State the value of PHI?
547296
The golden ratio is the ratio of lengths such that the part is to the whole as the complement is to the part, where the complement is the whole minus the part.\nThus x/1 = 1/(x - 1). This is the quadratic equation x^2 - x - 1 = 0. Thus, by the quadratic formula, x = (1 +/- Sqrt[5])/2. Since a length cannot be negative, we take the positive value (Sqrt[5] + 1)/2 as the golden ratio.
358099
0.43 & 0.0062\n\nDivide by 100
1089687
Try this calculator, you can answer any question like that
384859
I = Prt\nwhere I is the interest, P is the principal, r is the interest rate, and t is the time (in years)
393786
If it's a proof, or in mint condition, or is a "mistake" (ie, double-struck, half-struck, etc) then it would be valuable.  If its a regular circulated coin its only going to be worth face value.  To be sure, try taking it to a coin collector/dealer and asking them to tell you what its worth.  Or find a pricing guide in your local library (the official pricing guide is called a red book).
199580
Do a search for that on ebay. That'll give you an idea of value.
1167304
Yes. Phi, 1.618, is the golden number. It is the ratio of two lengths such that the ratio between the longer and the shorter length is the same as the ratio between the whole and the longer length.\n\nIf a rectangle is constructed with these ratio's, it can be iteratively subdivided into smaller and smaller golden rectangles, forming an arithmetic spiral. This spiral, when copied and rotated 180 degrees, is the shape that all spiral galaxies take.\n\nPhi is related to the fibonacci sequence. 99% of sunflowers have a fibonnoci number of seeds arranged in this spiral shape.\n\nPhi is approximately the ratio between the lengths of one bone in the finger and the next.\n\nThe list goes on... too tired right now to remember more\n\nEdit - holy crap, I didn't know that about the bees. Mind so blown right now.\n\nAlso Edit - Gardener's book deals mostly with very loose claims that certain peices of ancient archetecture incorporates knowledge of the number Phi. His points are well thought out and thorough, and have discredited many specious claims about Phi's use in this area. However, the physical manifestations of Phi are very real and undeniable.
699777
http://en.wikipedia.org/wiki/PH
1070468
Mutiply $28 by 0.30, then subrtact 28 again, and that should tell you how much it is. ($19.60. It will come up as -19.60 though, just ignore the negative)
222420
P = (you guessed it) F / A.\n\nP = 37 / 0.0084 = 4404.76 Pa\n\n1 Pa = 1 / 133.322 mmHg\n\nP = 4404.76 / 133.322 = 33.0 mmHg.\n\nIs this beginning to make sense now?
598562
The value of gold varies from day to day.\nTook a look here for historical data:\n\nhttp://www.kitco.com/charts/historicalgold.html
189338
You have to say the starting value for n.  \nThe first value for n has to be given; it could be basically anything.
161170
2p,10q\nis this ur homework?\n*****
35445
You'll have to get it authenticated.  If it is, it's worth several thousand and up depending on the condition.  Look on E-bay for completed items similar to this, that would indicate a base price.
197837
Go here: http://www.phikaps.org/chapters/info/065.html and contact the chapter president he could give you the exact number
505785
If in greatcondition it most likely is worth at least five hundred.  It may be worth more.  \n...A nice one and sure is accurate
633141
There appears to be some confusion here. First, it shouldn't be a Phi. It is an integral. Next, it wouldn't be Green's theorem, it would be Stoke's theorem (a generalization to green's theorem).\n\nWhat you have to do is find another curve that will bound a surface with this helix. Use Stoke's theorem to find the surfact integral over the bound surface and directly compute the integral over your chosen curve.