how to find the rejection region?
400984
perform a null hypothosis.  It is made up of two regions.  The acceptance region and the rejection region.\n\n1.  perform a random sample of interest\n2.  determine a test statistic that is within parameters\n3.  the rejection region is the range of variables that does not pass the test in the null hypothosis.\n4.  use the dada in the rejection sample to test in the null hypothosis.\n5.  if it passes it is in the acceptance region, if it does not it is within the rejection region\n\neverything outside of the acceptence region in context of th null hypothosis will be the rejection region.
684438
print this out, it's in cross ref form\n\nhttp://www.iop.org/EJ/abstract/0031-9155/48/12/401
307451
Try\n\nhttp://www.purplemath.com/modules/negative.htm
957793
This is a huge question........here is the easiest way. Find the area between the line and the x-axis between the limits of integration. Areas above the axis are positive and below the axis are negative.
558645
These are my steps; it might be different for different people.\n\nCritical value approach:\n\n1. State null and alternative hypothesis.\n2. Compute the test statistic.\n3. Find the critical value and rejection region.\n4. Make you conclusion.\n\nP-value approach:\n\n1. State null and alternative hypothesis.\n2. Compute the test statistic.\n3. Find the p-value.\n4. Make your conclusion.
835510
You could try running an application like MemTest:\n\nhttp://www.memtest.org/
993949
It should be in your Programs list on the Start Button inside the software for your scanner.... \nGood luck.
68742
http://157.150.197.21/dgaacs/arabterm.nsf/375b4cb457d6e2cc85256b260070ed33/$searchForm?SearchView
248915
The limit as sky goes to zero from the positive direction would be ground.\nLim    = ground\nsky-->0+\n\nThe limit as sky goes to zero from the negative direction is space.\nLim    = space\nsky-->0-\n\nSince the limit from the + site does not equal the limit from the - side, the limit does not exist.
753347
Use the following - this will work:\n\nIf IsError(Range("A1")) Then\n... Code\nEnd If
947331
(-1/4)(16/4) (16)\n-1 * 16\n-16\nReciprocal = -[1/16]
617377
first put it into the form (x-h)^2=4p(y-k)\nCenter: (h,k)\nFocus: (h,k+p)\nFocal Width: 4p\n\nPlot those points and you should be good!\n(if you're having trouble getting it into that form try using the complete the square method)
195594
heres 1 from my university. dont know how much itll help.\n\nhttp://www.upscale.utoronto.ca/PVB/Harrison/ErrorAnalysis/index.html
331206
It's basically like a southern/northern/western except that you don't do electrophoresis.  What you do is drop your sample onto a membrane, then probe the membrane with whatever (antibodies for western, radioactive probe for RNA/DNA).
225035
Try 31545.  Leave off the 0.
902349
Hynton has it.  Just remember that you'll be restricted to x > 0 because of the original form of the problem.
796480
use v^2 =  GM/r\n\nv = root GM/2r\n\norbit = 2 pi r\n\nfor part 2 use suvat equations, s=vu+.5at^2 etc and it should fall out