Let me do the base in green.

Cardinal

Numeric base

So, this is going to be the percent. That is the percent.

So I still haven't answered what a hexadecimal number is.

Day counting basis

And now we can add these exponents.

That's the percent.

Are, the, the mathematical underpinnings of.

Well, that looks like 25 , that's the percent.

520, or what number before we figured out it was 520, that's what we're taking the percentage of.

Now the way that we would denote this with logarithm notation is we would say, log, base actually let me make it a little bit more colourful.

But this kind of section of our DNA, this is what we refer to as a gene, and a gene can have anywhere from a couple of hundreds of these base pairs or these bases to several thousand of these base pairs.

The amount is 150.

This has always amazed me.

This is sometimes referred to as the base.

And we're assuming that everything is an integer.

So if you have an even number of numbers, the median or the middle two, the essentially the arithmetic mean of the middle two, or halfway between the middle two.

Well we just figured that out. 'X' would have to be 4.

Now, we can use the first rule.

So the exponent property we can use here is if we have the same base, in this case it's a, if we have it raised to the x power and we're multiplying it by a to the y power, then this is just going to be equal to a to the x plus y power, and we'll think about why that works in a second, so let's just apply it here, and let's start with the a to the fifth times a squared.

Laplace Transform.

And we can multiply it by a constant.

Or you say, hey, look, I'm dividing this by this.

I should mention why these numerical examples might look confusing.

And so I want to figure out the sum of a geometric series of, you know, when I have some base a, and I go up to some number a to the n.

So the first set under consideration is the natural numbers.

Mathematics is basic to all sciences.

Again these, these are matrices. Now, we wanna solve for B.

Then we have those struggling learners who are still struggling with.

Technologically far more advanced.

It turns out that it's totally arbitrary.

look at an example of that too.

In this case, it's not the ones place, the tens place, the hundreds place, and the thousands place.

That's Democracy.

We're asked to identify the percent, amount, and base in this problem.

This gives us 3 times 5 is 15, 15 times 10 to the eighth, times 10 squared, we have the same base, we're taking the product so we can add the exponent.

So, even though a formula with boolean variables in it and a graph with different colors in it, feel like very different problems in a very deep fundamental mathematical way, they're really the same problem.

I'll define them here You have the visual.

So what can I do here?

Now, don't worry if you don't have any experience in physics as long as you have a basic idea of algebra, you're going to succeed.

This is a general abstraction layer for several file based databases.

So let me draw it down here because all of these values, you might notice, are positive values because I have a positive base.

Well, we know from this rule up here that we can add these exponents because they're all the same base.

And then there's lack of a mathematical basis.