To solve the below inequality in terms of intervals and illustrate the solution set on the real number line -
The solution of the inequality is and the solution set on a real number line -
An inequality compares two values, showing if one is less than, greater than, or simply not equal to another value.
Real number line is the line whose points are the real numbers.
Given: Inequality equation is
Solving the above equation, we have:
Subtract from both the sides -
Multiply both the sides by and reversing the inequality, we have:
Drawing the above inequality on a real number line, we have:
Hence, the solution of the inequality is and the solution set on a real number line -
Subscribe to bartleby learn! Ask subject matter experts 30 homework questions each month. Plus, you’ll have access to millions of step-by-step textbook answers!