Provided that B is not an odd multiple of pi/2 then
tan(B) = sin(B)/cos(B).
Then, if B is measured in radians, thensin(B) = B - B^3/3! + B^5/5! - B^7/7! + ...
and
cos(B) = 1 - B^2/2! + B^4/4! - B^6/6! + ...
Let the sides be a & b. a2 + b2 = The square of the hypotenuse a/b = tangent of the angle opposite a b/a = tangent of the angle opposite b ab/2 = the area of a right angled triangle.
The tangent secant angle is the angle between the tangent to a circle and the secant, when the latter is extended.
31 degrees
45 degrees
Using the formula: tangent = opposite/adjacent whereas tangent angle = height/ground distance, will help to solve the problem
196-164/2= 16
The degree of an angle can be determined using the tangent function. From one ray of the angle, draw a perpendicular line until it intersects the other ray of the angle. Measure the length of the first ray (A) and the perpendicular line (B) and set as a ratio of B/A. This ratio is equal to the tangent of the angle.
236-124/2=56 degrees
the tangent of an angle is equal to the length of the opposite side from the angle divided by the length of the side adjacent to the angle.
The angle between the radius and the tangent is a right angle of 90 degrees.
If the tangent of the angle is [0.171], then the angle is approximately [9.704 degrees] (rounded)
Because the tangent is a function of with the angle as its argument.