What are the steps to solving linear inequalities?

What are the steps to solving linear inequalities?

  1. Step 1: Solve the inequality for y.
  2. Step 2: Graph the boundary line for the inequality.
  3. Step 3: Shade the region that satisfies the inequality.
  4. Step 4: Solve the second inequality for y.
  5. Step 5: Graph the boundary line for the second inequality.
  6. Step 6: Shade the region that satisfies the second inequality.

What are 2 step inequalities?

Two Step Inequalities are inequalities that take two steps to solve. This means that you have to add, subtract, multiply, or divide two times in order to solve the inequality. When solving each Two Step Inequality you will have to either add or subtract first and then multiply or divide second to solve the inequality.

How do you find the two step inequality?

To solve a two-step inequality, undo the addition or subtraction first, using inverse operations , and then undo the multiplication or division. The inverse operation of addition is subtraction and vice versa.

How many solutions are there to a linear inequality?

There can be three solution sets of linear equalities. They can have one solution, or they can have no solutions or they can have infinitely many solutions. System of linear inequalities that have many or infinite solutions are called ” dependent”.

What are the steps to solve linear inequalities?

Rewrite the inequality so that there is a zero on the right side.

  • Find all linear factors of the function.
  • To find the critical values,set each linear function to zero and solve for x.
  • Determine the sign of the function in the intervals formed by the critical values.
  • How many solutions do two linear inequalities have?

    Linear inequalities can either have no solution , one specific solution, or an infinite amount of solutions. Thus, the total possible would equal three. For instance, say we have a variable x.

    What are the steps to solve a linear equation?

    Solving A Linear Equation: Five Steps To Success. Step 1: Perform any distribution; look for ( ). Step 2: Combine like terms on each side of = sign. Step 3: Add or subtract variable terms to get all variables on the same side of the = sign.

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