In the figure,

\alpha

and

\beta

are positive angles. $In the figure, \alpha and \beta are positive angles. A = 3, b = 12 Use \alpha = arcsin(0.25sin \beta ) to write c as a function of \beta . A) c = \frac { 12 \sin [ \pi - \beta - \arcsin ( 0.25 \beta ) ] } { \sin \beta } B) c = \frac { 12 \sin [ \pi + \beta - \arcsin ( 0.25 \beta ) ] } { \sin \beta } C) c = \frac { 0.25 \sin [ \pi - \beta - \arcsin ( 12 \beta ) ] } { \sin \beta } D) c = \frac { 12 \sin [ \pi + \beta + \arcsin ( 0.25 \beta ) ] } { \sin \beta } E) c = \frac { 12 \sin [ \pi - \beta + \arcsin ( 0.25 \beta ) ] } { \sin \beta }$
A = 3, b = 12
Use

\alpha

= arcsin(0.25sin

\beta

) to write c as a function of

\beta

.

A)

c = \frac { 12 \sin [ \pi - \beta - \arcsin ( 0.25 \beta ) ] } { \sin \beta }

c = \frac { 12 \sin [ \pi + \beta - \arcsin ( 0.25 \beta ) ] } { \sin \beta }

c = \frac { 0.25 \sin [ \pi - \beta - \arcsin ( 12 \beta ) ] } { \sin \beta }

c = \frac { 12 \sin [ \pi + \beta + \arcsin ( 0.25 \beta ) ] } { \sin \beta }

c = \frac { 12 \sin [ \pi - \beta + \arcsin ( 0.25 \beta ) ] } { \sin \beta }

Perform the Indicated Operation in Trigonometric Form 4+i38−3i\frac { 4 + i \sqrt { 3 } } { 8 - 3 i }8−3i4+i3​​

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Perform the Indicated Operation in Trigonometric Form $\frac { 4 + i \sqrt { 3 } } { 8 - 3 i }$

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