About 6,440 results
Open links in new tab
  1. Substitution method review (systems of equations) - Khan Academy

    The substitution method is a technique for solving a system of equations. This article reviews the technique with multiple examples and some practice problems for you to try on your own.

  2. Systems of equations with substitution: 2y=x+7 & x=y-4

    When solving a system of equations using substitution, you can isolate one variable and substitute it with an expression from another equation. This will allow you to solve for one …

  3. Systems of equations with substitution - Khan Academy

    Systems of equations with substitution CCSS.Math: 8.EE.C.8, 8.EE.C.8.b, HSA.REI.C.6 Google Classroom Microsoft Teams You might need: Calculator

  4. Systems of equations with substitution

    Solving for a variable first, then using substitution Sometimes using substitution is a little bit trickier. Here's another system of equations:

  5. Systems of equations with substitution: -3x-4y=-2 & y=2x-5

    Learn to solve the system of equations -3x - 4y = -2 and y = 2x - 5 using substitution. Created by Sal Khan.

  6. Systems of equations with substitution: potato chips

    So at least for this example, it seems like the substitution method that this bird came up with worked just as well as the elimination method that you had originally done the first time you …

  7. Systems of equations with substitution: coins - Khan Academy

    Yes. It doesn't matter which variable you select to eliminate. Assuming you have no math errors, you will get the same results for "n" and "q".

  8. Algebra 1 | Math | Khan Academy

    The Algebra 1 course, often taught in the 9th grade, covers Linear equations, inequalities, functions, and graphs; Systems of equations and inequalities; Extension of the concept of a …

  9. Systems of equations with substitution - Khan Academy

    Systems of equations with substitution Google Classroom Microsoft Teams You might need: Calculator

  10. 𝘶-substitution (article) - Khan Academy

    Key takeaway: Sometimes we need to multiply or divide the entire integral by a constant, so we can achieve the appropriate form for u -substitution without changing the value of the integral.