Need help with math problem
10 years ago
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Math problem! Don't be scared... :)
Comments (8)I have a degree in math. And I promise no algebra is needed. In fact, no numbers even! And yes, you could build a single bed larger than the two beds. Just imagine, if you could, pushing the two rectangular beds next to one another, so that they share one side. Since you haven't changed the beds at all, they will still have the same area. Now, you see that you have two walls which are inside the bed, which are not needed, If you removed this wood, couldn't you use them to enlarge the beds? (yes, I know this might be an "l" shaped bed, but that is not important right now. It happens that the largest bed that you can make for a given amount of wood is a square bed. However, since your wood is already of different lengths, and you have a certain space in your yard that you are working with, you probably will want to build a rectangle in the easiest way. Just build the "fattest" rectangle you can using the wood you have. But you already knew all of this, right? It just takes a certain way of looking at things. And it is this way of thinking that is the essence of math. Yes, math allows us to calculate areas and draw graphs, and do algebra. But it is the way we THINK about things that is the essence of math, not merely the equations. So don't let memories of algebra class scare you off. Besides, one of my university math professors often said that he tried to figure out how to build a door for his barn using calculus, and it didn't work! (Well, of course, the math wasn't wrong, but somewhere he made a mistake, by making it too complicated.) But if you really want to know how much bigger you can make your beds then you may find this helpful: The perimeter is the total amount of wood you will use and is equal to the length of all four sides added together (or sum the width and length, then double the sum.) The area is the width times the length. And remember that one square foot is (12 inches by 12 inches), or 144 square inches. So to avoid confusion, stick with either inches or feet in your calulations. And WHY might you want to do this? Because a pencil is a lot easier to push around than a raised bed! And if you want to post back here, I would be glad to check any calculations. Good luck!...See Moreneed help with math please!
Comments (3)Looks like justaguy2 came through with the math better than I could. I did want to throw in a couple of thoughts, though. Hopefully you are taller than me, as I know from experience that I can't reach into the center of a five foot bed easily without squishing some of my outer crops. If you put a trellice along the long edge you will have real problems trying to reach the "back" rows. My other thought is that I have recently seen a suggestion that when you build a long bed it is a good idea to put a brace in the middle to keep the long sides from bowing out. If you go to the site I put in the links below and follow the instructions to see previous episodes (unfortunately I coldn't find an URL to go straight to the building raised beds episode)and look at the episode about building raised beds for where I found usefull information about building long raised beds. (I have only built (4X4) ones. Here is a link that might be useful: Gardenfork TV...See MoreQuick! I Need Math Help Please.
Comments (12)Not sure I agree. Unfortunately we're really missing some critical information such as if or when it compounds or are you just talking simple interest? That'll make a difference. Don't know start and end dates and don't know due dates and other terms or if there's any other charges involved - presumably not. Also the way it sounds there's no payments made, so from the simplest standpoint it could accumulate as follows: Loan originates on 9/22/9 with monthly payments. 9/22/9: 10% divided by 12 months = 0.83333333333333% per month. First payment would be due the following month and interest would accrue then, not in September. 10/22/9: 453.58 x 0.83333333333333% = 3.78 (plus prior balance = 457.36) 11/22/9: 457.36 x 0.83333333333333% = 3.81 (461.17) 12/22/9: 461.17 x 0.83333333333333% = 3.84 (465.01) 1/22/10: 465.01 x 0.83333333333333% = 3.88 (468.89) 2/22/10: 468.89 x 0.83333333333333% = 3.91 (472.80) 3/22/10: 472.80 x 0.83333333333333% = 3.94 (476.74) 4/22/10: 476.74 x 0.83333333333333% = 3.97 (480.71) 5/22/10: 480.71 x 0.83333333333333% = 4.01 (484.72) From this, 484.72 would be the end balance with accumulated interest. Subtract the starting amount of 457.36 would equal $31.14 in interest and totaling the monthly interest double checks at $31.14. You put it as a "bill" so if the first due date was September 22, 2009, then it might shift things back a month and add another $4.04 to the interest equaling $35.19 in interest unless there's a credit for paying 2 days early, which I'd assume isn't the case. And if it's not paid on time, it could add another interest charge too, but I'm assuming that's also not the case. So, with the limited info, that's the best I can guess....See MoreI need math help!
Comments (4)Because I'm an idiot and I should have been dividing our FEE from the 50,0000. Not the entire settlement. It slapped me upside the head when I was making dinner last night. LOL 20,000 / 162,975 = 12.27% All better this morning. *chuckles*...See More- 10 years ago
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