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  • Question #4019e + Example - Socratic
    You can tell when you've been accepted because your introduction note will appear on the founders' page, and your face will appear in the founders list on the right hand side of the screen Here's an example from Environmental Science: You'll also get a welcome @mention from me :)
  • Question #1539b + Example - Socratic
    see bottom all the gas can be compressed in liquid form, It depends from how much is low the temperature, it is sufficient to be under its critical themperature the difference between gas and vapour is that vapour can be gained at liquid state only for compressing (for example water, ammonia, ecc), because its critical themperature is over room themperature (for Water 374°C, ammonia 1343°C
  • Question #27829 - Socratic
    Actually, some parallelograms have lines of symmetry Others don't Rhombi and squares actually have lines of symmetry: So do rectangles: But some parallelograms don't: It's simply a matter of the side lengths and angles in some parallelograms, which separate them and determine whether or not they have symmetry I hope that helps!
  • Question #0a739 - Socratic
    A lot of Factors You can divide regions into a bunch of groups based an certain criteria Like language, religion, celebrations, etc But people tend to base a region based on race, religion, and language America is kind of out of the equation because of our diversity based on how this country was founded But countries like Serbia, there was a war in the 90's over the Christians and the
  • Question #d8dfa - Socratic
    See below ln (ab) = lna +lnb lna^2=2lna 4*5=20 ln2^2=2a=4 2ln2+ln5=ln (2^2*5)=ln20=2a+b
  • Question #f9d12 - Socratic
    x(y) = (2y^5+C) y^2 The equation is in the form: dx dy + f(y)x = g(y) where: f(y) = 2 y g(y) = 10y^2 The integrating factor is: A(y) = e^(int f(y)dy) = e^(int 2 ydy) = e^(2ln abs y +C) = cy^2 The solution of the equation is then: x(y) = 1 (A(y)) int A(u) g(u) du x(y) = 1 (cy^2) int cu^2 10u^2dy = 10 y^2 int u^4du = 2y^3+C y^2 In fact: d dy (2y^3+C y^2) +2 y (2y^3+C y^2) = 6y^2-(2C) y^3 +4y^2
  • Question #54e22 - Socratic
    #=cot^2 (theta) + cottheta xx tan (theta)# #=cot^2 (theta) + cottheta xx 1 cot (theta)#
  • Scale Degrees - Music Theory | Socratic
    The best videos and questions to learn about Scale Degrees Get smarter on Socratic
  • Question #70151 - Socratic
    Yes, proof is available on the Web on many sites





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