Evaluate $\frac{n}{6}+2$ when $n=12$.

The objective is to evaluate the mathematical expression $\frac{n}{6} + 2$ for a given value $n = 12$. This involves substituting the known value of $n$ into the expression and performing the necessary arithmetic operations.

Substitution

Substitute $n = 12$ into the expression $\frac{n}{6} + 2$. This gives us:
\[\frac{12}{6} + 2\]

Evaluation

First, simplify the fraction $\frac{12}{6}$ by performing the division:
\[\frac{12}{6} = 2\]
Next, add the remaining terms:
\[2 + 2 = 4\]
Thus, the value of the expression when $n = 12$ is 4.

Examples

In everyday life, evaluating expressions is essential for tasks like calculating costs or planning budgets. For example, if you are buying items that cost a set amount per unit plus a fixed shipping fee, like calculating the total price of a package where each item costs $\$1$ and there is a fixed $\$2$ shipping fee for a set number of items, you might use an expression to find the total. If you order 12 items, the total price would be $\frac{12}{6} + 2 = 4$ dollars, representing the cost per bundle of 6 items plus the shipping. This kind of substitution allows for quick financial planning and resource management.