SOLUTION: When you use a protractor to measure an angle, the reported measurement is rounded to the nearest degree. However, some measurements must be more precise. You can make more precise

Algebra ->  Angles -> SOLUTION: When you use a protractor to measure an angle, the reported measurement is rounded to the nearest degree. However, some measurements must be more precise. You can make more precise      Log On


   



Question 1195463: When you use a protractor to measure an angle, the reported measurement is rounded to the nearest degree. However, some measurements must be more precise. You can make more precise measurements using smaller units of measure. For example, 1° equals 60 minutes (60'), and 1' equals 60 seconds (60"). The measurement 75° 20' 48" represents 75 degrees, 20 minutes, and 48 seconds, or 75 + 20/60 + 48/3600 ≈ 75.347 degrees. Express each measurement in degrees, rounded to the nearest thousandth.
Answer by Alan3354(69443) About Me  (Show Source):
You can put this solution on YOUR website!
The measurement 75° 20' 48" represents 75 degrees, 20 minutes, and 48 seconds, or 75 + 20/60 + 48/3600 ≈ 75.347 degrees. Express each measurement in degrees, rounded to the nearest thousandth.
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75° 20' 48" = 75° 20.8' = 75.347°
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Just arithmetic
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PS My Casio fx-260 solar calculator can do this.
It costs $8 last time I looked.