From the course: Test Prep: GRE
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Linear equations
- [Voiceover] So, linear equations are basically just equations without exponents. That's kind of a simple definition. So, in other words, let's say I have x plus two equals four. That's a linear equation, I'm not raising x to any kind of power. The thing to know about linear equations at the most basic level is you usually want to solve for the variable a lot of times. And then you can do that by isolating it. The way that we isolate it is we get the variable on one side of the equation and all the numbers on the other side. So, to do that, we want to kind of do the same thing to both sides. If I subtracted two from both sides in this case, then the left side of the equation would just be x and the right side would now be two. This applies when we're multiplying as well. Let's start with subtraction, actually. Let's say I had x minus two equals four. Notice that I'm kind of doing the opposite of the operation, like if I'm subtracting two, now I'm going to add two to get rid of that…
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Contents
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Operations with expressions3m 46s
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Multiplying expressions1m 42s
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Algebraic identities3m 5s
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Linear equations2m 1s
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Linear equations with two variables3m 33s
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Quadratic equations4m 5s
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Linear inequalities1m 37s
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Functions4m 6s
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Symbol functions58s
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Coordinate geometry4m 26s
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Function graphs1m 5s
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Distance between points2m 56s
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Equation of a line3m 16s
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Finding intercepts2m 15s
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Special slopes3m 2s
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Solving incomplete points and equations2m 21s
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Solutions of lines and inequalities3m 8s
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Quadratic equation graphs3m 6s
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Circle equations2m 47s
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Absolute value graphs and graph shifts4m 6s
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