cos(2x)=1-2sin^2(x)
do u still need help or gunna go with his answer?
OpenStudy (anonymous):
i still need your help!
OpenStudy (anonymous):
wow...wow....stop...that's not the ans...u proceed urself...
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OpenStudy (jessiegonzales):
so can u simplify the thing i gave u?
OpenStudy (jessiegonzales):
is there a multiple choice?
OpenStudy (anonymous):
nope
OpenStudy (jessiegonzales):
so simplify
OpenStudy (anonymous):
ok how?
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OpenStudy (jessiegonzales):
ok so now u have..
OpenStudy (jessiegonzales):
\[2\sin^2(x)+\sqrt{2}\sin(x)=0\]
OpenStudy (jessiegonzales):
hello?
OpenStudy (anonymous):
huh
OpenStudy (anonymous):
\[\cos2x =1-2\sin^2x\] given\[\cos2x+\sqrt{2}sinx=1 \]\[1-2\sin^2x+\sqrt{2}sinx=1\]\[2\sin^2x+\sqrt{2}sinx=0\]\[\sqrt{2}sinx(\sqrt{2}sinx+1)=0\]\[sinx=0\]\[or\]\[\sqrt(2)sinx=-1\]\[sinx=(-1/\sqrt(2))\]which is \[x= 5\pi/4\] so x values lies between \[(0,2\pi)\]
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OpenStudy (jessiegonzales):
exactly what i was trying to say
OpenStudy (anonymous):
wow..u hv done it. good good.
OpenStudy (anonymous):
its ok @jessiegonzales
OpenStudy (jessiegonzales):
great job though @naveenrockzz
OpenStudy (anonymous):
its not that much difficult @jessiegonzales @Probhat
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OpenStudy (jessiegonzales):
LOL i know i was just trying to explain but ppl these days don't want to work it out they just want the answer... @naveenrockzz