So what's the derivative here?

It's just the derivative operator.

So let's see, this first one that our differential equation I'll do this one in blue our differential equation is the second derivative, y prime prime plus 4y prime plus 5y is equal to 0.

This right here is our derivative intuition module.

All it really is derivatives is the slope of the tangent line at any point.

What I've done here is what's called a derivation.

like a little squirrely thing is just the antiderivative.

The symbol formula_4 is traditionally used to denote the corresponding derivative formula_5.

What is cool about it is it really helps to conceptualize what a derivative is all about.

It says, ok you have done it right and it then drew the whole slope of the derivative and what the entire derivative is saying, is at any point this is the slope of the tangent line.

Welcome to the presentation on the indefinite integral or the antiderivative.

So y is equal to the antiderivative essentially, or the indefinite integral of the expression 2x.

Because d is the letter used for differential, I guess.

For example, this differential equation, I don't see an i anywhere here.

So now we'll actually be able to figure out a particular solution, or the particular solution, for this differential equation.

We have our particular solution to this sorry where did I write it to this differential equation with these initial conditions.

But given this differential equation, to get to the solution, we had to use imaginary numbers in between.

In this presentation, I actually want to show you how we can use the antiderivative to figure out the area under a curve.

Schedule 9 Report on cash contributions as at

Schedule 11 Report on cash contributions as at

The news that has spread quickly in the Gaza street concerns the introduction of voluntary military recruitment then conscription for Gaza's citizens.

And this is a word that appears throughout early mathematics, such as this 10th century derivation of proofs.

A formula for the integrand may be known, but it may be difficult or impossible to find an antiderivative that is an elementary function.

A derivation just means starting from some non terminal, follow the rules to derive a sequence of terminals.

Table 2. Phasing in of contingent personnel

Table 1. Phasing in of military observers

Table 2. Phasing in of infantry personnel

Table 3. Phasing in of support personnel

2004 2005 as ofat 30 June 2005 6

Annual session

The Executive Board

Table

Target

Table

Filter output

Schedule?

Table 3 Phasing in of civilian police monitors

Table 3. Phasing in of civilian police monitors

Table 4. Phasing in of civilian police monitors police

The first is comparison of case studies, the second is controlled comparison among variants of a common derivation, and the third is comparison within a sample of cases.

If I were to take the derivative of the expression x squared this is an easy one if you remember the derivative presentation.

Table 17.15

Table 17.17

Bilateral expenditures channelled through the United Nations system (table 7 or line C1 of table 3)

Unilateral self supporting expenditures (table 10 or line C2 of table 3)