That depends what you're asked for.
If you're asked for the tangent of the angle, divide (opposite)/(adjacent) .
If you're asked for the hypotenuse of the triangle, it's sqrt( opposite2 + adjacent2 ) .
If you're asked for the cosine of the angle, it's (adjacent)/(hypotenuse) .
If you're asked for the other acute angle, it's the angle whose tangent is (adjacent)/(opposite) .
If you're not asked for anything, then get your jacket, chew some gum, and go home.
you need a calculator to do Sin-1 Opposite/hypotenuse OR Cos-1 Adjacent/Hypotenuse OR Tan-1 Opposite/Adjacent
opposite sides
The ratio of the opposite side to the adjacent side of a right triangle is called the tangent of the angle between the hypotenuse and the adjacent side. Mathematically, it is expressed as ( \tan(\theta) = \frac{\text{opposite}}{\text{adjacent}} ), where ( \theta ) is one of the non-right angles in the triangle. This ratio is fundamental in trigonometry and helps in solving various problems involving right triangles.
In a right triangle, the side opposite the given acute angle is the one that does not touch the angle and is directly across from it. The adjacent side is the one that is next to the angle and forms part of the angle along with the hypotenuse. To identify these sides, visualize the triangle and label the right angle, the acute angle, and then observe which sides are opposite and adjacent to the acute angle.
Adjacent
They are: opposite, adjacent and hypotenuse sides for a right angle triangle
Each triangle has three sides and three vertices. The opposite side of a triangle is the side that is not adjacent to the specified vertex. The other two sides are adjacent sides to the specified vertex. Circular definition? Yes - Here is the formal definition... Given a triangle with vertices A, B, and C, the side AB is adjacent to the angles ABC and BAC, and it is opposite to the angle ACB.
Given the reference perspective of a specific angle the sides are are the adjacent sides and the opposite side If we have a right triangle the longest side (opposite the right angle) is the hypotenuse.
Opposite and adjacent sides.
opposite sides
you need a calculator to do Sin-1 Opposite/hypotenuse OR Cos-1 Adjacent/Hypotenuse OR Tan-1 Opposite/Adjacent
There are three sides, hypotenuse, opposite and adjacent. But the adjacent and opposite are not fixed sides: it depends on which of the two acute angles you are examining.For either of the non-right angles, the adjacent side is the one which forms the angle, along with the hypotenuse. For the given angle θ, the length of the adjacent side compared to the hypotenuse (adjacent/hypotenuse) is the cosine (cos θ).
In a right triangle, the side opposite the given acute angle is the one that does not touch the angle and is directly across from it. The adjacent side is the one that is next to the angle and forms part of the angle along with the hypotenuse. To identify these sides, visualize the triangle and label the right angle, the acute angle, and then observe which sides are opposite and adjacent to the acute angle.
Adjacent
rhombus
Adjacent sides are perpendicular. Opposite sides are parallel.
Each side of the square has two sides adjacent to it. Ex. if you just look at only one side, the sides next to it are the adjacent sides, not the one opposite of it.