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The Solution Set To 6 + 2N > 12 Is N > 3. Which Are Correct Representations Of This Solution? Select Two Options.. What is the first step in solving the inequality 2x + 3 ≥ 17? To solve the inequality 6 + 2n> 12 given the restriction that n ≥ −3, we need to follow these steps:
Which are the correct representations of this solution? Let's evaluate each of the given options: Subtract 6 from both sides of the.
{n | n < 3}: Which are correct representations of this solution? The solution set to 6 + 2n > 12 is n > 3.
A number line going from negative 5 to positive 5. Subtract 6 from both sides of the. To solve the inequality 6 + 2n > 12, we start by isolating the variable n.
The solution set to 6 + 2n > 12 is n > 3. Solve the inequality 6 + 2n> 12. The first option, \ {n \mid n < 3\}, represents values of n that are less than 3, which is not correct because the solution set is n > 3.
Now that we have the solution set n>3, we need to determine which representations are correct for this. The second option, {n ∣ n ≥ 3}, represents. Solution for the solution set to 6 + zn > 12 is n > 3.
What is the first step in solving the inequality 2x + 3 ≥ 17? This represents the set of all n such that n is less than 3. To solve the inequality 6 + 2n> 12 given the restriction that n ≥ −3, we need to follow these steps:
