Calculate the largest integer $n < 0$ so that $(1+\frac{\sqrt{3}}{3})^n$ is purely imaginary
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If z(1)=(sqrt3-1)+(sqrt3+1)i and z(2)=-sqrt3+i" ""find" " "arg z(1) and argz(2), hence, calculate arg(z(1)z(2)).
What is the largest integer n<0 so that (1+ (sqrt {3} /3) i) ^n is purely imaginary? - Quora
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Can you prove [math]\sqrt{\sqrt{3}+2}/2=(\sqrt{6}+\sqrt{2})/4[/math] without using calculator or proving both of them are equal to [math]cos(\pi/12)[/math]? - Quora
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Problems with square roots! My calculator won't calculate the square root of any number that isn't divisible to a whole number. Any help greatly appreciated! : r/calculators
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SOLVED:Give the exact real number value of each expression. Do not use a calculator. \tan \left(\cos ^{-1} \frac{\sqrt{3}}{2}-\sin ^{-1 }\left(-\frac{3}{5}\right)\right)
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Web 2.0 scientific calculator - example calculation: 0.2^(1-sqrt(2.5))/sqrt3(125^2-0.3^3)-cos(pi/sqrt(5))^(2e3*pi/e^2) | Facebook
SOLUTION: Use your graphing calculator to find all degree solutions in the interval 0� &#8804; x < 360� for the following equation. sin 2x = &#8722; sqrt (3)/2
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View question - sqrt(3)/2 divide by 1/2
SOLVED:Given the function, calculate the following. g(x)=x+7----\sqrt{3}, \text { find } g(-15), g(-7), \text { and } g(20)
