1.4 Energy Part I

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Introduction to Chemistry: Structures and Solutions

67 notes

Duke University

Introduction to Chemistry: Structures and Solutions

67 notes

This is an introductory course for students with limited background in chemistry; basic concepts such as atomic and molecular structure, solutions, phases of matter, and quantitative problem solving will be emphasized with the goal of preparing students for further study in chemistry.

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Review Videos (I)

<p>Welcome! Over the eight weeks of the Introduction to Chemistry: Structures and Solutions course, we will begin discussions about the electronic structure of the atom, structures of molecules, phases of matter, and solutions. This week, we included some basic concept videos in Chemistry. These come from the partner course called Introduction to Chemistry: Reactions and Ratios. You can technically start with either course, but when these courses were originally designed, the Reactions and Ratios content came first, and you might find it helpful to complete that course before this course. If you are not familiar with the concepts of physical change v.s. chemical change, or significant figure and scientific notations, then please begin by reviewing video “Introduction”. I hope you enjoy this week's materials!</p>

1.0 Introduction7:42

1.1 Scientific Method9:00

1.2 Measurement and Significant Figures Part I 16:26

1.3 Measurement and Significant Figures Part II 13:06

1.4 Energy Part I 14:49

1.5 Energy Part II 14:18

1.6 [DEMO] Physical Change 3:42

1.7 [DEMO] Chemical Change 4:11

Rencontrer les enseignants

Prof. Dorian A. Canelas
Assistant Professor of the Practice
Chemistry

In this lecture, we'll take a closer look at the concept of energy.

I'll give just a couple of examples of the many

different ways that energy can be observed, classified, or changed.

[SOUND]

Previously, we've learned that matter occupies space and has mass.

Matter is composed of chemical elements which can exist as single

atoms or they can combine to form molecules and compounds.

In this lecture, we're considering energy. And more specifically, we're

interested in the ways energy can be transferred between objects or systems.

From a chemical perspective, If we're thinking

about studying chemistry, there are two different

things that we need to consider that we'll be looking at carefully in this course.

The first one that comes up over and over again when one

studies chemistry, is the tendency of the universe towards the lowest energy state.

The free energy of the system will always spontaneously move towards the

lower energy state.

The second thing we'll be considering in this

class that comes up a lot, because of the

way that atoms are put together from charged

particles is the fact that there are energy changes.

That can result from interactions between those charged particles.

But before we get to that, let's just

start by talking about energy generally, and consider the

tendency of the universe towards the lowest energy, by doing some examples.

The

first example I want to show you deals with

this tennis ball that's on the desk behind me.

Which state do you think is the higher potential energy?

Having the tennis ball down on the desk or having

the tennis ball up in the air in my hand?

Okay so, a lot of you said that the higher energy

state was having the tennis ball up in the air in

my hand, and that's because I can let go of the

tennis ball and it will spontaneously go down to the desk.

Let's do that experiment.

[SOUND]

But what can't happen, is the tennis ball can't spontaneously jump from the desk

up into my hand, no matter how hard I try because I'm not a magician.

So spontaneously, the tennis ball moves from the higher energy state,

which is being in my hand. If we were going to write that down So the

higher energy state was the tennis ball in the air, in my hand.

Okay?

And the lower energy state was the tennis ball on the table.

[SOUND].

If we think about the process of me dropping the tennis ball,

was the change in the energy of that process positive or negative?

Well the formula for the change in energy is given right here in this box.

So the change in the energy of a system.

System is implied there although it's not written.

Is the energy of the final state of the system,

minus the energy of the initial state of the system.

So the system here was the tennis ball, okay?

And, the final state when I dropped the

tennis ball was the tennis ball on the table.

That was a lower energy state.

We agreed already, so that means that that number, if we're looking at the tennis

ball [SOUND].

[SOUND] Was, would be the smaller number, so we could say the change in the energy

from dropping that tennis ball is the energy of the final state, which was

the energy of the tennis ball on the table, which is a small number, minus

a larger number, which was the initial energy

of having the tennis ball in my hand.

So, the change in the energy for dropping

the tennis ball, is actually, mathematically, a negative number.

[SOUND].

Systems in nature spontaneously can give off energy.

And the reason that that number ends up being negative is that from the system's

perspective, it's lost energy in that process where it's giving off some energy.

So

I can draw a diagram over here.

And you can do this for lots of different things.

Not just for energy.

You can also do it for heat. I can say here's my system.

You can have all kinds of different systems.

If something's coming out of the system, from the perspective of the system

the system has lost something and we say that it would be negative there.

So if energy is given off by the system. Then delta

E, or the change in energy for the system, is negative.

So this symbol, this triangle,

is called delta, it's the Greek letter

capital delta, and it means change, in chemistry.

If something is going into the system, could be energy going in.

Then from the perspective of the system, it's gained something.

So we would say that's a positive number, and delta E, if the

system is, for example, being heated or is having some work done on it.

Delta

E then should be a positive number. And this works not just for energy.

It also works for things like heat.

So don't be afraid to think about what's happening from

the system's perspective because students a lot of times have

trouble with the idea that the spontaneous direction of something

occurring corresponds with the free energy being a negative value.

Okay, because the system can spontaneously

give up its energy, but it can't spontaneously gain energy.

It would need the surroundings to do something for it

to gain energy, and it can't do that by itself.

But by itself it can give energy off.

Let's look at a couple of more examples [SOUND].

You can think of a higher energy state for some objects as sort of the cocked state.

What am I talking about?

Let me show you an example. Here's a little rubber band.

It's a hair rubber band that I use to put my hair in a ponytail.

Now, by itself, the little rubber band doesn't have much energy.

