MHB Trigonometric-Identity Problem (Quick Question)

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The discussion centers on a potential typo regarding the placement of angles in trigonometric identities, questioning whether the quadrant in the orange circle should match the quadrant in the green circle. Participants note that despite the apparent error, the answers remain consistent regardless of whether angle B is in Quadrant I or Quadrant III. However, some argue that the quadrant difference could affect the signs of the answers, leading to different results. The conversation highlights the importance of quadrant placement in trigonometric problems. Overall, clarity on quadrant assignments is crucial for accurate trigonometric calculations.
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Shouldn't the quadrant in the orange circle (or whatever it looks like) match with the quadrant in the green one (i.e., Quadrant I)? Thanks.https://uploads.tapatalk-cdn.com/20180601/f3bb14bdcd0ee44fbf84ed81cf266d40.jpghttps://uploads.tapatalk-cdn.com/20180601/aa252ceb0ebb22a7848051a85b6a9a29.jpg
 
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Yes, it looks like a typo. However the answers are the same whether $B$ is in QI or QIII.
 
Olinguito said:
Yes, it looks like a typo. However the answers are the same whether $B$ is in QI or QIII.
Yes, perhaps that's the case, but wouldn't the answers be different considering the quadrant difference (e.g., the sign switch for the answer in (a))?https://uploads.tapatalk-cdn.com/20180601/a861c1250b3bd26b068231593e477c43.jpghttps://uploads.tapatalk-cdn.com/20180601/a09baa55d2efcec59dbda1570322f355.jpg
 
I have been insisting to my statistics students that for probabilities, the rule is the number of significant figures is the number of digits past the leading zeros or leading nines. For example to give 4 significant figures for a probability: 0.000001234 and 0.99999991234 are the correct number of decimal places. That way the complementary probability can also be given to the same significant figures ( 0.999998766 and 0.00000008766 respectively). More generally if you have a value that...

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