what is the geometric mean between 5 and 10?
465491
Just wondering gave a pretty good explanation of geometric mean and found the geometric mean.  He didn't explain exactly how he got the mean.  One way to find the geometric mean between two numbers is to write the following equation for your problem: 5/x = x/10.  Solving this equation by cross multiplication gives you \nx^2 = 50\nx = sq root(50)    (positive or negative)\nWhich can be rewritten as 5 sq rt(2)
53700
Ten. It's greek and means "ten angles", so that there are also ten sides.
619440
7 will be after five\nand eight will be after six.\n\nReason: The upper numbers in 'numerals' contains straight lines, the lower one contains curves.\nWell...
120983
DEPEND WHAT U studying NOT LESS  THAN   2 UP TO 10
886831
Hello- between 2&5.\n\n Take Care!
515192
If it's a square, (60 x 60) then probably 8.\nIf it's a circle (r=60) then probably 10.\nIf it's a cirlce (d=60) then probably 6
71613
According to most studies: 5 to 6 inches
471216
Well, 4 squared is 16, and 5 squared is 25.  So its between those two.
757752
c) geometric.  Every term is 1/2 of the prior term.  The ratio is 1/2.
526908
You never mentioned that there are smaller squares that make up this 5x5 shape. Therefore, the technical answer is one. For all we know...5x5 could be referring to inches or some other measurement.
733665
5'10" is the average size.
948147
pentagon, doesn't matter the length of each side\n5-sided is pentagon
467836
Remember that (5,6) is a point in the xy-plane.  Graphically, the picture we have in our head is drawing a circle and seeing whether or not the circle goes through that point.  But if you're anything like me, you can't draw circles worth anything, so another way is to remember that the equation of the circle is just another way to describe all of those points.  That sounds kind of redundant, but keep it in mind.  What it means is that if I take ANY point on the circle, the x and y values of that point will fit into the equation of the circle and make it true.  (This is true not just for circles, but for any equations, be they for lines, parabolas, etcetera.)\n\nSo, the point (5,6) gives us our x and y values.  Plug them into the left-hand side of the equation, and we get \n\n(5-2)^2 + (6-6)^2 = 9, which doesn't equal 4, so the point is NOT on the circle.  Actually, this question would have been fairly easy to see from drawing a picture, too, but that's harder to do here!\n\nHope this helps.
40559
Just what are you asking? \n\nIf this were the Baking section, then you owe someone two pies. \n\nIf you are talking Math (this section), then I presume you are talking about PI (the value used in Circumference = 2 (PI) * radius, Area = PI * r^2, Volume = (1/3) PI * r^3). Following these derivations, I have no clue where PI^5 lies in Geometry.\n\nOr, finally, if you are thinking 3*PI - 5*PI, you get -2 * PI, or -2 * 3.14159..., = -6.28318...
284235
This is a geometric sequence with a common ratio of (-1/4).\n\nLet:\n\nr = common ratio\na1 = 1st term = 80\na2 = 2nd term = -20\na3 = 3rd term = 5\na4 = 4th term = -5/4\na5 = 5th term \na6 = 6th term\na7 = 7th term\n.\n.\n.\na10 = 10th term\n\nSolution:\n\nr = a2/a1 = a3/a2 = a4/a3 = -20/80 = -1/4\n\na1 = 80 Given\na2 = (a1)(r)= 80r = -20 Given\na3 = (a1)(r)(r) = 80r^2 = 5 Given\na4 = (a1)(r)(r)(r) = 80r^3 = -5/4 Given\na5 = (a1)(r)^(5-1) = 80r^4 = 80(-1/4)^4 = 5/16 ANSWER\na6 = (a1)(r)^(6-1) = 80r^5 = 80(-1/4)^5 = -5/64 ANSWER\na7 = (a1)(r)^(7-1) = 80r^6 = 80(-1/4)^6 = 5/256 ANSWER\n.\n.\na10 = (a1)(r)^(10-1) = 80r^9 = 80(-1/4)^9 = -5/16384 ANSWER
1006693
6, 10, 11, 20, 24, 40, ...\nThe diff between 6 and 10 is 4\n10 & 11 = 1\n11 & 20 = 9\n20 & 24 = 4\nso it's 4, 1, 9, 4\n4 and 9 and 1 are perfect squares, so just follow the pattern!
374695
its so easy ,\n   \n    we know that Arithmetic mean of n no.s > geometric mean of n no.s\n  \n there for four no.s a b c d\n  its AM is (a+b+c+d)/4\n  and its GM is  (abcd)^1/4\n\n  there fore \n    AM > GM\n   ie\n   (a+b+c+d) >  4 . (abcd)^1/4\n  \n        HENCE PROVED ,\n   AND PLEASE DONT ASK SUCH STUPID QUESTIONS\n                !!!!!!  STUPID PEOPLE STUPID QUESTIONS !!!!!\n\nBECAUSE GENIUS LIKE EINSTEIN NAD NEWTO ARE STILL ALIVE IN THIS WORLD