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Question-161079




Question Number 161079 by 0731619 last updated on 11/Dec/21
Commented by mr W last updated on 11/Dec/21
must >0 and <1, therefore only (1/(16))  can be, if one answer should be true.
must>0and<1,thereforeonly116canbe,ifoneanswershouldbetrue.
Commented by 0731619 last updated on 11/Dec/21
solution sir?
solutionsir?
Commented by infinityaction last updated on 23/Apr/22
use formula  (1/4)cos 3x =cos (60−x)cos (x)cos (60+x)   put x=25  (1/4)cos 75 = cos 35cos 25cos 85  p = cos 15((1/4)cos 75)  p = (2/8)cos 15sin 15  p = (1/8)×sin 30  p = (1/(16))
useformula14cos3x=cos(60x)cos(x)cos(60+x)putx=2514cos75=cos35cos25cos85p=cos15(14cos75)p=28cos15sin15p=18×sin30p=116
Answered by TheSupreme last updated on 11/Dec/21
(1/4)[cos40+cos(10)][cos(50)+cos(120)]=  =(1/4)[cos(40)cos(50)+cos(10)cos(50)−(1/2)cos(40)−(1/2)cos(10)]  =(1/4)[(1/2)(cos(90)+cos(10))+(1/2)(cos(60)+cos(40))−(1/2)(cos(10)+cos(40)]  (1/4)[(1/2)cos(60)]=(1/(16))
14[cos40+cos(10)][cos(50)+cos(120)]==14[cos(40)cos(50)+cos(10)cos(50)12cos(40)12cos(10)]=14[12(cos(90)+cos(10))+12(cos(60)+cos(40))12(cos(10)+cos(40)]14[12cos(60)]=116
Commented by mr W last updated on 12/Dec/21
good sir! thanks!
goodsir!thanks!

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