what is the square root of pie?
107783
sqrt(pi) ~= \n1.77245385090551602729\n8167483341145182797549\n4561223871282138077898\n5291128459103218137495\n0656738544665416226823\n6242825706662361528657\n2442260252509370960278\n7068462037698653105122\n8499251730289508262289\n3209537926796280017463\n9015351479720516700190\n1852340185854469744949\n1264031392177552590621\n6405419332500906398407\n6137334774751534336679\n8978936585183640879545\n1165161738760059067393\n4317913328098548462481\n8490205465485219561325\n1561647467515042738761\n0561079961271072100603\n7204448367236529661370\n8094323498831668424213\n8457096\n\nEnjoy!
1157812
There is a method called the binary search method that will find the \nsquare root of any number N.  You'll need a calculator to do this \nmethod.\n\nThe first step is to pick a value you know to be too small the be the\nsquare root of Pi.  Call this value S (for small guess).  The next\nstep is to pick a value you know to be too large to be the square root\nof Pi.  Call this value L (for large value).\n\nThen since Pi = 3.14159.... we'll say S = 1, and L = 2.\n\nS = 1\nL = 2\n\nThen find S^2 and L^2 (S and L squared):\n\nS^2 = 1\nL^2 = 4\n\nWhich of these values is farther away from Pi? S^2 is farther away \nfrom Pi then L^2, so replace S with the average of S and L.  Now we \nhave:\n\nS = 1.5\nL = 2\n\nContinue the process:\n\nS^2 = 2.25\nL^2 = 4\n\nReplace the small value again since its square is farther away.\n\nS = 1.75\nL = 2\n\nGoes to:\n\nS^2 = 3.0625\nL^2 = 4\n\nReplace the large value now:\n\nS = 1.75\nL = 1.875\n\nGoes to:\n\nS^2 = 3.0625\nL^2 = 3.515625\n\nReplace the large value again:\n\nS = 1.75\nL = 1.8125\n\nGoes to:\n\nS^2 = 3.0625\nL^2 = 3.28515625\n\nAt which point we know to replace the large value again since its \nsquare is farther away then the small value's square.\n\nSo\n\nS = 1.75\nL = 1.78125\n\nAt this point we know the square root of Pi lies between 1.75 and \n1.78125. Continuing this process we can get finer and finer bounds for \nthe value of the sqaure root of Pi.  After a while we will see that \nthe square root of Pi equals 1.77245....  Since Pi is irrational we \ncan never get an exact answer and we have to settle for an \napproximation.\n\nHope this helps.\n\n-Doctor Steven,  The Math Forum\n Check out our web site!  http://mathforum.org/dr.math/   \n    \n\nI hope this helps you a little sorry if it does not!
591844
The square root of Pi lies between 1.75 and \n1.78125. We can get finer and finer bounds for \nthe value of the sqaure root of Pi.  After a while we will see that the square root of Pi equals 1.77245....  Since Pi is irrational we can never get an exact answer and we have to settle for an approximation.
680200
Assuming this means a circle...\n\ndefn/:\n\nc=circurmfernce\nA=area\nr=radius\nd=diameter\npi=pi (~3.1415926...)\nd=2*r\n\nC=2*pi*r=d*pi\nA=pi*(r^2)...(area is pi*r squared...pie are squared-no there not their round).\nA=pi*(d^2)/4.\n\njust plug and chug...\n\nC=10*pi.\nA=25*pi.\n\nanswer:\n\nit's that simple
708801
The answer is 10\n\nMultiply 5 times 20 and take the square root of that.\n\nMultiplication and Square Roots can be done in either order.
533051
16.3707055437449\n\nYou can use the free online scientific calculator at the link below to solve square root problems.
579007
square_root(2/7)=0.5345224838\n\ncosx=2cos(x/2)^2 -1 \n2cos(x/2)^2=(cosx+1)\n2cos(x/2)^2=(-3/7+1)\ncos(x/2)^2=2/7\ncos(x/2)=sqrt(2/7)
898007
It is said that the area of a circle is Pi R square.  Pie are not square. Pie are round, cornbread are square.
941657
Nah, sorry, but something in your thinking is incorrect.  You seem to be saying that if you add the square root of 3 four times, you want to get 9.  That's not right.  If you take sqrt(3)^4, you WILL get 9.   Taking the fourth root of a number is not like dividing a pie into four pieces.
50988
The square root of 144 is 12 and -12. The principal square root is 12.
171301
The square root of 3 is an irrational number, however, we can approximate it using a bit of calculus.\n\nWe know the sqrt of 4 = 2.  4 is pretty close to 3, so we can estimate the sqrt of 3 to be,\nsqrt(4) - (1/(2*sqrt(4)))*(1) = 1.75\n\nBy plugging sqrt(3) into a calculator, we get about 1.732060808, which is pretty close to our estimate.  The close the numebr you choose to 3, the closer your estimate will be to the "true" value.
214374
You take pie are squared and you sit on it and rotate.\n\nHold on, that's not right -- you subract it from the area of the square in which the circle fits snugly.  \nWhat's up with the 3' rise anyway?\n\nThe secret of the whole thing is "pie are squared", it's an ancient formuale that has worked well down through the years, in spite of the fact that it works out to millions of decimal places and then all the philosophical issues that come up -- and then when you talk about the Pothygorean theorem the plot really thickens.  Hold on, I've lost my train of thought.
271033
The square root of a number is a number which, when multipled by itself, gives the original number. The square root of 16 is 4; the square root of 25 is 5. The square root of 1 is 1.\n\nSome numbers have no exact square root. The square root of 20 is somewhere between 4 and 5, but no sequence of digits, no matter how long, can produce an exact value which, when multipled by itself, will give 20. The square root of 20 is called an "irrational" number. We can know that the square root of 20 is twice the square root of 5, but the square root of 5 is irrational, also.\n\nIf you want to know how I know that the square root of 20 is twice the square root of 5, pick this answer as best and ask another question ("How do we know that the square root of 20 is twice the square root of 5?").
543808
The square root of 3.14159265 is approximately 1.77245385.
913234
it's "pi" not "pie" dear ... :-)\n\nAnd, yes I do know how to prove those identities.\n\nAnd, no I won't do them all, as it will deprive you of the wonderful opportunity to learn and practice for your test. \n\nBut, I will do one for you!  I'll do #8:\n\n(sinx + cosx) ² =\nsin²x + 2sinxcosx + cos²x = \nsin²x + cos²x + 2sinxcosx = \n1 + 2sinxcosx  {{ using trig ID #1 }} = \n1 + sin2x {{ using trig ID #2 }}\n. . . . .\nTrig ID #1 :  sin²x + cos²x = 1\nTrig ID #2 :  sin2x = 2sinxcosx\n\nNRT
51084
Just as the reciprocal of the number 2 is 1/2, or 0.5, the reciprocal of the square root of 2 is the square root of 1/2.  This is represented numerically as 0.707106781186...  Try it again, this time using numbers which will yield whole-number results.  For example, take the number 64.  The reciprocal of 64 is 1/64 or 0.015625.  The square root of 64 is 8, and the reciprocal of 8 is 1/8 or 0.125.  Note that the square root of 0.015625 is 0.125.
543954
1/3 x pie x radius (power of 2) x height