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Quadratic Equations 2x2
Solving Quadratic Equations
<%dim a, b,c,xa, xba=request.form("a")b=request.form("b")c=request.form("c")if a="" or b="" or c="" thenresponse.write "You must enter values into the equation solver before find the answers! Please click here to be directed to the form"elseif ( ( b*b)-(4*a*c))>=0 thenxa=((-b+ ( (b*b) - (4*a*c) )^(1/2) ))/(2*a)response.write "The first solution is: " & xaxb=((-b- ( (b*b) - (4*a*c) )^(1/2) ))/(2*a)response.write "
The second solution is: " & xbelseresponse.write("There are no real solutions to this equation. You will have to learn how to use i!")end ifend if%>
Roadrunner: It's way more than just a 'bee-beep' birdie - El Paso Times
Roadrunner: It's way more than just a 'bee-beep' birdie El Paso Times, TX - Jun 20, 2008 To me, a medium-tough calculation is 2x2=4 or 3-2=1. A mind-boggling calculation is a quadratic equation. And Roadrunner can do 1000 trillion of those a ... |
AYTMTB
Recently, I was forced to add a text messaging package to my cell phone plan. My incoming texts have skyrocketed in the last few months, as more and more of my loved ones rediscover the joys of the telegraph. I must admit, there are situations where I find the technology useful. Perhaps I'm sitting in class and I can't talk or I'm at work and I shouldn't talk. Yet even as I send my conveniently packaged alphanumeric messages sailing through the stratosphere, I am not a real texter. I write my m
NeoFlash Spring Competition 08: Academic Aid Scholastic Suite 6 Rev.753 - with motion kit support
Hopping on the NeoFlash Coding Competition 2008 bandwagon, homebrew developer Mr305 has equipped his brainchild's latest build, Academic Aid Scholastic Suite 6 Revision 753, with Dr. NEO's motion kit technology. Now, navigate through all the advanced math you can handle by tilting your Sony Playstation Portable up and down. Is that advanced math you just read? Don't worry, it doesn't get any easier than Academic Aid Scholastic Suite 6 Rev. 753. Just punch in all your variables and the homebrew
Homework as of 06/04/2008
Homework #1: Solving quadratic equations by factoring. Use one sheet of intermediate pad for this. Deadlines: Adelfa - 06/05 Champaca and Rosal - 06/06 Solve the following quadratic equations by factoring: 16x2 - 1 = 0 1024x2 - 289 = 0 x2 - 22x + 121 = 0 x2 + 38x + 361 = 0 x2 + x - 20 = 0 x2 - 7x - 44 = 0 x2 + 2x - 63 = 0 5x2 + 12x - 32 = 0 7x2 - 8x - 12 = 0 2x2 + x - 28 = 0
