Question:

The total height of the combination of solids is:

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Always sum the vertical heights of stacked coaxial solids to find the total vertical profile height of the assembly.
Updated On: Jun 23, 2026
  • 66 mm
  • 40 mm
  • 106 mm
  • 118 mm
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The Correct Option is C

Solution and Explanation

Step 1: Extracting Heights from the Dimensions:
Let us extract the vertical dimensions of the two individual solids from the isometric drawing provided:
• Height of the lower horizontal triangular prism ($h_1$) = $40\text{ mm}$
• Vertical height of the upper hexagonal pyramid ($h_2$) = $66\text{ mm}$

Step 2: Calculating Total Assembly Height:

Since the hexagonal pyramid is placed coaxially on top of the flat upper rectangular face of the triangular prism, the total vertical height ($H$) of the combined assembly is simply the sum of their individual heights: $$H = h_1 + h_2 = 40\text{ mm} + 66\text{ mm} = 106\text{ mm}$$

Step 3: Conclusion:

Therefore, option (C) is correct.
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