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RESISTOR COLOR CODE
Token resistor color coding system
Token resistor color coding system applies to carbon film, metal oxide film, fusible, precision metal
film, and wire wound (cylindrical with enlarged ends) of the axial lead type. This system is employed
for resistors when the surface area is not sufficient to print the resistance value for the past time. At
present, token resistor color coding system is applying for automation. The first three bands closest to
one end of the resistor are used to determine the resistance. The fourth band represents the tolerance of
the resistor. Additional information can be obtained from the first band. Generally, if an additional fifth
band is black, the resistor is wire wound resistor. If an additional fifth band is white, the resistor is
fusible resistor. If only one black band in the center, the resistor is called zero ohm resistor. The colors
of the first two bands represent the numerical value of the resistor. The third band represents the
power-of-10 multiplier.
How to read the resistor code
First find the tolerance band, it will typically be gold (5%) and sometimes silver (10%).
Starting from the other end, identify the first band - write down the number associated with that color; in this case Red is 2.
Now 'read' the next color, here it is red so write down a 2 next to the two. (You should have '22' so far.)
Now read the third or 'multiplier' band and write down that number of 1.
In this example, the 'multiplier' band is Black so we get 22 Ω.
If the 'multiplier' band is Gold move the decimal point one to the left.
If the 'multiplier' band is Silver move the decimal point two places to the left.