වෘත්ත
පළමුවෙන් වෘත්තයක අංගහදුනා ගනිමු.
centre = කේන්ද්රය
radius = අරය
diameter=විෂ්කම්භය
circumference=පරිදිය
ප්රමේයය -
වෘත්ත චාපයක් මගින් වෘත්තයේ කේන්ද්රය මත ආපාතනය කෙරෙන
කෝණය, එම චාපය මගින් වෘත්තයේ ඉතිරි කොටස මත ආපාතනය
කෙරෙන කෝණය මෙන් දෙගුණයක් වේ.
![Image result](https://www.mathsisfun.com/geometry/images/inscribed-angle-1.gif)
![Image result](data:image/png;base64,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)
වෘත්තයක චාපයකින් කේන්ද්රය මත ආපාතනය කරන කෝණය එම චාපයේ ඉතිරි කොටස
මත ආපාතනය කරන කෝණය මෙන් දෙගුණයක් වේ, යන ප්රමේයයේ විධිමත් සාධනය......
සාධනය කළ යුත්ත:AOB ∢=2AOC∢බව
නිර්මාණය: COරේඛාව X දක්වා දික් කිරීම
සාධනය: OA=OC(එකම වෘත්තයේ අර)
OAC∢=OCA∢ (සමද්විපාද ත්රිකෝණයක සමාන
පාදවලට සම්මුඛ කෝණ සමාන නිසා)
OCA∢ + OAC∢=XOA∢ (ත්රිකෝණයක පාදයක් දික් කිරීමෙන්
සෑදෙන බාහිර කෝණය අභ්යන්තර
සම්මුඛ කෝණ දෙකේ එකතුවට සමාන නිසා)
ප්රමේයය -
වෘත්තයක එකම ඛණ්ඩයේ කෝණ සමාන වේ.
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)
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)
ප්රමේයය -
අර්ධ වෘත්තයේ කෝණ සෘජු කෝණයක් වේ.
![Image result for angles at semi circle](data:image/png;base64,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)
![Image result for angles at semi circle](https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTeBKN_BWMDZIKE5hokw3Ew0lqRWFyP8BMjC5hhxe_hz6UqklkG_A)
![Image result for angles at semi circle](https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcSuoIbhYCMMNY2vGO6DH5nXZcO25gg_5E09BZf48mq5alCNTBLM)
ප්රමේයය -
පළමුවෙන් වෘත්තයක අංගහදුනා ගනිමු.
centre = කේන්ද්රය
radius = අරය
diameter=විෂ්කම්භය
circumference=පරිදිය
ප්රමේයය -
වෘත්ත චාපයක් මගින් වෘත්තයේ කේන්ද්රය මත ආපාතනය කෙරෙන
කෝණය, එම චාපය මගින් වෘත්තයේ ඉතිරි කොටස මත ආපාතනය
කෙරෙන කෝණය මෙන් දෙගුණයක් වේ.
![Image result](https://www.mathsisfun.com/geometry/images/inscribed-angle-1.gif)
වෘත්තයක චාපයකින් කේන්ද්රය මත ආපාතනය කරන කෝණය එම චාපයේ ඉතිරි කොටස
මත ආපාතනය කරන කෝණය මෙන් දෙගුණයක් වේ, යන ප්රමේයයේ විධිමත් සාධනය......
දත්තය: o කේන්ද්රය වූ වෘත්තය මත A,B සහ C ලක්ෂ්ය පිහිටා ඇත.
සාධනය කළ යුත්ත:AOB ∢=2AOC∢බව
නිර්මාණය: COරේඛාව X දක්වා දික් කිරීම
සාධනය: OA=OC(එකම වෘත්තයේ අර)
OAC∢=OCA∢ (සමද්විපාද ත්රිකෝණයක සමාන
පාදවලට සම්මුඛ කෝණ සමාන නිසා)
OCA∢ + OAC∢=XOA∢ (ත්රිකෝණයක පාදයක් දික් කිරීමෙන්
සෑදෙන බාහිර කෝණය අභ්යන්තර
සම්මුඛ කෝණ දෙකේ එකතුවට සමාන නිසා)
ප්රමේයය -
වෘත්තයක එකම ඛණ්ඩයේ කෝණ සමාන වේ.
ප්රමේයය -
අර්ධ වෘත්තයේ කෝණ සෘජු කෝණයක් වේ.
ප්රමේයය -
Good and usefull
ReplyDeleteYes ! Very usefull
ReplyDeleteUse this
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