Step 1: Understanding the Concept:
This is a word problem that requires translating sentences into algebraic expressions. We need to represent Eddie's current age in terms of x and then find his age in the past.
Step 2: Detailed Explanation:
First, let's write down the given information as expressions.
Brian's current age is \( x \) years.
Eddie is 7 years older than Brian. So, Eddie's current age is Brian's age plus 7.
\[ \text{Eddie's current age} = x + 7 \]
The question asks for Eddie's age 11 years ago. To find this, we subtract 11 years from his current age.
\[ \text{Eddie's age 11 years ago} = (\text{Eddie's current age}) - 11 \]
\[ \text{Eddie's age 11 years ago} = (x + 7) - 11 \]
Now, simplify the expression.
\[ x + 7 - 11 = x - 4 \]
Step 3: Final Answer:
Eddie's age 11 years ago was \( x - 4 \).
If \(8x + 5x + 2x + 4x = 114\), then, \(5x + 3 = ?\)
If \(r = 5 z\) then \(15 z = 3 y,\) then \(r =\)