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Check my work? Solving triangle
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A = 32 degrees a = 19 b = 14
\(\sf\dfrac{sin(32)}{19}~=~\dfrac{sin(B)}{14}\)
\(\sf\dfrac{14~sin(32)}{19}~=~sin(b)\)
|dw:1421779756576:dw|
\(\sf arcsin(\dfrac{14~sin(32)}{19})~=~B\)
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B = 23 degrees
Cool.
\(\sf\dfrac{14}{sin(23)}~=~\dfrac {c}{sin(125)}\)
\(\sf\dfrac{14~sin(125)}{sin(23)}~=~c\)
c = 29.4
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Seems great to me. Also another triangle doesn't exist because. B'=180-23=157 and B'+A is over 180 deg So only the triangle you found exists.
Thanks! :)
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