What is NEC 314.28: Conductor Bending Radius Limits?
Mathematical Foundation
Laws & Principles
- Straight Pull (314.28(A)(1)): The simplest form. The wire enters one wall and exits the opposite wall in a perfectly straight line without bending inside the box. The box length between those walls must be 8-times the diameter of the largest pipe. Any other smaller pipes entering the same wall DO NOT add to the box size math.
- Angle Pull (314.28(A)(2)): The wire enters one wall and turns 90-degrees to exit an adjacent wall. Because the wire must bend inside the box, the wall distance must be perfectly calculated. Multiply the largest pipe by 6, then ADD the raw diameter of every other pipe sharing that same wall.
- U-Pull (314.28(A)(2)): The wire enters the box, loops, and exits out the EXACT SAME wall it entered. The math is identical to the Angle Pull (Largest × 6 + Sum of Others).
- Distance Between Raceways: When making an Angle or U-Pull, the physical distance between the two pipes enclosing the same conductor must be at least 6-times the trade size of the largest pipe.
Step-by-Step Example Walkthrough
" An electrician is piping into a metallic junction box. On the bottom wall, they have one 3-inch pipe and two 2-inch pipes entering. The wires will turn 90 degrees and exit the side wall. "
- 1. Identify Pull Type: The wires are turning 90 degrees, making this an Angle Pull governed by 314.28(A)(2).
- 2. Identify Largest Conduit on the wall: The largest is the 3-inch pipe.
- 3. Apply Primary Multiplier: 3 inches × 6 = 18 inches.
- 4. Identify Additional Conduits: There are two extra 2-inch pipes on the same wall.
- 5. Apply Summation: 18 inches + 2 inches + 2 inches = 22 inches total.