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Altitude
In a triangle, the perpendicular from a vertex to the opposite side is called the Altitude. In ABC of the following figure, AD is the altitude. Three altitudes always meet at a point called Orthocentre of the triangle. In Fig.(i): AD, BE, CF are the altitude..
Altitude
The perpendicular drawn from a vertex to the line containing the opposite side is called an altitude of the triangle. A triangle has 3 altitudes. ..
∠BAC = 70o,∠ACB = 80o. Find the length of the altitude AD&Over..
∠ BAC = 70 o , ∠ ACB = 80 o . Find the length of the altitude AD ‾ . => 3 cm or 4 cm or 2 1 3 cm or 3 3 cm..
What is the ratio of the altitude to the side in an equilateral triang..
What is the ratio of the altitude to the side in an equilateral triangle? => 4 : 3 or 3 : 4 or 3 : 2 or 2 : 3..
Name the point of concurrency of the altitudes of a triangle.
Name the point of concurrency of the altitudes of a triangle. => circumcenter or orthocenter or centroid or incenter..
If ΔABC is a right triangle and CD‾ is altitude to the h..
If ΔABC is a right triangle and CD ‾ is altitude to the hypotenuse, then find m . [Given a = 14 units, b = 16 units.] => 9.29 units or 8.29 units or 7.29 units or 5.29 units..
If PQR is a right triangle and RS is the altitude drawn to the hypoten..
If PQR is a right triangle and RS is the altitude drawn to the hypotenuse, then find the value of a . [ Given PS = 14 and SQ = 28.] => 24.7 or 19.7 or 23.7 or 39.4..
What is the point of intersection of the altitudes of the triangle sho..
What is the point of intersection of the altitudes of the triangle shown? => (2, 1) or (2, 0) or (2, - 2) or (0, - 2)..
Find the length of the altitude BE.
Find the length of the altitude BE. => 12 cm or 6 cm or 9 cm or 24 cm..
Describe the graph drawn between the altitude and boiling temperature ..
Describe the graph drawn between the altitude and boiling temperature of water. => Horizontal line or Line goes from upper right to lower right or Line goes from the lower left to the upper right or Line moves from upper left to lower right...
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