# Solving for x with absolute value

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## Solve for x with absolute value

When Solving for x with absolute value, there are often multiple ways to approach it. Logarithmic equations are equations that can be written in the form of a logarithm. For example, if x is the variable and y = log(x), then log(x) = y. This means that the function y = log(x) is a logarithm of the variable x. A logarithm of a variable is a transformation of the variable such that the original value becomes 1, the base 10 value, after being divided by the log base 10 value (base e). Therefore, if x is the variable and y = log(x), then log(x) = y. This means that the function y = log(x) is a logarithm of x. As an example, let's say you're trying to solve an equation like: y = 1000 + 1 + 0.25x You can use a graphing calculator to graph this equation and determine a possible solution is 0.0625 x 0.072125 which means y 0.0625 1000 - 1 + 0.25 1000 - 5 + 0.3125 1000 - 8 + 0.4125 1000 - 975 + 1 and so on... However, using traditional math methods you may get stuck on this problem because you will have to solve for several different values of y, which could

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Use the exponent property to rewrite the equation as an exponential equation. 3. Solve the resulting exponential equation for x. 4. Check the answer by plugging it back into the original equation.

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