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If triangle AC equals 6 and BD equals 4 find AB?

If AC equals 6 and BD equals 4, then AB equals 5.


What is the area of rhombus ABCD if AC equals 8 and BD equals 9?

A = (1/2)(ac)(bd) = (1/2)(8)(9) = 36


13 equals in a bd?

ohh jeeeze!!!!!! lol


A equals bcd solve for c?

C=a/bd


1 cent equals how much in Bangladeshi taka?

0.82taka


Have a rectangle bdfg with point a on side bd so that ba equals 16 cm and ad equals 8 cm what fraction of the area of the rectangle is inside triangle baf?

ba=(16/(16+8))bd=(16/24)bd=(2/3)bd area of the rectangle = bd*bf area of triangle = (2/3)bd*bf/2=(1/3)*bd*bf 1/3


What is the area of rhombus ABCD if AC equals 11 and BD equals 7?

38.5


What is the value of BD?

The hexadecimal number BD = 189 in base 10.


What is the perimeter of the rectangle ABCD when AD equals 3 and BD equals 5?

It is 16 units.


What is the length of side BD if side DC is 20 of the triangle?

To determine the length of side BD in a triangle, we need more information about the triangle, such as the lengths of the other sides, the angles, or any specific relationships between the sides. If you have a specific triangle in mind (like a right triangle) or additional context (like if BD and DC are parts of a segment), please provide that information for a more accurate answer. Without that, we can't calculate the length of side BD solely based on the length of side DC.


Ad equals 10units ab equals 8 ac equals 12 ed equals 4.5 what is the measure of bd?

9


What is the distances from a to b and c to b if a weather balloon b is directly 1500 meter airstrip extending from a to c the angle of elevation from a to b is 59 degrees and from c to b is 34 degrees?

Draw a line from b perpendicular to the airstrip at point d. This will form two right triangles: abd and cbd. Using trigonometry, here is a solution: ad + dc = 1500 meters, ad = 1500 - dc tan 59o = bd/ad = 1.664, so bd = 1.664ad tan 34o = bd/dc = .674, so bd = .674dc bd = 1.664ad = 1.664(1500 - dc) bd = 2946 - 1.664dc .674dc = 2946 - 1.664dc so, dc = 1068 and, ad = 1500 - dc = 1500 - 1068 = 431 cos 59o = .515, cos 59o = ad/ab = 431/ab, .515ab = 431, so ab = 837 meters cos 34o = .829, cos 34o = dc/bc, .829bc = 1068, so bc = 1288 meters