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The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is?
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The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the ...
Orthocentre and Circumcentre of Triangle ABC
The equation of the side BC of triangle ABC is given as x - 5 = 0. This means that the line passing through B and C can be represented by this equation.
Finding the Orthocentre
Given that the orthocentre of triangle ABC is at the point (3, -2), we can find the equations of the altitudes passing through the vertices of the triangle.
Equation of Altitude through A
Since the orthocentre is the point where all three altitudes intersect, we can find the equation of the altitude passing through A. The altitude through A will be perpendicular to the side BC and will pass through the point A.
Intersection with Circumcentre
The circumcentre of a triangle is the point of intersection of the perpendicular bisectors of the sides of the triangle. In this case, the altitude passing through A will intersect the circumcentre of triangle ABC.
Point of Intersection
By finding the equation of the altitude passing through A and solving it with the equation of the side BC, we can determine the point where the altitude intersects the side BC. This point will also be the point where the altitude intersects the circumcentre of the triangle.
Therefore, the point where the altitude through A meets the circumcentre of triangle ABC can be found by solving the equations of the altitude passing through A and the side BC of the triangle.
The equation of the side BC of triangle ABC is given as x - 5 = 0. This means that the line passing through B and C can be represented by this equation.
Finding the Orthocentre
Given that the orthocentre of triangle ABC is at the point (3, -2), we can find the equations of the altitudes passing through the vertices of the triangle.
Equation of Altitude through A
Since the orthocentre is the point where all three altitudes intersect, we can find the equation of the altitude passing through A. The altitude through A will be perpendicular to the side BC and will pass through the point A.
Intersection with Circumcentre
The circumcentre of a triangle is the point of intersection of the perpendicular bisectors of the sides of the triangle. In this case, the altitude passing through A will intersect the circumcentre of triangle ABC.
Point of Intersection
By finding the equation of the altitude passing through A and solving it with the equation of the side BC, we can determine the point where the altitude intersects the side BC. This point will also be the point where the altitude intersects the circumcentre of the triangle.
Therefore, the point where the altitude through A meets the circumcentre of triangle ABC can be found by solving the equations of the altitude passing through A and the side BC of the triangle.
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The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is?
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The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared according to the JEE exam syllabus. Information about The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is? covers all topics & solutions for JEE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is?.
The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared according to the JEE exam syllabus. Information about The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is? covers all topics & solutions for JEE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The Equation of the side of BC triangle ABC is x 5=0 .if(3,-2) is the orthocentre of ABC.The Point Where The Altitude Through A Meets The Circumcentre of The Triangle is?.
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