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Sector of a circle |
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| Dec6-07, 06:56 PM | #1 |
| Dec6-07, 07:20 PM | #2 |
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You're on the right track.
You know the area of the entire circle; it's pi times the radius squared. You also know what fraction of that area is included in the sector; it's x/360, where x is in degrees. - Warren |
| Dec6-07, 07:26 PM | #3 |
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Thanks for your help
But how would I work out the size of angle X. Would cos, sin or tan have to be used? |
| Dec6-07, 07:32 PM | #4 |
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Sector of a circle
You know all three sides -- use the law of cosines to find the angles.
- Warren |
| Dec7-07, 06:52 AM | #5 |
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Less elegantly, you can break the triangle into two congruent right-triangles... then apply trigonometry with a right-triangle.
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| Dec16-07, 01:25 PM | #6 |
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Are you sure that the area of the triangle is 27cm?
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