elementry linear equation: using De Moivre's theorem,express cos4 theter and sin theter in terms of sines and cosines of multiples of theter
\[\cos(4\theta)+i \sin(4\theta) = (\cos \theta+i \sin \theta)^{4}\] is this what you mean?
@Lesco , is it?
yes, thank you so much.how can i determine the sixth roots of 8 as well as of -8.
\[x = \sqrt[6]{\pm 8}\] \[x^{6} \pm 8 = 0\] Factor using sum/difference of cubes \[(x^{2} \pm 2)(x^{4} \mp 2x^{2}+4)=0\] From here you can solve for 2 roots from 1st term for 2nd term, use quadratic formula
i think you can factor that further but i can't think of it at the moment
thank you very much dumbcow, its been hard for to complete these questions, I'm new in linear equations ,i need help ..can you assist me with my assignment?
yes, i can help with questions you post
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