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Drag the tiles to the correct boxes to complete the pairs. match the angle measurements in radians with equivalent measurements less than or equal to 360°.

23π/4
18π/5
22π/9
19π/2

Pairs:
60°
288°
315°
80°

User Yeyene
by
8.4k points

1 Answer

4 votes

Final answer:

To match the angle measurements in radians with equivalent measurements less than or equal to 360°, convert the given angles from radians to degrees. Then, match the angle measurements by converting them to degrees.

Step-by-step explanation:

To match the angle measurements in radians with equivalent measurements less than or equal to 360°, we need to convert the given angles from radians to degrees. We can use the conversion factor that 180° is equal to π radians.

Let's calculate:

23π/4 = (23/4) * (180°/π) = 103.64°

18π/5 = (18/5) * (180°/π) = 207.36°

19π/2 = (19/2) * (180°/π) = 513°

Now, we can match the angle measurements:

  • (23π/4) radians = 103.64°
  • (18π/5) radians = 207.36°
  • (19π/2) radians = 513°

User Laurens Koppenol
by
8.2k points