Hello there, I'm a specialist in electrical engineering with a focus on power systems and electrical circuits. I'm here to help you understand the relationship between volts, amps, and watts, which are fundamental concepts in the field of electricity and electronics.

To begin with, let's clarify the basic concepts:

Volts (V): Voltage, often referred to as electric potential difference, is the force that pushes electric charge through a conductor. It's a measure of energy per unit charge and is analogous to pressure in a water pipe.

Amps (A): Amperage, or electric current, is the rate at which electric charge flows past a point in an electrical circuit. It's measured in amperes and is similar to the flow rate of water through a pipe.

Ohm's Law: This fundamental law in physics states that the voltage across a conductor is directly proportional to the current through it, provided that the temperature and other physical conditions are constant. Mathematically, it is expressed as \( V = I \times R \), where \( V \) is the voltage in volts, \( I \) is the current in amperes, and \( R \) is the resistance in ohms.

Now, to address your question, "How many amps does it take to make 1 volt?" This question is a bit like asking, "How many liters does it take to make 1 meter?" It's not a direct comparison because they are different units measuring different aspects of electricity. However, we can relate them through Ohm's Law.

If you want to create a voltage of 1 volt across a resistor, you would need a current that is inversely proportional to the resistance of that resistor. If the resistance is 1 ohm, then 1 amp of current will indeed create 1 volt across that resistor. If the resistance is 2 ohms, then only 0.5 amps would be needed to create 1 volt, and so on.

Let's consider the example you provided:

- You have a 12 Volt power supply that delivers 1 Amp of current. This means that the resistance of the load (which could be a device or a circuit) must be 12 ohms because \( V = I \times R \), so \( 12V = 1A \times R \) implies \( R = 12 \Omega \).

- The AC24-40 power supply is a 24V AC power supply that can power up to 40 VA. This means that the maximum power output of the supply is 40 watts. To find the maximum current it can deliver, we use the formula \( P = V \times I \), where \( P \) is power in watts. Rearranging for \( I \), we get \( I = \frac{P}{V} \). So, \( I = \frac{40W}{24V} \approx 1.67A \). This tells us that the power supply can deliver up to approximately 1.67 amps at 24 volts.

In summary, the number of amps required to create a certain voltage is dependent on the resistance in the circuit. The relationship between volts, amps, and watts is governed by Ohm's Law and the power formula, which are essential for understanding and calculating electrical quantities in circuits.

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You have a 12 Volt power supply that delivers 1 Amp of current. Fill in the Volts and Amps fields to find the Watts. The AC24-40 power supply is a 24V AC power supply that can power up to 40 VA. Thus, the AC24-40 can supply up to 1.6 Amps at 24V AC.read more >>