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LAW OF SINES Find B, C, and c. A = 32°, a = 19, b = 14
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I got B = 23°, C = 125°, c ≈ 29.4. Correct?
\[\huge \frac{ \sin32 }{ 19 }=\frac{ \sin B }{ 14 } \rightarrow sinB=\frac{ \sin32 }{ 19 } \times 14\]
\[\huge\ B=\sin^-1\left( \frac{ \sin32 }{ 19}\times14 \right)\]
\[\huge B= 22.98 \rightarrow B=23°\]
\[∠C=180-23-32 \rightarrow m∠C=125\]
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\[\frac{ 19 }{ \sin 32 }=\frac{ c }{ \sin125 }\]\[c=\frac{ 19 }{ \sin32 } \times \sin125\]\[\huge c = 29.37°\]
Am I right?
You are correct, except that c is a side length so is not measured in degrees. Good job!
My bad. :D It was a side, not an angle. Thanks!
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