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can u give the concurrent line equation and how it is approved plz.

can u give the concurrent line equation and how it is approved plz.

Grade:11

1 Answers

NAVEEN PRAVEEN
44 Points
6 years ago
A set of lines or curves are said to be concurrent if they all intersect. at the same point. In the figure below, the three lines are concurrent because they all intersect at a single point P. The point P is called the "point of concurrency".data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOgAAACgCAMAAAAxfNBLAAAAt1BMVEX////7/P33+fzp7/bz9vrd5vGmvtzu8vj//vvk6/Sju9rJ1+nS3ezY4u+7zeTU4O6wxeCXtdiPrdPjvpZBeLhLS5Ful8jB0uaDp9B1m8pJfbtgjcNXh8A5dLZ+os3w//+VlLns1LsmbLL///XF5f5tcIrUu5bKs4p/m7SigXDr39He9/VEQ4Tk+P58kLNPS12wzeFnd4hhb20tIDScrdB0Wm5TV1Xd//dIS4nP7v9fd5BhWVDr0a7HkTFUAAAGbUlEQVR4nO2dd3uzKhTAyy6gCNQb1ETfcffe+37/z3U1bdM0zVDjwJbfP22fx9pzygHOgtzcBAKBQCAQCAQCgUAgEAgEAgGfwAzMLcIUAG7MG1AUcLX+SOeWYnyYq4q0UHOLMT5uUxZF4eYWY3w4XafpJppbjAkAtio2ZG4pJiAyXFV8binGB9u4Xnjh3GKMj1BvYAutiQSbW4RJwCaeW4RJAFq9gdlZEws0twjP4WqU9R8KOcZrr4CvN2aEPV1p3wyX2bIsVxIP+9ZYeOcQAZUWRVm4Qbc8Rn0z3JqoKNL1sHoCqT3cQskq3ZhhV0hOk0HfNwxY5IkadASg0l76fpzcQK0GXI189v0YHW6WIuFzrI3MUOsk8NRwH+FmoAUk9thwt8TDOEjA+Gy4WyI7hNemhNeG2wBkdv1L4mxgZ3IU1NXlA2AXEW0Dem39QIlBBBkdaK7Lq+N8CYbbgK/bTivvV9wdPLtik1F2OEFGh9jeqRW08n5n2Ueavp7NYF7kNABH+2nq/HcVnoP7Jbb4GDm2cekVs4EBA73J4EJ2Flr6HrQchYiko6YLNNwtkei2ycClVlpAR0uMtGeVltYARTu4rYgux/c7BOr2mwzwr9LSASx020fjjjPaM7BtGbN5WWnpAm4XdUG/DBciIrsaGGoVs3F/SoRMalOt1mXnmRS1SHXVW2gvocYAmrJMi7To/puyuvgIyXzycXVRFGmOurujF5MGKPPLx1VFUWpjqSOw0wAATc8+D6g/hntPrWk9WRNtrSa4wyqJ6dlNJjI+rbhblLn/ypTNdMxw24FF5xppmI8J6yfNsDNGy7bKEnFamfbe01ywSFGtJWlzWCM6uVGSyqcV9xSYSy20iy/qChw9vgPj3BtX4RJYaqpdxM8bMTzezAGo94a7D4yU1kom6Iyu+GgzxzAF1SnBRLpaW3faEBl92U2N/a9tHwEyIhWlipwYV/QyMaj9bso4A+T1UixUgo5ZJDls5kgGbjebFohi1yxP8UtdY/Ns6V1+JzlkPHHUvuyKirJ97f2KtnsCIGZSVOYgi+3s08/kYWu9/e/fP3784ftJxRuWWtnEVMLtH9DR5vE7TB/Wptu777795uuv3k0u36AAHGlhqNzpah49hF1p8fbuk3effvH5ZzNINzCQS5Pbx70lv4/ZyG4l2ir65T9/zyPc4BCzzhxrBjZvYjYodjHq7d1ff374/bf5RBscQiujErYNQPc6yW/vfv3l55/mFGwEiKNGmIzvd5I3pjujSKOBY53nlj75Tq9V0RogisaI+XbK3tx+eP9aFWXUqNjV/r+rlZ1bmBEBiiLtbgCK68BOy3gpzX+dIXXQwrflM4D5NgA4G7IvFrxNfhL66DCgJhejIv7qbkR5aA+L6FM2AiWyScZESw5PX4Cqe3WApPt6MR7VI0vVq9EV2MesPXQHzRyAkSYC0PxV2LDaxWlHmzkwT5QQOlr86sSzPduE4lgdbZuLEUItJrN9FPNMNWaPV59AM7A2p8vVVR4UhVl1UhcAkbO5WaY7AVaHHh9fn0uQAeZsZtypTLG/HGk7IqsLqUAc6Sw7U3b0kf0c4A55uVOjNuJqbePFjCs/fnpCtzvlJbPcymX4ifp4JznQLUuHIBJNmb19S8FMRKcqLdi07qXHRFJDndcDi8XJ88LMdmjABzgSmZAEdWsCmoyzd/bw0/+E4yTaCCUJ270SeFPGieiZuAQknZ0gQJxuIruHegfx5c4ups825B7EbO2AKFEPBUpA186LMQVOn3flTjRzXHwvJNtcjMzL9YW/MA2X7+zBuregXCqzKdJNl7MKI4FbNOQy2v/cC6BFc9HQ7Fd3AUdb6HDFzRzQfiw3uXVzDylp10mOejfjYKVigmb3mFp3kid9T6cBP5yH2LQ1Kelf624HcNbe7VED3MwxF0B3uYKCmsvPeErcbZDsoto994AdO8lBttDDW22j6h24WlZ+6AFSdd7E+RKvggZVj9u5Yju3K9cd3evOHrm49taeRyC6HZqeG4T6d5Ljps6GyCLcJKit7N+Qy7QiovfVMpMCRbFe9d8Skcg3q0UU07Ap0iLvfTggztN0GR+WwbKiSMusp+3yqvlUkEUsSahKy5Xq246AdF6WqV3CJI3XBe3fdQEgkrZYxCRNTHRl1I9jvYRKIRxgfvmRIAkEAoFAIBAIBAKBQCAQCLwJ/gfhckIrDJv3RAAAAABJRU5ErkJggg==

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