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Ohm`s Law
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An explanation of Ohm's Law
Okay, now we're going to talk about Ohm's Law.
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Ohm's Law is probably the most fundamental equation in the whole world of electric circuitry.
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Anyone who deals with circuits in any way understands and uses Ohm's Law on a regular basis.
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And I'm going to explain this in the context of a diagram of a simple circuit here.
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And I'll just draw a battery and a light bulb.
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Because, once again, we're all familiar with the batteries and light bulbs.
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We've seen things like this.
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So this is easy to understand. Let's imagine a little light bulb here, and we run a wire from the battery over to the bulb, and then from the bulb back to the other end of the battery, and inside the bulb is the filament, and when the current goes through it, it shines.
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whenever you have something like this a circuit element like this light bulb in the circuit there
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are three variables to consider there's the voltage and the symbol for the for voltage is v
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capital v and voltage is measured in volts so you would say in this case the voltage is 1.5 volts
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or if you have the electrical outlet in your home you would say the voltage is 120 volts
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unfortunately the symbol for volts is also V so you end up writing things like
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this you end up writing things like here V equals 1.5 V which looks like strange
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algebra how can V equal one and a half times V that doesn't seem to make sense
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but that's not what this says this is not an algebraic algebraic error this
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says the voltage the thing is 1.5 volts and this second V over here is the unit
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they just happen to have the same letter but it's pretty easy to tell by the
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context which is which so you have the voltage in volts you have the resistance
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and we call that capital R resistance is exactly what the name implies its
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resistance to current flow everything has some resistance well almost
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everything almost everything impedes the flow of current in some way and
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things that you put in the circuit for example the light bulb has a significant
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amount of resistance the wires have very little resistance which is exactly why
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we use them in fact the resistance is the of the wires is so small compared to
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the resistance of the bulb that we consider the resistance of the wires to
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be zero that's really a good approximation it's not quite zero but
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it's really close so it's a good approximation to just ignore the
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resistance of the wires the resistance to current flow in this circuit
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primarily comes from the bulb and anything that you put into the circuit
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you could put a light bulb there a heater a toaster anything has some
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electrical resistance and resistance is measured in ohms ohms and you recognize
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the name ohm there we'll talk about George ohm in just a second resistance
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is measured in ohms and the symbol for ohms is the Greek letter Omega this is
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the last letter of the Greek alphabet and it looks kind of like a horseshoe
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like that so you might say something like this you might say resistance
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equals six ohms or the resistance equals a thousand ohms that's just how that
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symbol is used and then the third thing to consider is the the current and the
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symbol for current is I the letter C is used for other things so that's not the
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most convenient or intuitive symbol, but just roll with that. Just take that as a fact. Current is
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commonly represented by the letter I, and it's measured in amps, and the symbol for amps is A,
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which is kind of nice. That makes sense. Sometimes you hear the term, instead of amps, you hear
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amperes, and that's the correct term. This is named after a person, Andre Ampere, a French
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physicist who did a lot of work with electrical theory at the time this was
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being discovered and amps is just short for amperes and you hear it said
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both ways amps or amperes so someone might write for example the current is
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5 amps or they might write the current is 20 amps that's just how the symbol I
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is used and the A is used in this context I is the current and it's
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measured in amps amps is the unit now here's Ohm's law these three things the
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voltage the resistance and the current are all related by a nice simple
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mathematical equation this is it V equals I times R V is the voltage I is
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the current and R is the resistance and this equation is known as Ohm's law and
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and it's not really a law in the sense that it that it's universally applicable
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like other laws of physics
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but it does work incredibly well for most conductors across a wide range of
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temperatures and conditions
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so this does accurately describe the way things behave in the real world
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the voltage flowing through something is always equal to the current
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times the resistance now here's a picture of George Ohm
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this guy was a schoolteacher and he was conducting electrical experiments
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and this was soon after the electric battery had been invented
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and before the electric battery people were only able to
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do experiments with static electric charges and they had these little devices
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called Leiden jars
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that they could use to store up some pretty big static charges
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but it would discharge real quickly they couldn't do they couldn't do
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experiments with any sustained current flow
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once the battery was invented and that was in the year 1800
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that allowed scientists and physicists to begin to experiment
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with the continuous flow of current and Ohm discovered this in his experiments
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this fundamental relationship between the voltage and the current and the
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resistance
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and as as I said before it's one of the most important and most fundamental
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equations
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in the study of electric circuits now I want to say one more thing about the
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equation
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Ohm's law which is commonly written like this
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V equals IR can be rearranged
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algebraically what if I divided both sides
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by R and then you see over here on the right side
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the R up top and down below will cancel and I'm left with
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I equals V over R so let's write it like that
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I equals V over R the equation makes a lot of sense
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if you think about it this way remember let me write it over here
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I equals V over R and this is just
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the original equation V equals IR just rearranged algebraically
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so I is the current V is the voltage
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and R is the resistance so think of
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think of voltage remember voltage is what motivates the current flow
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you increase the voltage that causes more current to flow
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and resistance is that which opposes the current flow
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so if you put in something that has higher resistance
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That will interfere, that will impede and cause lower current, a lower amount of current to flow.
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This fact, these facts show up mathematically in this equation.
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You can imagine putting two numbers in here and doing the math, just a division, V divided by R,
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and getting out a number for I.
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And this makes sense.
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If you put in a big number for V right here, then when you do the calculation,
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you'll get out a bigger number for I for the current.
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and if you put in a big number for the resistance then when you do this calculation you'll be having
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a large number be dividing by a large number down here in the denominator so you'll end up with a
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smaller value for i so this makes sense increasing if you understand that voltage is what causes
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current flow then you understand that increasing the voltage causes more current so putting in a
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bigger number for v there gives you a bigger number for your current and if you understand
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that resistance is interference with current flow you understand that putting in a bigger number for
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r will give you a smaller number for current when you do this calculation so this this equation
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makes a lot of sense and it also matches what we see in the real world and that's fundamentally
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the test for whether or not something is true in science is does it in fact fit with the actual
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data that we see in the real world and in this case it does ohm's law i equals b over r but more
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commonly written like this, V equals IR.
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And we'll come back next and do some simple example
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problems with this equation.
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- Idioma/s:
- Etiquetas:
- EducaMadrid
- Autor/es:
- Derek Owens
- Subido por:
- Samuel E.
- Licencia:
- Reconocimiento - No comercial - Compartir igual
- Visualizaciones:
- 83
- Fecha:
- 6 de noviembre de 2013 - 23:32
- Visibilidad:
- Público
- Centro:
- IES JOAQUIN ARAUJO
- Duración:
- 09′ 25″
- Relación de aspecto:
- 1.76:1
- Resolución:
- 480x272 píxeles
- Tamaño:
- 9.14 MBytes