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" Find also the area of the triangle, formed by the chord of the segment and the two radii of the sector. "
Applied Mechanics: A Treatise for the Use of Students who Have Time to Work ... - Page 5
by John Perry - 1897 - 678 pages
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A Course of Mathematics in Two Volumes for the Use of Academies as Well as ...

Charles Hutton - Mathematics - 1807 - 464 pages
...I. FIND the area of the sector having the same arc with the segment, by the last problem. Find also the area of the triangle, formed by the chord of the segment and the two radii of the sector. Then add these two together for the answer, when the segment is greater than a semicircle : or subtract...
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Mathematics: Compiled from the Best Authors, and Intended to be ..., Volume 1

Samuel Webber - Mathematics - 1808 - 466 pages
...Find the area of the sector, having the same arc with • the segment, by the last problem. 2. Find the area of the triangle, formed by the chord of the segment and the radii of the sector. S. Then the sum of these two will be the 'answer, when the segment is greater...
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A Course of Mathematics ...: Composed for the Use of the Royal Military ...

Charles Hutton - Mathematics - 1811 - 442 pages
...FIND the area of the sector having the same arc •with the segment, by the last problem. Find also the area of the triangle, formed by the chord of the segment and the two radii of the sector. Then add these two together for the answer, when the segment is greater than a semicircle : or subtract...
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A Practical Application of the Principles of Geometry to the Mensuration of ...

Jeremiah Day - Measurement - 1815 - 388 pages
...the area of a SEGMENT of a circle• 35. Find the area of the SECTOR which has the same art, and alto the area of the TRIANGLE formed by the chord of the segment and the radii of the sector. .'-\ •• . i^.' • ' Then, if the segment be LESS than a semi-circle, SUBTRACT...
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A Course of Mathematics: In Two Volumes : for the Use of Academies ..., Volume 1

Charles Hutton - Mathematics - 1816 - 610 pages
...I. FIND the area of the sector having the same arc with the segment, by the last problem. Find also the area of the triangle, formed by the chord of the segment and the two radii ot the sector. Then add these two together for the answer, when the segment is greater than a semicircle...
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A Course of Mathematics: In Two Volumes. For the Use of Academies ..., Volume 1

Charles Hutton - Arithmetic - 1818 - 646 pages
...sector baring the same arc with the sespnent, by the last problem.' Find also the area of the tnungle, formed by the chord of the segment and the two radii of the sector. Then add these two together for the answer, when the segment is greater than a semicircle ; or subtract...
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The Second [-fifth and Sixth] Part of A Course of Mathematics: Adapted to ...

Jeremiah Day - Geometry - 1824 - 440 pages
...the area of a SEGMENT of a circle. 35. FIND THE AREA OF THE SECTOR WHICH HAS THE SAME ARC, AND ALSO THE AREA OF THE TRIANGLE FORMED BY THE CHORD OF THE SEGMENT AND THE RADII OF THE SECTOR. THEN, w THE SEGMENT BE LESS THAN A SEMI-CIRCLE, SUBTRACT THE AREA OF THE TRIANGLE...
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A Treatise on Practical Mensuration in Eight Parts ...

Anthony Nesbit - Surveying - 1824 - 476 pages
...circle. RULE I. • f Find the area of the sector, having the Same arc as the segment ; also, find the area of the triangle formed by the chord of the segment and the radii of the sector ; then the difference of these areas, when the segment is less than a semicircle,...
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The Operative Mechanic, and British Machinist: Being a Practical ..., Volume 1

John Nicholson - Machinery - 1825 - 838 pages
...Circle. Rule. Find the area of the sector having tbe same arc with the segment, by the last problem. Find the area of the triangle, formed by the chord of the segment and the two radii of the sector. Then the sum of these two will be tbe answer when the segment is greater than a semicircle : but the...
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A Compendium of Mechanics; Or; Text Book for Engineers, Mill-wrights ...

Robert Brunton - Mechanical engineering - 1828 - 222 pages
...area of the sector, having the same arc with the segment, by the 2nd rule of last Problem. Find also the area of the triangle, formed by the chord of the segment and the two radii of MENSURAT10 the sector; then add these together for the answer, when the segment is greater than a semicircle;...
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