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(1) When the cost is rounded to the nearest cent, it becomes $7.65.
(2) When the cost is rounded to the nearest tenth of a cent, it becomes $7.65.
OA B
Source: Veritas Prep
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1) Tells us that \(7.6xy7\) becomes \(7.65\) when rounded to the nearest cent, \(x = 4\) or \(5.\) This can happen by y being \(1,2,3,4\) and \(x\) being \(5\), or by y being \(5,6,7,8,9\) and \(x\) being \(4.\) Not sufficient \(\Large{\color{red}\chi}\)BTGmoderatorDC wrote: ↑Tue Mar 02, 2021 5:44 pmThe exact cost price to make each unit of a widget is $7.6xy7, where x and y represent single digits. What is the value of y?
(1) When the cost is rounded to the nearest cent, it becomes $7.65.
(2) When the cost is rounded to the nearest tenth of a cent, it becomes $7.65.
OA B
Source: Veritas Prep
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