#### Тема: What programming language should I use to solve linear programming problems?

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So, how did you do? Are you ready to learn about how to use linear combinations (addtion and/or multiplication method) to solve systems of equations?

“Systems of equations” just means that we are dealing with more than one equation and variable.  So far, we’ve basically just played around with the equation for a line, which is y = m x + b.

But let’s say we have the following situation.  You’re going to the mall with your friends and you have \$200 to spend from your recent birthday money. You discover a store that has all jeans for \$25 and all dresses for \$50.  You really, really want to take home 6 items of clothing because you “need” that many new things.

So, how did you do? Are you ready to learn about how to use linear combinations (addtion and/or multiplication method) to solve systems of equations?

“Systems of equations” just means that we are dealing with more than one equation and variable.  So far, we’ve basically just played around with the equation for a line, which is y = m x + b.

But let’s say we have the following situation.  You’re going to the mall with your friends and you have \$200 to spend from your recent birthday money. You discover a store that has all jeans for \$25 and all dresses for \$50.  You really, really want to take home 6 items of clothing because you “need” that many new things.

A system of linear equations means two or more linear equations. (In plain speak: ''two or more lines'') If these two linear equations intersect, that point of intersection is called the solution to the system of linear equations.

A system of equation just means ''more than 1 equation.''. A system of linear equations is just more than 1 line, see the picture:

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So, how did you do? Are you ready to learn about how to use linear combinations (addtion and/or multiplication method) to solve systems of equations?

So, how did you do? Are you ready to learn about how to use linear combinations (addtion and/or multiplication method) to solve systems of equations?

“Systems of equations” just means that we are dealing with more than one equation and variable.  So far, we’ve basically just played around with the equation for a line, which is y = m x + b.

But let’s say we have the following situation.  You’re going to the mall with your friends and you have \$200 to spend from your recent birthday money. You discover a store that has all jeans for \$25 and all dresses for \$50.  You really, really want to take home 6 items of clothing because you “need” that many new things.

A system of linear equations means two or more linear equations. (In plain speak: ''''two or more lines'''') If these two linear equations intersect, that point of intersection is called the solution to the system of linear equations.

A system of equation just means ''''more than 1 equation.''''. A system of linear equations is just more than 1 line, see the picture:

Fun math practice! Improve your skills with free problems in 'Solve a system of equations using any method: word problems' and thousands of other practice lessons.

So, how did you do? Are you ready to learn about how to use linear combinations (addtion and/or multiplication method) to solve systems of equations?

“Systems of equations” just means that we are dealing with more than one equation and variable.  So far, we’ve basically just played around with the equation for a line, which is y = m x + b.

But let’s say we have the following situation.  You’re going to the mall with your friends and you have \$200 to spend from your recent birthday money. You discover a store that has all jeans for \$25 and all dresses for \$50.  You really, really want to take home 6 items of clothing because you “need” that many new things.

A system of linear equations means two or more linear equations. (In plain speak: 'two or more lines') If these two linear equations intersect, that point of intersection is called the solution to the system of linear equations.

A system of equation just means 'more than 1 equation.'. A system of linear equations is just more than 1 line, see the picture: