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Verified Answer :

3n<50 

n<50/3

The variable N represents a whole number. 
For what values of n will the sum of n+3 be less than 50?

Answer:

\((-\infty,\frac{50}{3})\)

Step-by-step explanation:

Given phrase,

The product 3n is less than 50,

∵ In the inequality '<' is used for less than,

⇒ 3n < 50

∵ If a < b ⇒ ac < bc if c > 0,

Since, \(\frac{1}{3}\) > 0,

So, after multiplying both sides of the above inequality by \(\frac{1}{3}\)

We get,

\(n < \frac{50}{3}\)

Hence, the possibles value of n are \((-\infty,\frac{50}{3})\)