Thursday, November 7, 2013

Sequence Theory and Its Real World Application

Sequence Theory and its Real World application Genaro Esparza tousle 126 Dr. Yuhsun Edward Shih 2/27/2012 In our everyday lives, we often nonice ourselves with many very interesting problems, which could be lick if they were entirely reborn into maths. People at one timeadays have forgotten the magnificence of math theory in our everyday lives by breeding and incorporating math skills, we female genitalia avoid overpaying or simply not sagaciousness the damage of certain projects. We entrust look at cardinal problems from everyday life that are easily solved development sequence theory and the worthy edicts and demonstrate that with the proper uprise any problem is solvable. A person hire a libertine to build a CB radio chromatography column. The firm charges $ hundred for delve for the first 10 feet. After that, the decent of the labor for each succeeding 10 feet is $25 more than than the predate 10 feet. That means the next ten feet allow cost $125, then $150 and so on. How much will it cost to build a 90-foot tower? (Bluman, 2011) Here is how I would field come forward the problem I can see that the footing changes every ten feet that we build upward(a) the price increases $25 dollars, which is attention deficit disordered to the previous price. The repeated addition tells us that this is an arithmetic sequence, 10,20,30,40,50,60,70,80,90 that has 9 total terms.
bestessaycheap.com is a professional essay writing service at which you can buy essays on any topics and disciplines! All custom essays are written by professional writers!
The problem is solved by identifying the essential rime for the equation, which is an = a1 + (n-1)d CITATION Blu11 \l 1033 (Bluman, 2011). n = the add up of terms solely which is 9 d = the common release d=25 a = the first ter! m in the sequence which is ampere-second. a9 = a1 + (9-1)25 a9= 100 + (8)25 a9= 100 + 200 a9= 300 With a9 now identified, I can find the total for building the 90-foot tower using another formula made for finding the sum of arithmetic sequences. sn=n(a1+an)2 (Bluman, 2011) S9=9(100+200)2 S9=9(300)2 S9 = 4.5(300) S9= 1350 some other way to token this out is to simply write out the sequence and add it up like so $125, $150, $175, $200, $225, $250, $275, $300...If you call for to get a full essay, order it on our website: BestEssayCheap.com

If you want to get a full essay, visit our page: cheap essay

No comments:

Post a Comment

Note: Only a member of this blog may post a comment.