Question

Consider the pipe assembly in (Figure 1). $F = \{80i - 60j - 120k\} N$. Determine the moment of force $F$ about an axis extending between $O$ and $A$. Express the result as a Cartesian vector. Enter the components of the moment separated by commas. Express your answer in newton-meters to three significant figures. $M_{OA}$ Figure

Name: consider the pipe assembly in figure 1 f 80i 60j 120k n determine the moment of force f about an axis extending between o and a express the result as a cartesian vector enter the components 71814
Uploaded: 2024-05-30T02:44:56-08:00
Duration: 3 min 12 s
Channel: Zack A
Description: consider the pipe assembly in figure 1 f 80i 60j 120k n determine the moment of force f about an axis extending between o and a express the result as a cartesian vector enter the components 71814

          Consider the pipe assembly in (Figure 1).
$F = \{80i - 60j - 120k\} N$.
Determine the moment of force $F$ about an axis extending between $O$ and $A$. Express the result as a Cartesian vector.
Enter the components of the moment separated by commas. Express your answer in newton-meters to three significant figures.
$M_{OA}$
Figure

consider the pipe assembly in figure 1 f 80i 60j 120k n determine the moment of force f about an axis extending between o and a express the result as a cartesian vector enter the components 71814

Added by Heather C.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Zack A

05/30/2024

Step 1

From the figure, we can see that the coordinates of point O are (0, 0, 0) and the coordinates of point A are (0.8, 0.3, 0.6). Therefore, the position vector $r_{OA}$ is: $r_{OA} = (0.8 - 0)i + (0.3 - 0)j + (0.6 - 0)k = 0.8i + 0.3j + 0.6k$ Show more…

Show all steps

Thanks for your feedback!

Consider the pipe assembly in (Figure 1). $F = \{80i - 60j - 120k\} N$. Determine the moment of force $F$ about an axis extending between $O$ and $A$. Express the result as a Cartesian vector. Enter the components of the moment separated by commas. Express your answer in newton-meters to three significant figures. $M_{OA}$ Figure