Calculus: An Intuitive and Physical Approach (Second Edition). Calculus: An Intuitive and for free download. Click here to download PDF version now. Calculus book. Read 6 reviews from the world's largest community for readers. Application-oriented introduction relates the subject as closely as possibl. [PDF] Download Calculus: An Intuitive and Physical Approach (Second Edition) ( Dover Books on Mathematics) Ebook | READ ONLINE. kathleenkl. Views.

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Editorial Reviews. About the Author. Morris Kline is Professor of Mathematics, Emeritus, at the Courant Institute of Mathematical Sciences, New York University, . Chemistry the central science edition by brown lemay bursten murphy and woodward test bank Bruce musicmarkup.infon Catherine. Calculus by Morris Kline, , Wiley edition, in English.

Post all your math-learning resources here. Questions, no matter how basic, will be answered to the best ability of the online subscribers. Follow reddiquette. Be civil and polite; this is meant to be an approachable community for discussion of reason and logic. What does your instructor or the text want you to accomplish?

Actually, I have an extremely basic question, which I'm not going to make another post for because I think it can be answered really quickly.

The short answer is this is a formula from Netown's physics. The 16 really means a measure of distance, in this case feet. He left the units off. You'll learn about why it's 16 and not some other number as you learn more about physics and as you learn about the derivative and integral, by the time you finish chapter 3.

The longer answer is: Ah, you know, you're actually bringing back memories to me. I actually remember being kind of stuck on the same thing, no shit. This is on page 8 assuming our second editions are the same. Just trust when he says "correctness of which we shall establish later". So just stick with reading it and it will come in time. But we can try to make it a little more clear beforehand and also supplement stuff he leaves out.

This is actually something that Newton discovered. The amount of distance an object falls is 16t 2. Well, that's actually good question So like, I guess I should warn that this book is slightly expecting that you have some introduction to physics, or at least that you trust it when it throws out a formula from physics.

I wouldn't worry about that too much if you don't know physics yet. You're obviously a smart kid, and if you read this, when you do take physics you'll be a boss. So getting in to the physics of it, It's all governed by this value we observe from nature called G usually called "big g". It's a constant which dictates the amount that bodies of various masses are attracted to each other gravitationally. That's actually where the 16 is coming from, indirectly.

It comes from this semi-mysterious constant in nature called G. Note that G is not 16, but the fact that there is a constant of 16 in this formula, is actually because there is a constant called G in the formula for how bodies accelerate towards each other gravitationally.

The constant originally comes straight out of observed nature. Not many people claim to know why G is G, but it is there.

The way that this G becomes the 16 in that formula doesn't make much sense before you learn calculus, but it makes sense after. Calculus shows you how to derive one from the other. So, it's a little annoying that he doesn't say why, but he's asking you to trust him. When you're first learning about physics formulas and how they model physical phenomena, at first it seems mystical how the different features of formula model actual behavior.

Like, why is the constant there? Why is this or that being divided? Why is this an exponent, etc. You will actually figure these things out, which is totally mind-boggling ; you realize that in physics formulas:. Anyway, that's most of the answer. Hopefully that should satisfy you beyond that point in the chapter.

If you take two masses like 2 planets, or a planet and a ball in your hand , the gravitation attraction between them is found from observation of people like Newton to be.

Here's the wikipedia about it , don't worry about some parts if you don't recognize them yet.

You plug all this stuff in and you get a formula kind of like the one below. Don't try to follow this exactly You will totally do this problem though in physics class or in your own reading soon enough. This is that general gravity formula filled out for the case of the Earth and an apple effectively. Don't worry about the cos part, it's just a way of getting the radius of the earth from it's circumference. And again, don't bother doing this now, it will be taught much better by someone else.

But just to try to grok what's going on here: So you plug all this stuff in and you get a number for the acceleration due to gravity of basically any object that is close to the surface of the earth:.

In reality it fluctuates by 0. That value is called "g", "little g", or "standard gravity".

On the moon the number is different because the Moon has less mass. On Neptune, it's bigger, etc. So remember I said that through calculus, acceleration, velocity and position are all related? Well, there are two big concepts in Calculus, the derivative and the integral. Reitz, Frederick J. Curtis Fundamentals of Applied Electromagnetics 5th Ed.

Instructor's Solutions Manual Authors; C. Alexander M. Sadiku Fundamentals of Electric Circuits 4E. Moran, Howard N. Munson, Donald F.

Young, Theodore H. Incropera D. Graham Solomons Fundamentals of Physics 7th Ed. Petrucci; William S. Lang and G. Sepe, W.

Milic and Z. Dobrosavljevic Introduction to Econometrics 2nd ed. Anderson Introduction to Fluid Mechanics 7 E. Bertsekas and John N. Ross Introduction to Quantum Mechanics 2nd Ed. Friedberg , Arnold J. Insel , Lawrence E. Callister, Jr. Solutions Manual For Brief Calculus -? An Intuitive Approach with Calculus, of the foundational concepts in microeconomics and is broadly accessible to economics and non-economics majors alike.

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