Mccarthy Horton
04/15/2023 · Elementary School

\( \begin{array}{ll}(13+15) \cdot 35 & \text { b) } 12 \cdot(15+25) \\ (300-150) \cdot 2 & \text { d) }(75-33) \cdot 7\end{array} \)

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Step-by-step Solution

To evaluate the expressions given, we will calculate each one step by step. 1. **Expression a: \( (13 + 15) \cdot 35 \)** \[ 13 + 15 = 28 \] \[ 28 \cdot 35 = 980 \] 2. **Expression b: \( 12 \cdot (15 + 25) \)** \[ 15 + 25 = 40 \] \[ 12 \cdot 40 = 480 \] 3. **Expression c: \( (300 - 150) \cdot 2 \)** \[ 300 - 150 = 150 \] \[ 150 \cdot 2 = 300 \] 4. **Expression d: \( (75 - 33) \cdot 7 \)** \[ 75 - 33 = 42 \] \[ 42 \cdot 7 = 294 \] Now, summarizing the results: - a) \( (13 + 15) \cdot 35 = 980 \) - b) \( 12 \cdot (15 + 25) = 480 \) - c) \( (300 - 150) \cdot 2 = 300 \) - d) \( (75 - 33) \cdot 7 = 294 \) If you need further assistance or comparisons between these results, let me know!

Quick Answer

- a) \( (13 + 15) \cdot 35 = 980 \) - b) \( 12 \cdot (15 + 25) = 480 \) - c) \( (300 - 150) \cdot 2 = 300 \) - d) \( (75 - 33) \cdot 7 = 294 \)
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