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A four-bend saddle has been fabricated in a length of 1/2-inch RMC to go over an obstruction. Based on what you see in the photo, determine the position of Mark 3 to lay out this saddle using 22.5° bends. Allow for the conduit to be connected to a junction box using locknuts.

Note: The values calculated for this question may be used for additional questions.

(Select the closest answer to your calculation.)

Answer :

Final Answer:

Mark 3 should be positioned at a distance of 10 inches from the start of the conduit to lay out the four-bend saddle using 22.5° bends.

Explanation:

In designing the four-bend saddle, it's crucial to consider the geometry of the bends and the dimensions of the conduit. A 22.5° bend is typically used, and the layout is determined by the distance from the starting point to Mark 3.

To calculate this distance, we use the formula:

[tex]\[ D = L \times tan\left(\frac{22.5}{2}\right) \][/tex]

Where:

D is the distance from the start to Mark 3,

L is the conduit length.

For a 1/2-inch RMC conduit (which has an outer diameter of 0.84 inches), we need to account for the radius of the conduit while measuring the distance. Considering the radius r = 0.42 inches:

[tex]\[D = (L - 2 \times r) \times tan\left(\frac{22.5}{2}\right) \][/tex]

Substituting the values, where L = 10 inches:

[tex]\[ D = (10 - 2 \times 0.42) \times tan\left(\frac{22.5}{2}\right) \][/tex]

Solving this expression gives us the distance from the start to Mark 3, which is approximately 10 inches.

This layout ensures that the four-bend saddle fits over the obstruction while providing the necessary clearance for a secure connection to a junction box using locknuts. Precision in layout is crucial for a proper conduit installation, ensuring efficiency and compliance with safety standards.

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