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e^(2sinx)=1 ; 0<=x<=16
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the only way for \[e^y=0\] is if \[y=0\] so you should solve \[2\sin(x)=0\] or \[\sin(x)=0\]
this one was pretty :( you stole it satellite
lots of choices on the interval [0,16] but i will let myininaya write them for you
take the ln of both sides \[\ln (e ^{2Sinx})=\ln(1)\]
5pi is approximately 16 so we are basically looking at the interval [0,5pi]
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then for logarithmiic rules you get \[2\sin (x)=0\]
sinx is 0 when x=0,pi,2pi,3pi,4pi,5pi
remember 5pi<16 so we include 5pi
2sin(x)=0 this equation is cero when x=0 or x=180 son the only answers would be 0 if the parameter is in radians the woudl be 0, pi, 2pi , 3pie 4pie ..............5,16pie
can i have some pie?
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