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OpenStudy (mokeira):
?
OpenStudy (anonymous):
OpenStudy (anonymous):
cos theta.
OpenStudy (anonymous):
open up the formulas of sin(30+thata) and cos(30+theta) as
then sin theta/2 will be cancelled and yyou will get cos thets/2+cos theta/2=cos theta
OpenStudy (anonymous):
you get it or not..?
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OpenStudy (anonymous):
I got it! What about this one?
OpenStudy (anonymous):
SEE :
LHS = sin(θ+30°) + cos(θ + 60°)= (sin θ . cos 30° + cos θ . sin 30°) + (cos θ cos 60° − sin θ sin 60°)=3√2 sin θ + cos θ2 + cos θ2 − 3√2 sin θ=cos θ2 + cos θ2=cos θ = RHS ....
....................Hope it helps...........
OpenStudy (anonymous):
@princeharryyy @OOOPS @superhelp101 can anyone help with the second attached file?
OpenStudy (anonymous):
ist find the values of sinx and cos x...using tanx=-4/3
as tan x= perp/base
so for right triangle use pthagoras theorem to find hypatenneous as
hypt^2=base^2+perp^
the use this
sin x=perp/hypt
cos x= base/hypt
then just plug values and get result..
OpenStudy (anonymous):
do you know the result?
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OpenStudy (anonymous):
@zaibali.qasmi
OpenStudy (anonymous):
yes...just a momen.
OpenStudy (princeharryyy):
wait few minutes doing some imp stuff
OpenStudy (princeharryyy):
will message u the soln try others till then
OpenStudy (anonymous):
it should be option B...
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OpenStudy (princeharryyy):
sin(30+theta) is equal to cos(90-(30+theta));
so now the equation becomes cos(60-theta) + cos(60+theta);
=> 2cos((60-theta + 60 + theta)/2)cos((60-theta - 60 - theta)/2);
to get cos(theta) as your answer @Katieholmes