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voltage divider (dict)

Voltage Divider

In electronics, a voltage divider or resistor divider is a design technique used to create a voltage (Vout) which is proportional to another voltage (Vin). This is also known as the voltage divider rule.

Resistor divider

Two resistors are connected as shown in the diagram. The output voltage, Vout is related to Vin as follows:
V_{out} = \frac{R_2}{R_1+R_2} \cdot V_{in} As a simple example, if R1 = R2 then
V_{out} = \frac{1}{2} \cdot V_{in} Any other ratio between 0 and 1 is also possible. Note that this rule only works if the divider is unloaded, that is, the load resistance is infinite and all of the current flowing through R1 goes into R2. If current flows into a load resistance (through Vout), that resistance must be considered in parallel with R2 (see: resistor) to determine the voltage at Vout. Schematic of a resistor divider. R1 is connected to Vin and Vout, R2 is connected to Vout and GND

Impedance divider

A voltage divider is usually thought of as two resistors, but capacitors, inductors, or any combined impedance can be used. For general impedances Z1 and Z2, the voltage becomes
V_{out} = \frac{Z_2}{Z_1+Z_2} \cdot V_{in} For instance, for a divider can be made with a resistor and capacitor: Schematic of a voltage divider with a capacitor. Resistor is connected to Vin and Vout. Cap is connected to Vout and GND Since the capacitor's impedance is Z_C = {1 \over j \omega C} (where j is the imaginary number, and ω is frequency in radians per second) and the resistor's impedance is simply Z_R = R this divider will have the voltage ratio: {V_{out} \over V_{in}} = {{1 \over j \omega C} \over {1 \over j \omega C} + R} = {1 \over 1 + R j \omega C} The ratio then depends on frequency, in this case decreasing as frequency increases. This circuit is, in fact, a basic lowpass filter, or, in the world of audio, a treble-cut filter.

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