a*.25 + (1-a)*.5 + 2* a * (1-a) *.25 *.5 *-.25
What are we going to do here?
set equal to 0 and solve for a
Hmmm. Maybe I can show you it's simplified form and then you try to solve it. :) Here it is \[.25a+ .5(1-a) + 2*.25*.5a(1-a)-.25 = 0\] \[.25a+.5-.5a+.25a-.25a^2-.25 = 0\] Hence \[-.25a^2+.25 = 0\] Then you continue :p
@perdue , do you get it?
i was away for a second i'm going to try it now, thanks for simplifying it :)
I'm getting that a = 1 but I know that a is supposed to = ,75
Oopss. My answer is also 1 tho. Where did you get .75?
i have the answer from the professor
Maybe try to check your given again. I think there's something wrong with it. :)
k thank you I'll take a look at it
a*.25 + (1-a)*.5 + 2* a * (1-a) *.25 *.5 *(-.25) =0
I'm getting something close to the .75 (.732), there could be some issues with rounding
Is it something like this?
.5 -.1875 -.0625a^2=0 is what I'm getting
when you simplify the right side of the equation you get .0625
multiplied by (a - a^2)
.5 - .25a + .0625a -.0625a^2 =0
I think it is a rounding error when you combine like terms and add the 'a coefficient terms' to both sides you get .5 = .1875a + .0625a^2
isn't it be .25a+.5-.5a+.0625a-.0625a^2 = 0 ??
yes that is right let me check it again, my algebra sucks
but when you combine like terms - .25a -.5a + .0625a = (-.1875)
so .5 -.1875a - .0625a^2 = 0
How did you get your answer, did you used quadratic formula? Sorry huh, i do not have calculator here.
actually I'm still not sure on the answer I'll let you know if/when I figure this out
I have here the quadratic formula. Maybe this could help you. The quadratic equation in the form of ax^2 + bx + c = 0 may solve the roots thru this formula. \[x = \frac{ -b \pm \sqrt{b^2 - 4ac} }{ 2a }\] where a = -.0625a^2 b = -.1875a and c = .5 Just substitute the values over this formula
thank you :)
I hope it will lead to .75 haha lol
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