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$S(R, r, n)=R\left(\frac{(1+r)^{n}-1}{r}\right)$ determine $S(10,000,0.0025,24)$

247,028

Calculus 3

Chapter 6

An Introduction to Functions of Several Variables

Section 1

Functions of Several Variables

Partial Derivatives

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12:15

In calculus, partial derivatives are derivatives of a function with respect to one or more of its arguments, where the other arguments are treated as constants. Partial derivatives contrast with total derivatives, which are derivatives of the total function with respect to all of its arguments.

04:14

04:42

Show that$$\left(\begi…

03:34

Show that$$\left(\…

07:42

Find $r$ if (i) ${ }^{5} \…

All right, so we have this function in three variables. Big R. Little R. N. N. I really don't like when they put little our little end in the same problem because it's really hard to make them look different. Um So don't write too fast. I also don't like when they put I didn't put the comma When I re copied this but they put AO in 10,000. Which is confusing because there's commas in the sort of triple. But Big Art is 10,000. Little R. is .0025 and little end is 24. So we're just going to replace a big are with 10,000. We're going to replace little Are with um .0025. Uh you can replace end with 24. Here's A -1. That doesn't change. And then divided by zero 25. Okay now we've got to put this into a calculator because I cannot do that in my head. Make sure whenever you're typing into your calculator um that everything you put your parentheses where you want them because otherwise you might get a vastly different answer. So 1.0025, all to the power of 24 -1. And then Uh huh. Close the parenthesis And then divided by a .0025. And then we wanna multiply it by 10,000. So I did that in a slightly weird order. But um you should get uh stay at the school. Right okay. Here we go. You should get approximately 247028 .18, not sure where they want you to round, but it's not an exact value. Some very long testimony.

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