Question

solve for theta

Answer 1

\[\theta = \theta\]So far with our knowledge, we have the above.

Answer 2

\[\frac{ (2^{-\theta}(\theta+1 }{ \theta-1 }=x\]

Answer 3

\[{2^{-\theta}(\theta + 1) \over \theta -1} = x\]This?

Answer 4

yes

Answer 5

So, the first step will be:\[2^{-\theta}(\theta + 1) = x\theta - x\]

Answer 6

ok then from there

Answer 7

Divide both sides by \(\theta + 1\).\[2^{- \theta} = {x\theta - x \over \theta + 1}\]

Answer 8

Now use logarithms.

Answer 9

ill have
\[-\theta \ln (2)=\ln (x)+\ln (\theta-x)-\ln (\theta+1)\]

Answer 10

I don't know.\[-\theta = {\log_2{x\theta - 1 \over \theta + 1}}\]

Answer 11

then how to find it it seems like theta is both sides

Answer 12

That's right... hmm

Answer 13

so does it means we cannot find theta or is there any other method to solve this problem

Answer 14

It's actually a complex number.

Answer 15

hmm i don't know how to solve it using complex number techniques

Answer 16

http://answers.yahoo.com/question/index?qid=20081016115207AA0BtZS

Answer 17

@REMAINDER

Answer 18

the problem is that they did't give me cos sin tan i have the logarithm of which i don't know how to remove it

Answer 19

but if maybe it was i trig problem have sin cos or tan i can find it so they didn't give me anything that can hlp me to solve for theta

Answer 20

so if you can i think you need seprate theta on one side and after this you will see what you can doing again and how with or wthout logarithm

Answer 21

it is possibill separate it theta on one side how do you think it ?

Answer 22

i've been trying to separate on one side but i don't find it

Answer 23

let theta here đ because i not can writing theta
so than there are

(đ+1)
----- = xđ -x
2^đ

so can you separate it now ?

Answer 24

no i will remain with the same thing i had wen solving using theta

Answer 25

sorry but i need to go now but i will came back and i will solve it in the night

bye

Answer 26

ok

Answer 27

@jhonyy9