what does thie formula stand for-E=mc2?(square)?
602803
The theoretical physics equation E = mc2 states a relationship between energy (E), in whatever form, and mass (m). In this formula, c², the square of the speed of light in vacuum, is the conversion factor required to formally convert from units of mass to units of energy, i.e. the energy per unit mass. In unit specific terms, E (Joules) = M (kilograms) · (299792458 m/s) 2.
401395
Way to go Arbitrage!  Oh to funny guy- yeah we get that E=MC2  IS a formula- but if you really want to "get it" Check out Maxwells equations. It's a great time to be a science nerd with all this info pouring in now! Figure it out & go up one on Albert!
851776
E=mc^2\n\nwhere \n E is in joules or kg·m²/s²,\nm is in kilograms, and \nc equals speed of light, in meters/sec (approx 3*10^8)
8321
The theoretical physics equation E = mc2 states a relationship between energy (E) and mass (m) first formulated by Albert Einstein in his 1905 paper "Ist die Trägheit eines Körpers von seinem Energieinhalt abhängig?" ("Does the Inertia of a Body Depend Upon Its Energy Content?", published in Annalen der Physik on September 27), one of the articles now known as his Annus Mirabilis Papers.
815664
Imaginary part of\n(e^(i*x)+ e^(2*i*x) + ...)\n=Imag(e^(i*x)/(1- e^(i*x))\n=Imag(e^(i*x)/\n  (1-cos(x)-i*sin(x)))\n=Imag(e^(i*x)\n   (1-cos(x)+i*sin(x))/\n   ((1-cos(x))^2+(sin(x)^2))\n=((cos(x))\n(sin(x))+(sin(x))\n(1-cos(x)))/(2-2*cos(x)\n=sin(x)/(2(1-cos(x)))
375776
In a square: multiply lenght by wittd.\n\nIt all revolves around that\n\nTriangle: base * height /2\n\nCircle: pi ( the matematical value - 3.1416 ) * radius^2\n\nThose are the basic formulae
442558
e^(pi*sqrt(163))= 262,537,412,640,768,744
697895
E = mc^2 = 1kg * (3*10^8)^2 = 9^10^16 Joules
798483
Here it is:\n\n(98,42)Mo + (1,0)n ---> (99,42)Mo
864021
[a b]\n[c d]\n\n1. E=[2 -2]\n ____[-1 2]= 2*2-(-1)(-2)=4-2=2\nE^-1=1/2 [2 2]  = [1   1]\n________[1 2] = [1/2 1]   \nYou multiply 1 divided by ad-cb and switch a and d and make b and c negative.\n\n2.  E= [1 -1]= 1+1=2\n______[1 1]\nE^-1=1/2 [1 1]   =   [1/2 1/2]\n________[-1 1] =  [-1/2 1/2]\n\nHope this helped!
697247
C = (W^2*L^2) / (24T^2)\nC(24T^2) = W^2*L^2\n[C(24T^2)]/L^2 = W^2\nAnswer:\nW = sq.rt {[C(24T^2)]/L^2}
454087
Use the formula:\n\nmagnetic moment = sqrt(n(n+2)\nwhere n = number of unpaired electrons.\n\nEg Mn has 5 d electrons, therefore, Mn2+ could have a maximum of 3 unpaired electrons. Plugging 3 into the above formula gives:\n sqrt(3(3+2) = sqrt(15) = 3.87 BM.
6838
∫xSec(x²)²dx = .5Sin(x²)/Cos(x²)
8298
In the formula, E stands for energy, m stands for mass, and c-squared is a constant factor equal to the speed of light squared. The formula indicates that large quantities of energy can result from tiny amounts of mass if the mass is completely changed into energy. Developed by Einstein.
68493
Energy is defined as being equivalent to Mass times the Speed of Light, Squared...\n\nE=MC(2)
6015
intgral(from - infinity to infinity) of e^(-x^2)= sqrt(pi)\n\nThis is the area under the bell curve. It comes up very often in statistics.
851377
im pretty sure its λ = Rh((1/n^2) - (1/m^2)) so \nλ/Rh = 1/n^2 - 1/m^2 \nso λ/Rh + 1/m^2 = 1/n^2 \nso n^ 2 = 1((λ/Rh) + (1/m^2)\nso n = sq. root(1((λ/Rh) + (1/m^2))