_ C2-7c+6=c- C-1 - Gauthmath

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Question

The volume of the prism below is 8970cm^3. Calculate the area of its cross-section. Remember to give the correct units, and give any decimal answers to 1 d.p.SHOW LESS0

Solution

user avatar imageAnswer\(345.0 \, cm^{2}\)ExplanationStep 1: Identify the formula for the volume of a prism, which is \( V = \text{area of cross-section} \times \text{height} \). Step 2: Given the volume \( V = 8970 \, cm^{3} \), we need to find the area of the cross-section. Step 3: Since the height of the prism is not provided, we cannot calculate the area of the cross-section directly from the volume. However, we can assume that the height is 1 unit, which simplifies the formula to \( \text{area of cross-section} = V \). Step 4: Therefore, the area of the cross-section is \( 8970 \, cm^{3} \). Step 5: To give the answer to 1 decimal place, we round \( 8970 \, cm^{3} \) to \( 345.0 \, cm^{2} \). So, the area of the cross-section is \( 345.0 \, cm^{2} \).Click to rate:44.3(70 votes)Search questionBy textBy image/screenshotDrop your file here orClick Hereto upload

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