I could drop it, okay?

But, if I dropped it it would just go down.

But I can cause the rubber band to have more energy by stretching it.

If I stretch it and I point it at you, Right?

Now it's got more energy and I could shoot it at you, right?

So by

stretching the rubber band, by putting it into the cocked state, if you

will, I have put energy into the system that is the rubber band.

Now I had to do work to do that, okay?

But if I let go, right, the initial state

here is high energy because it's stretched, it's cocked, and

if I let go, the final state would be it

would fly through the air and it would land somewhere.

The final state would be lower energy, right?

And so by letting go of the rubber band here, the Delta E for

that process, the change in the energy of that process would be negative again.

Let me show you one more example, and I wish I was Julia

Child and I had some men down there to hand me my props.

But I have to get it myself. So, I'll disappear for a minute.

Here I am! Okay, here I have a bow!

This is a little toy bow that we bought as a prop

for a costume party, and I have a real arrow on it.

A target

arrow, see the tip of it there?

kind of long, the arrow is for a larger compound bow, but

I brought this little toy one because it's easy to see.

Now with the arrow sitting on the string of the bow, you can see the

bow if I turn it sideways there, OK,

there's not any energy in the arrow, right?

It's not going anywhere. It's just sitting there.

I can do some work to put energy into the system of this bow and arrow by stretching

this string back, okay, so if I do that, I'm putting work into the system.

Now, okay, now there's a higher energy state.

So the cocked state here which is the string pulled back

and ready to fire the bow, that's the higher energy state.

So if this was where I was starting, let's say

this is my initial state, and then I shot the arrow,

right, the final state would be, the bow back to not being stretched and

I can't fire it, because then I would shoot an arrow into my wall.

I don't think that would be very amusing, well maybe it would amuse

you but it wouldn't amuse me, So, if I let go then, the

arrow would fly through the air, and the final state would be the

bow no longer ready to fire, and that would be lower energy, right?

So, do you get the idea of what's higher energy and

what's lower energy? This is the lower energy state, okay?

If I stretch the bow back That's the higher energy state, okay?

So, if this becomes my initial state, let's

say this is where I'm starting off, right?

You could say, well the initial state is a

large number, and the final state is a small number.

What doesn't happen spontaneously is the opposite process, it's

not spontaneous for the arrow to be pulled back, right?

I had to put energy in to do that.

So if I define this as the initial state,

not pulled back, right, that's a small number, okay?

And then the process of pulling it back is a higher energy for the final state,

my arm is bent because this bow is too small for my draw length, but that's okay.

So now I have, the final state is,

a larger number, this is higher energy, right?

So delta E, for the process of me

drawing the bow is a positive number.

Because that did not happen spontaneously, I had to do work for that to happen.

So hopefully that's given you some ideas about the concept of energy.

We're going to do more examples along the way.

Let me put my bow back down.

Okay, so that's one part of our study of energy.

And that is the tendency of the universe towards lowest energy.

Okay?

Systems in nature can give off energy spontaneously.

They can have a negative delta E spontaneously

and that's the direction nature likes to go.

Towards negative gives free energy.

That's what we call downhill in energy. Right, you can think of a ball on a hill.

The ball spontaneously rolls down the hill.

So, in chemistry, if something happens kind of by

itself, we say, oh, it went downhill in energy.

The other thing we need to think about is

energy changes that result from interactions between charged particles.

There are many charged particles in chemistry because the

atom is comprised of positive protons and negative electrons.

So let's take a quick look at the energy

changes that results from the interactions between charged particles.

I'm going to do that with a demonstration,

and this is one of my favorite demonstrations.

This is a very, very simple demonstration, but it's

also a really, really fun one to look at.

In this demonstration, we'll be looking at energy

changes that result from the interaction between charged particles.

Let's look at these interactions between magnets as

a model for the interaction between charged particles.

First, I'll start with a system where the charges facing each other are the same.

They're either both positive or they're both negative.

Here you can observe that at large distances there is no visible interaction

and moving one magnet does not appear to effect the other magnet.

But as I move the magnets closer together, closing the gap

and distance between them, the energy of the interaction goes up.

Systems in nature like to minimize energy.

So in order to avoid an increase in the energy of the system, of both magnets, the

increasing force of repulsion causes one of the magnets to spontaneously move away.

In a second experiment, instead of having the like poles of the

magnets facing each other, what if I turn the blue one around.

Now I have the negative pole of the blue

magnet facing the positive pole of the gold magnet.

Again, at large distances, there's no visible evidence of interaction.

They're just too far apart to feel each others' presence.

But this

time, as the two charges approach each other,

and get closer and closer, they are attracted

to each other because the lowest energy is

the case where the opposite charges are close together.

They would like to be together, so one of the magnets moves.

The coulombic energy of attraction is transferred to kinetic energy.

That causes

the magnet to move because the lowest energy state is

for the opposite charges to be very close to each other.

You might have heard the expression opposites attract.

And that is what we are observing here.

Let's repeat these experiments from a slightly different angle.

First, going back to observe what happens when like charges.

Again, pretend both charges are negative here, are pushed closer together.

But this time, I'll be bringing the magnet in from above.

What do you predict is going to happen?

Oh I like that one.

You can really see how the same charges prefer to be far apart from each other.

If I turn the blue magnet over so that the positive pole of one of the

magnets is now facing the negative pole of

the approaching magnet, what will happen this time?

Here comes the approach of the magnets,

this time with opposite charges facing each other.

You can see that I can even use the magnet in my hand to

control the motion of the one sitting on the table, eventually making it jump.

The lowest energy state for the opposite charges

is the one that minimizes the distance between them.

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