prove that cos θ = 1/2 ( a + 1/a).
i didnt know it was possible to turn a variable into another without a conversion thingy...
is this only the question given? Please check it again
What about "a"? What kind of variable?
yea .. it is the way it is given in my note .. but what do you think is right ?
@athe i dont know !
well i dont think that it is right :
Since we have a variable "a" in RHS .. the main question arises that what kind of variable "a" is right ?
okay , then what do you think is the right question ?
there are many possible questions .. hence i can not tell ..
i dont know .. i just started with my trig lessons !
https://www.google.co.in/search?q=prove+that+cos+%CE%B8+%3D+1%2F2+(+a+%2B+1%2Fa).&sugexp=chrome,mod=8&sourceid=chrome&ie=UTF-8 possible questions
:/
if
for example, if \[a=10 \] this equation senselessly.
a might be something like tan(theta/2)...some half angle trigo function...
i dont know .. i might very well close this question then !
multiply first.
thanks for the help anyway guys !
I think it is given
what is given ?
and maybe problem is to find \[a^2+\frac{1}{a^2}\] or something like this
@mukushla if the question is that how'd you do it ?
square both sides
by using 2cos^2 θ - 1 formula ?
idk what is the original problem...but if \[a+\frac{1}{a}=2 \cos \theta\]then\[a^2+\frac{1}{a^2}+2=4 \cos^2 \theta\]
so 4cos θ = 2 cos^2 2θ - 1 ?
u dont need that formula
then how do you do it ?
its almost done....
tnx for the help !
np :)
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