200 joules of any other type of energy can be converted to 200 joules of heat.
To find the number of amps in 200 watts at 120 volts, you can use the formula: Amps = Watts / Volts. Therefore, Amps = 200 watts / 120 volts, which equals approximately 1.67 amps.
1,000 milliamps = 1 amp 200 milliamps = 0.2 amp
200ma is .200 amps or .2 amps
There are, 2000/1000 = ,amps in 2000 milliamps. For the math challenged that is 2 amps.
To convert watts to amps, you can use the formula: Amps = Watts / Volts. In this case, to convert 200 watts at 12 volts to amps, it would be: 200 watts / 12 volts = 16.67 amps. So, 200 watts at 12 volts is approximately 16.67 amps.
To calculate the power in watts, simply divide the energy in joules by the time taken to deliver that energy. If 200 joules of energy are delivered in 0.2 seconds during cardioversion, the power would be 200 Joules / 0.2 seconds = 1000 watts.
1,000 milliamps = 1 amp 200 milliamps = 0.2 amp
2000 joules
No way of telling. to get amps you have to have a current flow, which you get when you connect a consumer to an outlet. Then the consumer will pull amps according to its wattage rating (Watts / Volts = amps) - assuming it's all hooked to a fuse with enough rating.
850 joules = 200 calories. 850 joules = 200 calories.
To calculate the current in amps from power in watts and voltage, you can use the formula: Amps = Watts / Volts. Therefore, for 200 watts at 240 volts, the calculation would be 200 watts / 240 volts = 0.8333 amps. So, 200 watts is approximately 0.83 amps at 240 volts.
200 amps is the average
200 joules
200 per kilo
200ma is .200 amps or .2 amps
There are, 2000/1000 = ,amps in 2000 milliamps. For the math challenged that is 2 amps.
No, 15 amps does not equal 1500 joules. Amperes (amps) measure electric current, while joules measure energy. To relate them, you need to know the voltage (in volts) and the time (in seconds) for which the current flows. The formula for electrical energy is ( \text{Energy (Joules)} = \text{Power (Watts)} \times \text{Time (seconds)} ), where power is calculated as ( \text{Voltage (Volts)} \times \text{Current (Amps)} ).