sat suite question viewer
A rectangle has length and width . The inequality gives the possible values of and for which the perimeter of this rectangle is less than or equal to . Which statement is the best interpretation of in this context?
Explanation
Choice B is correct. It’s given that a rectangle has length and width , and the inequality gives the possible values of and for which the perimeter of this rectangle is less than or equal to . To determine the best interpretation of in this context, the values can be substituted in the given inequality. Substituting for and for in this inequality yields , which is equivalent to , or . Since this inequality is true, if the rectangle has length and width , its perimeter is less than or equal to .
Choice A is incorrect. The interpretation of implies that the rectangle has length and width , not length and width .
Choice C is incorrect. The interpretation of implies that the rectangle has length and width , not length and width .
Choice D is incorrect and may result from conceptual or calculation errors.