Question

the following table ratio is given in column find the remaining two ratio in the column and complete the table sin = ?, cos=1/√3,tan=?​

Answer 1

Answer:

In the given figure, ∠CAB = ∠CBA, D and E are points on the sides BC and AC respectively of ∆ABC such

that BD = AE. If O is the point of intersection of AD and BE, then prove that OA = OB.In the given figure, ∠CAB = ∠CBA, D and E are points on the sides BC and AC respectively of ∆ABC such

that BD = AE. If O is the point of intersection of AD and BE, then prove that OA = OB.In the given figure, ∠CAB = ∠CBA, D and E are points on the sides BC and AC respectively of ∆ABC such

that BD = AE. If O is the point of intersection of AD and BE, then prove that OA = OB.In the given figure, ∠CAB = ∠CBA, D and E are points on the sides BC and AC respectively of ∆ABC such

that BD = AE. If O is the point of intersection of AD and BE, then prove that OA = OB.In the given figure, ∠CAB = ∠CBA, D and E are points on the sides BC and AC respectively of ∆ABC such

that BD = AE. If O is the point of intersection of AD and BE, then prove that OA = OB.In the given figure, ∠CAB = ∠CBA, D and E are points on the sides BC and AC respectively of ∆ABC such

that BD = AE. If O is the point of intersection of AD and BE, then prove that OA = OB.