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j=-3 and k=2

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Q: When k is Eliminated in the system 5j-k equals 17j plus 3k equals 3 what values of j and k will satisfy the system?

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-4

x = 90 y = 89

Wonderful. Thanks for sharing. If we had another equation in addition to that one, then we could find unique values for 'x' and 'y' that satisfy both. With only this equation, there are an infinite number of pairs of values that satisfy it, just as long as y = 0.75x + 2.75 .

For any integer value of x â‰¥ 0, there are two values, Â±y, such that x! = y2. For example, if x = 3 then x! = 6 and so y = Â±âˆš6

The graph of an equation is a visual representation of the values that satisfy the equation.

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-4

That means to find values for all the variables involved, so that they satisfy ALL the equations in a system (= set) of equations.That means to find values for all the variables involved, so that they satisfy ALL the equations in a system (= set) of equations.That means to find values for all the variables involved, so that they satisfy ALL the equations in a system (= set) of equations.That means to find values for all the variables involved, so that they satisfy ALL the equations in a system (= set) of equations.

10.

x = 90 y = 89

Wonderful. Thanks for sharing. If we had another equation in addition to that one, then we could find unique values for 'x' and 'y' that satisfy both. With only this equation, there are an infinite number of pairs of values that satisfy it, just as long as y = 0.75x + 2.75 .

It's a single linear equation in two variables. The graph of the equation is a straight line; every point on the line is a set of values that satisfy the equation. In other words, there are an infinite number of pairs of (x,y) values that satisfy it. In order to figure out numerical values for 'x' and 'y', you would need another equation.

Find values for each of the unknown variables (or at least as many as is possible for the system) that satisfy all the equations.

Solutions of an equation are the set of values which satisfy it.

For any integer value of x â‰¥ 0, there are two values, Â±y, such that x! = y2. For example, if x = 3 then x! = 6 and so y = Â±âˆš6

The solution to a system on linear equations in nunknown variables are ordered n-tuples such that their values satisfy each of the equations in the system. There need not be a solution or there can be more than one solutions.

The graph of an equation is a visual representation of the values that satisfy the equation.

2X + 6Y = 12 3X + 9Y = 18 try elimination - 3(2X + 6Y = 12) 2(3X + 9Y = 18) - 6X - 18Y = - 36 6X + 18Y = 36 ================= I will say this system is dependent and an infinite number of solutions can be found.