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3n + 23 < n + 41

Question

3n + 23 < n + 41

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Solution

Sure, let's solve the inequality step by step:

  1. The given inequality is 3n + 23 < n + 41.

  2. To simplify, we can subtract 'n' from both sides of the inequality to get: 3n - n < 41 - 23.

  3. This simplifies to 2n < 18.

  4. Finally, divide both sides by 2 to solve for 'n': n < 9.

So, the solution to the inequality 3n + 23 < n + 41 is n < 9.

Similar Questions

3n + 23 < n + 41

Evaluate:       4 44 41 1lim 1 1nn nn n    

ve 5|9 – 5n| – 7 = 38

Which two statements are equivalent?3/23<23*43<<21 and 22 and 33 and 41 and 4

1    3    9    23    ...    115    241

1/1

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