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Log[1 + 3*Sin[x]^2]/2 Replacing x with pi/2 and 0

 Aug 25, 2015

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 #1
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f(x)=Log[1+3Sin[x]2]2f(π/2)=Log[1+3Sin[π/2]2]2$nowisthismeanttobe$[sin(pi/2)]2orsin[(pi/2)2]??$Iwillassume$[sin(pi/2)]2f(π/2)=Log[1+3[sin(pi/2)]2]2f(π/2)=Log[1+31]2f(π/2)=Log[2]2$nowyoucandoitonacalc$f(0)=Log[1+3[sin(0)]2]]2f(0)=Log[1+0]2f(0)=0

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 Aug 25, 2015
 #1
avatar+118696 
+10
Best Answer

f(x)=Log[1+3Sin[x]2]2f(π/2)=Log[1+3Sin[π/2]2]2$nowisthismeanttobe$[sin(pi/2)]2orsin[(pi/2)2]??$Iwillassume$[sin(pi/2)]2f(π/2)=Log[1+3[sin(pi/2)]2]2f(π/2)=Log[1+31]2f(π/2)=Log[2]2$nowyoucandoitonacalc$f(0)=Log[1+3[sin(0)]2]]2f(0)=Log[1+0]2f(0)=0

Melody Aug 25, 2015

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