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Question
the length, in inches, of a box is 3 inches less than twice its width, in inches. which of the following gives the length, ( l ) inches, in terms of the width, ( w ) inches, of the box?
( \bigcirc ) ( l = \frac{1}{2}w + 3 )
( \bigcirc ) ( l = w + 3 )
( \bigcirc ) ( l = w - 3 )
( \bigcirc ) ( l = 2w + 3 )
( \bigcirc ) ( l = 2w - 3 )
Step1: Analyze the problem statement
We need to express the length \( l \) in terms of the width \( w \). The problem says "the length is 3 inches less than twice its width".
Step2: Translate the words into an equation
"Twice its width" means \( 2w \). "3 inches less than twice its width" means we subtract 3 from \( 2w \). So the equation for length \( l \) is \( l = 2w - 3 \).
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\( l = 2w - 3 \) (the last option: \( I = 2w - 3 \))