With respect to A in a right-angled triangle ABC, the side AC which is opposite to the right-angle is called:
Considering a right-angled triangle ABC, if opposite side is 'x' and adjacent side of triangle is equal to 20 then A 53° is:
If sin A is 0.865 then the value of angle A (four significant figures) is:
Sin P of triangle PQR with respect to P is calculated as
Considering a right-angled triangle ABC, if opposite side is '12' and adjacent side of triangle is supposed as 'x' then A 48° is
If cos X is 0.438 then value of angle X in a right angle triangle is
Tan P of triangle PQR with respect to P is calculated as
If tan A is 0.573 then value of angle A in a right angle triangle is
If sin A is 0.865 then value of angle A (four significant figures) is
Considering a right-angled triangle ABC, if opposite side is 'x' and adjacent side of triangle is equal to 20 then A 53° is
By evaluating 4 sin 25° + 5 tan 35°, answer will be
Sum of cos 45° and tan 38° is
If a right angle triangle ABC has 13 as opposite side and hypotenuse is supposed as 'x' then A 47° is