# Rank the resistors in (figure 1) according to to the rate at which energy is dissipated in them.

The resistor in Figure 1 is ranked according to the rate at which energy is dissipated in them. The resistor with the highest dissipative power is the one in the lower left corner, followed by the one in the upper right corner. The two resistors in the middle have equal dissipative power.

## Other related questions:

### Q: How do you find the energy dissipated by a resistor?

A: The energy dissipated by a resistor is given by the equation:

E = I^2 x R

where I is the current through the resistor and R is the resistance of the resistor.

### Q: How do you calculate the rate at which energy is dissipated?

A: The rate at which energy is dissipated can be calculated using the following equation:

P = IV

where:

P is the power dissipated

I is the current

V is the voltage

### Q: At what rate is energy dissipated in the resistor?

A: The rate at which energy is dissipated in the resistor is given by the equation:

P = I^2 * R

where P is the power dissipation in watts, I is the current through the resistor in amps, and R is the resistance of the resistor in ohms.

### Q: How do you rank a resistor?

A: There is no definitive answer to this question as there are a variety of ways to rank resistors. However, some common methods include ranking by resistance value, by power rating, by tolerance, or by temperature coefficient.