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College Algebra: Solving Business Problems

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About this Lesson

  • Type: Video Tutorial
  • Length: 4:20
  • Media: Video/mp4
  • Posted: 06/26/2009
  • Use: Watch Online & Download
  • Download: MP4 (iPod compatible)
  • Size: 69 MB

This lesson is part of the series: College Algebra: Linear Equation Word Problems 2

Taught by Professor Edward Burger, this lesson was selected from a broader, comprehensive course, College Algebra. This course and others are available from Thinkwell, Inc. The full course can be found athttp://www.thinkwell.com/student/product/collegealgebra. The full course covers equations and inequalities, relations and functions, polynomial and rational functions, exponential and logarithmic functions, systems of equations, conic sections and a variety of other AP algebra, advanced algebra and Algebra II topics.

Edward Burger, Professor of Mathematics at Williams College, earned his Ph.D. at the University of Texas at Austin, having graduated summa cum laude with distinction in mathematics from Connecticut College.

He has also taught at UT-Austin and the University of Colorado at Boulder, and he served as a fellow at the University of Waterloo in Canada and at Macquarie University in Australia. Prof. Burger has won many awards, including the 2001 Haimo Award for Distinguished Teaching of Mathematics, the 2004 Chauvenet Prize, and the 2006 Lester R. Ford Award, all from the Mathematical Association of America. In 2006, Reader's Digest named him in the "100 Best of America".

Prof. Burger is the author of over 50 articles, videos, and books, including the trade book, Coincidences, Chaos, and All That Math Jazz: Making Light of Weighty Ideas and of the textbook The Heart of Mathematics: An Invitation to Effective Thinking. He also speaks frequently to professional and public audiences, referees professional journals, and publishes articles in leading math journals, including The Journal of Number Theory and American Mathematical Monthly. His areas of specialty include number theory, Diophantine approximation, p-adic analysis, the geometry of numbers, and the theory of continued fractions.

Prof. Burger's unique sense of humor and his teaching expertise combine to make him the ideal presenter of Thinkwell's entertaining and informative video lectures.

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You know, back in the late 90's, Beanie Babies were just the craze. This is Gobble, the Beanie Baby, and sometimes these are great examples of mathematical principles. In fact, with Gobbles here - let me tell you something about Gobbles. The price of Gobbles actually fell 20% this year. And now, Gobbles the Beanie Baby is currently selling $750.00. These things are collector's items, folks. $750.00 now, after it fell 20%. And the question is how much did it cost last year?
Okay, well how can we figure this out? Well, let's think about it together and see if we can reason together. We don't know how much the Beanie Baby cost a year ago. That's what we're trying to find out, but we do know how much it costs now. So let's let that unknown price be p. So p equals the price of Gobbles last year. Now what do I know about the price of Gobbles this year? Well, actually, I know two pieces of information, if you look over there. The first one is the price is $750.00, but the second thing I know about the price is that it is 20% less than the price it was previously.
Now, what does that mean? It means that the price fell 20%, so I'm going to subtract something from this price. And how much do I subtract from that price? I subtract 20% of this price. So what I do is I take the price p and I subtract off 20%, and 20% is just .2 p. So if I take the price and deduct it, I have it fall 20% of the price - so, for example, suppose the Beanie Baby cost $10.00 and the price fell 50%. Well, I find 50% of $10.00, which is $5.00, and so then the price would go from 10 to 10 - 5, which would be 5, which is right. It fell 50%. If it falls 20%, then, in fact, I have p - .2p. And that equals, well, we know what it equals, it equals 750. So now I have the equation and it's really easy to solve this, because 1p - .2p = .8p and that equals 750. And so if I divide both sides by .8, what I see is that p = . And if you divide that out, you'll see $937.50.
Does that answer at least sound reasonably reasonable? The price last year should be higher than this year's price, because remember this year's price, we had a fall in price. So the $750.00 is this year's price, so last year's price should be higher, and that's at least the number we're getting $937.50. And, in fact, you can check this by taking 20% of this number and then taking $937.50, subtracting the 20% and you should get that.
So that's the answer to this question. When you have a price drop or a price increase by a certain amount, you either add or subtract the right percentage and that's it. So that takes care of the little explanation here of the little Gobbles, the Beanie Baby.
However, there's a bonus question here, and the bonus question is just very simply this: what's the explanation for the Beanie Baby craze from the 90's? Everyone was buying these things. They were just a fortune. Well, the answer is they're so cute and they're just - I don't know what it is, but oh, this one seems to be having a little dietary problem of some kind here. I guess this wasn't quite toilet trained yet. But anyway, these Beanie Babies are as cute as they can be and I just hope that this one didn't eat too much gobbling. So I think we'll call it quits on the Beanie Baby front and I'll clean up these little Beanie Baby jellybeans. All right, I'll see you soon.
Equations and Inequalities
Word Problems with Linear Equations - Applications
Solving Business Problems Page [1 of 1]

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