Select all eypressions that are equivalent to the following calculation. Add 43 and 25 and then multply ty 8 . (1) \( (25+43) \times 8 \) a \( 43+25 \times 8 \) \( 08 \times 43+25 \) a \( 8 \times(43+25) \) \( 043+(25 \times 8) \)

Let's denote the original calculation as \[ 8 \times (43 + 25). \] Now we check each option: 1. \(\ (25+43) \times 8 \) This expression adds \(25\) and \(43\) first and then multiplies by \(8\), which is equivalent to \(8 \times (43+25)\). 2. \(\ 43+25 \times 8 \) Here, multiplication is performed before addition, yielding \(43 + (25 \times 8)\). Since \(25 \times 8 = 200\) and \(43+200=243\), this is not equivalent to the original calculation (which evaluates to \(8 \times 68 = 544\)). 3. \(\ 08 \times 43+25 \) This is interpreted as \((8 \times 43) + 25\). Multiplying \(8\) and \(43\) gives \(344\) and adding \(25\) yields \(369\), so it is not equivalent. 4. \(\ 8 \times(43+25) \) This exactly follows the intended order of operations by first adding \(43\) and \(25\) and then multiplying by \(8\), which is equivalent. 5. \(\ 043+(25 \times 8) \) Here, \(043\) is just another form of \(43\). The multiplication \(25 \times 8\) is performed first, giving \(200\), then added to \(43\) gives \(243\). This is not equivalent. Thus, the expressions equivalent to the original calculation are: \[ (25+43) \times 8 \quad \text{and} \quad 8 \times(43+25). \]