An advertisement poster in the window of a shoe store is in the shape of a rectangle. The length of the poster is 9 less than 4 × the width. Which expression represents the length of the poster when w is the width
4w - 9 represents the length of the poster when w is the width.
In this problem, the length of the poster is defined as being 9 less than 4 times the width (w). Therefore, the expression that accurately reflects this relationship is 4w - 9.
This expression correctly represents the length of the poster based on the given relationship. It is derived from the problem statement, where the length is specified as 4 times the width minus 9, thus confirming its accuracy.
This expression suggests that the length is 9 minus 4 times the width, which incorrectly reverses the relationship stated in the question. Instead of being a positive multiple of the width, it inaccurately implies a decrease based on the width, which does not align with the problem.
This expression indicates that the length is 4 times the width plus 9, which contradicts the original statement of the length being less than the calculated width. This misinterpretation results in an incorrect representation of the relationship.
This expression implies that the length is 9 times the width minus 4, which is entirely unrelated to the stated relationship. It does not represent any part of the problem correctly and introduces a different coefficient and constant.
The length of the poster is defined as 9 less than 4 times the width, making 4w - 9 the correct expression for this relationship. The other choices either misinterpret the problem’s conditions or introduce incorrect values, confirming that A is the only valid expression for the length based on the given width.
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