Multiply The First Equation By 2, What Number Should You Multiply The Second Equation By In Order To Eliminate The Y Terms When Making A Linear Combination? Complete The Multiplication And Add The Equations. What Is The Result? What Is The Price Per Pound Of Apples? $ What Is The Price Per Pound Of Bananas? $. Then subtract the second from the first. For example, to cancel out x we have to multiply the second equation with 3 to equal it with 6x.
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Let's eliminate the y variable. 5 x + 3 y = 8.5 3 x + 2 y = 5.25. Where we have x is the cost of pounds of apples and y is the cost of pounds of bananas and the equation is already.
This System Of Equations Represents The Situation, Where X Is The Cost Per.
Let's eliminate the y variable. For example, to cancel out x we have to multiply the second equation with 3 to equal it with 6x. 3x + 2y = 5.25.
Solve This System To Determine The Cost Of Each.
To do this, we need to multiply the second equation by 2. 5x + 3y = 8.5. 5x+3y=8.5 3x+2y=5.25 if you multiply the first.
After Finding Y, Substitute It Into Either Of The.
In this way you eliminate x. In order to determine what numbers to multiply by, we will be finding the least common multiple of the given coefficients. This problem gives us a system of linear equations.
This System Of Equations Represents The Situation, Where X Is The Cost Per Pound Of Apples, And Y Is The Cost Per Pound Of Bananas.
If you multiply the first. Pound of apples, and y is the cost per pound of bananas. By 5 and the second equation by 2, then add.
Multiply First Equation By 5, The Second Equation By 2.
5 x + 3 y = 8.5 3 x + 2 y = 5.25. Then subtract the second from the first. Where we have x is the cost of pounds of apples and y is the cost of pounds of bananas and the equation is already.