197k views
0 votes
What is the largest whole number value of n that makes the following inequality true? (1)/(3)+(n)/(7)<1

User Copper
by
7.5k points

1 Answer

4 votes

Final answer:

To find the largest whole number value of n that makes the inequality (1)/(3)+(n)/(7)<1 true, subtract (1)/(3) from both sides and simplify the inequality. The largest whole number value of n is 4.

Step-by-step explanation:

To find the largest whole number value of n that makes the inequality (1)/(3)+(n)/(7)<1 true, we can start by subtracting (1)/(3) from both sides of the inequality:

(n)/(7) < 1 - (1)/(3)

Simplifying the right side of the inequality, we get:

(n)/(7) < (2)/(3)

To solve for n, we can multiply both sides of the inequality by 7:

n < (2)/(3) * 7

n < (14)/(3)

The largest whole number value of n that satisfies the inequality is 4. So, n = 4.

User Troyer
by
8.4k points

No related questions found

Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.

9.4m questions

12.2m answers

Categories