Find the radian measures of the angles whose sine is –0.8. Round to the nearest hundredth.
–0.93 + 2πn and 4.07 + 2πn
–0.93 + 2πn and 5.36 + πn
–0.93 + 2πn and 5.36 + 2πn
–0.93 + 2πn and 2.21 + 2πn
a?
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OpenStudy (18jonea):
@robtobey
OpenStudy (18jonea):
@agent0smith
OpenStudy (mysticfury):
whats the question?
OpenStudy (18jonea):
I fixed it
OpenStudy (18jonea):
@agent0smith do you know
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OpenStudy (18jonea):
@Mehek14
OpenStudy (18jonea):
@TheSmartOne
OpenStudy (18jonea):
@sweetburger
OpenStudy (18jonea):
@Mehek14
OpenStudy (18jonea):
@jhonyy9
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OpenStudy (18jonea):
@Luigi0210
OpenStudy (18jonea):
@paki
OpenStudy (18jonea):
@perl
OpenStudy (18jonea):
@perl
OpenStudy (perl):
You need to solve the equation sin x = -.8
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OpenStudy (18jonea):
how would i do that?
OpenStudy (perl):
We can take the inverse sine of both sides.
sin^-1 ( sin ( x ) ) = sin^-1( -.8)
OpenStudy (18jonea):
ok so how would i plug thAT into my calc
OpenStudy (perl):
sin^-1 ( sin ( x ) ) = sin^-1( -.8)
x = sin^-1( -.8)
x = -.927295
OpenStudy (perl):
You can add a multiple of 2pi to this to get coterminal angles.
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OpenStudy (18jonea):
ok now what would i do
OpenStudy (perl):
To get the other angle, make use of this identity
\( \color{red}{\ sin( \pi - x ) = \sin x }\)
Then solve.
\( \sin(\pi-x) = -.8 \)
\( \pi - x= \sin^{-1}(-.8) \)
solve for x
\( x = \pi - \sin^{-1}(-.8) \)
OpenStudy (perl):
Do you have a scientific calculator?
OpenStudy (18jonea):
no
OpenStudy (18jonea):
@perl
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