Solve for 0≤x≤360 sinx=cosx
OH1995 Member Joined Nov 7, 2011 Messages 150 Gender Male HSC 2013 Mar 28, 2012 #1 Solve for 0≤x≤360 sinx=cosx
nightweaver066 Well-Known Member Joined Jul 7, 2010 Messages 1,585 Gender Male HSC 2012 Mar 28, 2012 #2 Dividing both sides by cosx
OH1995 Member Joined Nov 7, 2011 Messages 150 Gender Male HSC 2013 Mar 28, 2012 #3 One More: 2sin^2x + cosx = 2
K kazemagic Member Joined Feb 8, 2012 Messages 626 Gender Male HSC 2014 Mar 28, 2012 #4 2sin^2x+cosx=2 2(1-cos^2x)+cosx=2 2-2cos^2x+cosx=2 0=2cos^2x-cosx 0=cosx(2cosx-1) Therefore 0=cosx or 1/2=cosx Then you should be able to do the rest
2sin^2x+cosx=2 2(1-cos^2x)+cosx=2 2-2cos^2x+cosx=2 0=2cos^2x-cosx 0=cosx(2cosx-1) Therefore 0=cosx or 1/2=cosx Then you should be able to do the rest
Timske Sequential Joined Nov 23, 2011 Messages 794 Gender Male HSC 2012 Uni Grad 2016 Mar 28, 2012 #5 2sin^2x + cosx = 2 2(1 - cos^2x) + cosx = 2 2 - 2cos^2x + cosx - 2 = 0 2cos^2x - cosx = 0 cosx(2cosx - 1) = 0 cosx = 0 and cosx = 1/2
2sin^2x + cosx = 2 2(1 - cos^2x) + cosx = 2 2 - 2cos^2x + cosx - 2 = 0 2cos^2x - cosx = 0 cosx(2cosx - 1) = 0 cosx = 0 and cosx = 1/2
Timske Sequential Joined Nov 23, 2011 Messages 794 Gender Male HSC 2012 Uni Grad 2016 Mar 28, 2012 #6 kazemagic said: 2sin^2x+cosx=2 2(1-cos^2x)+cosx=2 2-2cos^2x+cosx=2 0=2cos^2x-cosx 0=cosx(2cosx-1) Therefore 0=cosx or 1/2=cosx Click to expand... i was too sloz
kazemagic said: 2sin^2x+cosx=2 2(1-cos^2x)+cosx=2 2-2cos^2x+cosx=2 0=2cos^2x-cosx 0=cosx(2cosx-1) Therefore 0=cosx or 1/2=cosx Click to expand... i was too sloz