The phrase quotient of x and 4 means x divided by 4, which is written as (x)/(4). Then, 3 less than this quotient means subtracting 3 from it, giving the expression (x)/(4) - 3.

Evaluate the expression 3 less than the quotient of x and 4 , for $x=12$ .

Answer: $0$

Step-by-step solution

Step 1: Translate the verbal phrase into an algebraic expression

The phrase "quotient of $x$ and $4$ " means $x$ divided by $4$ , which is written as $\frac{x}{4}$ . Then, " $3$ less than" this quotient means subtracting $3$ from it, giving the expression $\frac{x}{4} - 3$ .

Step 2: Substitute the given value of x

We are given that $x = 12$ . We substitute $12$ in place of $x$ into the expression $\frac{x}{4} - 3$ .

Step 3: Calculate the final value

First, divide $12$ by $4$ to get $3$ . Then, subtract $3$ from $3$ , which results in $0$ .

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Evaluate the expression 3 less than the quotient of x and 4 , for x=12x=12x=12.

Step-by-step solution

Step 1: Translate the verbal phrase into an algebraic expression

Step 2: Substitute the given value of x

Step 3: Calculate the final value

Evaluate the expression 3 less than the quotient of x and 4 , for $x=12$ .