1 / 35

Water vs. Electric Current

Water vs. Electric Current. There are many analogous properties between water and electric current. Characteristics such as. Pressure. Volume. Flow. Voltage. Voltage is a measure of electric potential energy, just like height is a measure of gravitational potential energy .

frieda
Download Presentation

Water vs. Electric Current

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Water vs. Electric Current There are many analogous properties between water and electric current Characteristics such as • Pressure • Volume • Flow

  2. Voltage • Voltageis a measure of electric potential energy, just like height is a measure of gravitational potential energy. • Voltage is measured in volts (V).Using a voltmeter • A voltage difference of 1 volt means 1 amp of current does 1 joule of work in 1 second.

  3. Voltage source VOLTAGE causes current VOLTAGE causes current Charges do NOT flow unless there is potential difference A voltage source is needed to provide a sustained potential difference i.e. batteries or generators The battery or source is represented by an escalator which raises charges to a higher level of energy.

  4. Current is a flow of charge

  5. Current • Electric current is measured in units called amperes, or amps (A) for short. • One amp is a flow of a certain quantity of electricity in one second. • The amount of electric current entering a circuit always equals the amount exiting the circuit.

  6. Current Electricity Example • The continuous flow of charge in a complete circuit.

  7. Resistance measures how difficult it is for current to flow. Electrical resistance

  8. Resistance is measured in (W). One ohm is the resistance when a voltage of 1 volt is applied with a current of 1 amp. The ohm

  9. Ohm’s Law  The formulae

  10. Ohm Quiz Ohm plate Ice cream Ohm Ohm on the range Broken Ohm Ohm Alone Ohm sweet Ohm

  11. Practice Quiz 1. If the resistance of your body were 100,000 ohms, what would be the current in your body when you touched the terminals of a 12 volt battery? = 12 V / 100000 = 0.00012 A 2. If your skin were very moist so that your resistance was only 1000 ohms, and you touched the terminals of a 24 volt battery, how much current would you draw? See slide 18 = 0.024 A = 24 V / 1000

  12. Power Voltage (volts) P = VI Power (watts) Current (amps)

  13. Electric Power The work done by an electric current moving through a circuit is given by W = V I t Power  = Volts x Amps 1 watt = 1 volt x1 amp

  14. Power Equations • Power (P) • Rate at which work is performed • Measured in watts (W) • Power • P = V I P = (I R) I = I 2 R

  15. A light bulb with a resistance of 1.5Ω is connected to a 1.5-V battery in the circuit shown at left. Calculate the power used by the light bulb. 1. Find the IT = V / R = .5 A 2. Find the P = I V = .75 watts Example problem

  16. Power Dissipated in an Electricity Distribution System • Estimate resistance of power lines: say 0.001 Ohms per meter, times 200 km = 0.001 W/m  2105 m = 20 Ohms • We can figure out the current required by a single bulb using P = VIso I = P/V =120 Watts/12 Volts = 10 Amps 150 miles 120 Watt Light bulb Power Plant on Colorado River 12 Volt Connection Box

  17. Power Dissipated in an Electricity Distribution System • Power in transmission line is P = I 2R = 102 20 = 2,000 Watts!! • “Efficiency” is έ = 120 Watts/4120 Watts = 0.3% 150 miles 120 Watt Light bulb Power Plant on Colorado River 12 Volt Connection Box

  18. Series Circuit ……… Charges can move having one SINGLE PATH for the charges to flow

  19. SERIES circuits, current can only take one path. If one of the items in the circuit is broken then NO charge will be able to flow

  20. Adding resistances in series The total resistance of the circuit a.k.a effective resistance is equal to the sum of the individual resistances Rtotal = R1 + R2 + R3... Individual resistances Ω Total resistance ( ohms Ω )

  21. CHARACTERISTICS OF A SERIES CIRCUIT • The current is numerically equal to the voltage supplied – Ohm’s Law Because there is only ONE possible path

  22. Each separate resistance creates a VOLTAGE DROP as the current passes through. As current flows along a series circuit, each type of resistor has an effect Voltage in a series circuit The voltage drop across each device depends on its resistance Total voltage divides among the devices

  23. Voltage applied to Series Circuits The sum of the potential drops equals the potential rise of the source. The total voltage is the sum of the voltage on each component

  24. Ohm’s Law & Circuits An important caveat to Ohm's Law All quantities (voltage, current, resistance, and power) must relate to each other in terms of the same two points in a circuit.

  25. Solve the Problem What is the voltage drop across each resistor? Step 1 Calculate RT RT = R1 + R2 + R3 = 18 k Ω Step 2 Calculate IT IT = VT / RT = 5 x 10-4 amps Step 3 Calculate V for each resistor V1 = 1.5 V V2 = 5 V V3 = 2.5 V

  26. Parallel circuit ….. There are Multiple pathways for the current to flow through If one of the items in the circuit is broken then charge will move through other paths & will continue to have charges flow through them

  27. Parallel Circuits • In parallel circuits the current can take more than one path. • Because there are multiple branches, the current is not the same at all points in a parallel circuit.

  28. The inverse of the total resistance of the circuit (also called effective resistance) is equal to the sum of the inverses of the individual resistances

  29. A circuit contains a 2 ohm resistor and a 4 ohm resistor in parallel. Calculate the total resistance of the circuit. 1.33 ohms Example problem for resistance in parallel circuits

  30. Voltage applied to Parallel Circuits The potential drops of each branch equals the potential rise of the source

  31. Current applied to Parallel Circuits The total current is equal to the sum of the currents in the branches

  32. Parallel Circuit Rules Important thing to notice the more branches you add to a parallel circuit (the more things you plug in) the lower the total resistance becomes As the total resistance decreases, the total current increases. Why are Parallel circuits found in most household electrical wiring?

  33. Advantages of parallel circuits Parallel circuits have two big advantages over series circuits: 1. Each device in the circuit sees the full battery voltage. 2. Each device in the circuit may be turned off independently without stopping the current flowing to other devices in the circuit.

  34. Practice Problems What is the total resistance? 5.5  27.5 V What is the total voltage? What is the voltage and current on A, B, and C? A.) B.) Voltage is constant C.)

More Related