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aliases: []
tags:
- destiny/fleeting
- status/incomplete
- topic/electrical
- type/encyclopedia
---
# Feeder Sizing
# Conductor Sizing
## "The 80% Rule"
"The 80% Rule" is a rule of thumb
referring to a common convention of several articles
including:
- [[nfpa-70_article-210_branch-circuits#210.19(A)(1) General.]]
- [[nfpa-70_article-215_feeders#215.2(A)(1) General.]]
which paraphrased states:
> ... the minimum conductor size shall have an ampacity
> not less than the noncontinuous load
> plus 125 percent of the continuous load
When the rule is repeated,
the noncontinuous load is ignored
and it is stated that conductors are suitable
for 80% their listed rating,
since 80% is the reciprocal of 125%.
## Branch Circuits
### Receptacle Branch
> [!important]
> There is no maximum number of receptacles per circuit _in any occupancy_.
It is a common misconception that the limit
can be calculated with a formula like
$$
\frac{1.25(180VA)}{120V} = 1.875A, \quad \frac{20A}{1.875A} = 10.\bar{6}
$$
but the 180VA per yoke load specified in
[[nfpa-70_article-220_load-calculations#220.14(I) Receptacle Outlets.|220.14(I)]]
is specifically for calculating service and feeder sizing.
Per [[nfpa-70_article-210_branch-circuits#210.19(A)(1) General.|210.19(A)(1)]]
a receptacle branch circuit's load
is the load of the equipment intended to be served by it.
## Feeders
> [!cite] 250.122 Size of Equipment Grounding Conductors
> **(A) General.** Copper, aluminum, or copper-clad aluminum
@@ -37,15 +83,49 @@ Given a minimum ampacity, find all valid configurations.
Rank by total cost of install.
## Complexity to Ignore
### Complexity to Ignore
### Conductor Material
#### Conductor Material
Tinned copper and copper-clad aluminum conductors
can be assumed out of scope.
## Complexity to Respect
### Complexity to Respect
#### Equipment Grounding Conductor Material
Wire and EGC conductors are usually assumed to match,
but it is sometimes preferable to use a copper EGC
with high-amp aluminum parallel feeds.
but it is sometimes necessary to use a copper EGC with aluminum wires,
either for spec requirements or conduit fill considerations.
## Voltage Drop
$$
V_d = \frac{ I \times R \times L \times M }{ P }
$$
where
- $V_d$ = Voltage Drop in volts ($V$)
- $I$ = Current in Amperes ($A$)
- $R$ = Linear resistance in ohms per foot ($\Omega\text{ft}^{-1}$)
- $L$ = Length of wire one way in feet ($\text{ft}$)
- $M$ = Multiplier
- $2$ for 1-phase
- $\sqrt{3}$ for 3-phase
- $P$ = Number of parallel runs
It is often more useful to know the maximum length
a certain wiring configuration is suitable for.
$$
L = \frac{ V_d }{ I \times M } \times \frac{ P }{ R }
$$
- $L$ = Max length of wire one way in feet ($\text{ft}$)
- $\frac{ V_d }{ I \times M }$ = Max circuit resistance in ohms ($\Omega$)
- $\frac{ P }{ R }$ = ??? in feet per ohm ($\text{ft}\Omega^{-1}$)
> [!info] Ohm's Law
> $$
> V = I \times R, \quad R = \frac{ V }{ I }, \quad I = \frac{ V }{ R }
> $$