The sum of three consecutive numbers is 51 . What is the smallest of these numbers?
Let $n$ represent the smallest number of the set.
Equation or Inequality:
The smallest of these numbers is

Answer

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Answer

$\boxed{16}$ is the smallest of these numbers.

Steps

Step 1 ：Let the smallest number be n, then the three consecutive numbers are n, n+1, and n+2. The sum of these numbers is 51: $n + (n+1) + (n+2) = 51$

Step 2 ：Combine like terms: $3n + 3 = 51$

Step 3 ：Subtract 3 from both sides: $3n = 48$

Step 4 ：Divide both sides by 3: $n = 16$

Step 5 ：$\boxed{16}$ is the smallest of these numbers.

The sum of three consecutive numbers is 51 . What is the smallest of these numbers?Let $n$ represent the smallest number of the set.Equation or Inequality:The smallest of these numbers is

Answer

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The sum of three consecutive numbers is 51 . What is the smallest of these numbers?
Let $n$ represent the smallest number of the set.
Equation or Inequality:
The smallest of these numbers is