Summary
The video explains how to classify a linear inequality with x raised to exponent 1, demonstrating the process to transform and solve it step by step. By distributing -3 to both terms and multiplying the left side by 15 to eliminate denominators, the equation is simplified. Moving terms to opposite sides of the equation allows for the solving of x. The final solution is presented in three different forms: as a fraction, on a number line, and in interval notation. The video offers a clear and detailed guide to understanding and solving linear inequalities with x raised to the exponent 1.
Introduction to Linear Inequality
Explaining the classification of a linear inequality where x is raised to the exponent 1 and transforming the equation to start solving it.
Transforming the Equation
Distributing -3 to both terms and simplifying the equation by multiplying the left side by 15 to eliminate denominators.
Solving the Equation
Continuing the simplification process and solving for x by moving terms to the opposite sides of the equation.
Final Solution
Presenting the final solution in three different forms: as a fraction, on a number line, and in interval notation.
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