5 2 study guide and intervention substitution


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5-2 Study Guide and Intervention Substitution Substitution One method of solving systems of equations is substitution Example 1 Use substitution to solve 

PDF 3-1 Study Guide and Intervention

3-1 Study Guide and Intervention Solving Systems of Equations Solve Systems Use substitution to solve the system of equations 2x - y = 9 x + 3y = -6

PDF 3-2 Study Guide and Intervention

Substitution To solve a system of linear equations by substitution first solve for one variable in terms of the other in one of the equations Then 

PDF Study Guide and Intervention

Substitution To solve a system of linear equations by substitution first solve for one variable in terms of the other in one of the equations

PDF Study Guide and Intervention

Substitution One method of solving systems of equations is substitution Use Study Guide and Intervention (continued) Probability Simulations NAME 

PDF 6-1 Study Guide and Intervention

26 mar 2017 · Study Guide and Intervention Substitution Solve by Substitution One method of solving systems of equations is substitution Use substitution 

  • How to do substitution step by step?

    Steps to Solving by Substitution:

    1Step One→ Solve one equation for either x or y.
    2) Step Two→ Substitute the expression from step one into the 2nd equation.
    3) Step Three→ Solve the second equation for the given variable.
    4) Step Four→ Plug you solution back into the first equation.
    5) Step Five→ Write your solution as a point.

  • What is the main goal of the substitution method?

    The goal of the substitution method is to rewrite one of the equations in terms of a single variable.
    Equation B tells us that x=y+5 x = y + 5 , so it makes sense to substitute y+5 y + 5 into Equation A for x x .

  • Since we are given two different equations in terms of two different linear equations, now let us try to solve them using the method of substitution: From the first equation we find that we can write y = 5 - x.
    Substituting the value of y in the Equation (ii), we get; 3x + (5 – x) = 11⇒2x = 11 - 5⇒ 2x = 6⇒ x = 6/2.

  • What is an example of substitution method?

    For example, if there are two equations x+y=7 and x-y=8, then from the first equation we can find that x=7-y.
    The further steps involve substituting this in the other equation and then solving.

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