117967 If \(x_r=\cos \frac{\pi}{2^{\mathrm{r}}}+i \sin \frac{\pi}{2^{\mathrm{r}}}\), then \(x_1 \cdot x_2 \cdot x_3 \ldots\) to \(\infty=\)

117968 The continued product of the four values of \(\left(\cos \frac{\pi}{3}+i \sin \frac{\pi}{3}\right)^{3 / 4}\) is

117970 What is the principal value of amplitude of \(1-\) i?

117971 The amplitude of \(\sin \frac{\pi}{5}+i\left(1-\cos \frac{\pi}{5}\right)\) is

117967 If \(x_r=\cos \frac{\pi}{2^{\mathrm{r}}}+i \sin \frac{\pi}{2^{\mathrm{r}}}\), then \(x_1 \cdot x_2 \cdot x_3 \ldots\) to \(\infty=\)

117968 The continued product of the four values of \(\left(\cos \frac{\pi}{3}+i \sin \frac{\pi}{3}\right)^{3 / 4}\) is

117970 What is the principal value of amplitude of \(1-\) i?

117971 The amplitude of \(\sin \frac{\pi}{5}+i\left(1-\cos \frac{\pi}{5}\right)\) is

117967 If \(x_r=\cos \frac{\pi}{2^{\mathrm{r}}}+i \sin \frac{\pi}{2^{\mathrm{r}}}\), then \(x_1 \cdot x_2 \cdot x_3 \ldots\) to \(\infty=\)

117968 The continued product of the four values of \(\left(\cos \frac{\pi}{3}+i \sin \frac{\pi}{3}\right)^{3 / 4}\) is

117970 What is the principal value of amplitude of \(1-\) i?

117971 The amplitude of \(\sin \frac{\pi}{5}+i\left(1-\cos \frac{\pi}{5}\right)\) is

117967 If \(x_r=\cos \frac{\pi}{2^{\mathrm{r}}}+i \sin \frac{\pi}{2^{\mathrm{r}}}\), then \(x_1 \cdot x_2 \cdot x_3 \ldots\) to \(\infty=\)

117968 The continued product of the four values of \(\left(\cos \frac{\pi}{3}+i \sin \frac{\pi}{3}\right)^{3 / 4}\) is

117970 What is the principal value of amplitude of \(1-\) i?

117971 The amplitude of \(\sin \frac{\pi}{5}+i\left(1-\cos \frac{\pi}{5}\right)\) is