Area = 1/2 b h b : base h : height The height is vertical side of the right angle; the base is the horizontal side of the right angle
You have to use trig. If the base angle is a and base b, the height is b tan(a).
i dont care about math even though i use it.
(base x height) / 2
Let the angle = θLet the height = aLet the base = b* means multiplied byIf the angle touches the base:tanθ = a/bb = a/tanθIf the angle touches the height:tanθ = b/ab = a*tanθWhen transferring the second line of working (b= ...) into a calculator, replace a with the height and θ with the angle. The answer will be b.
right angle
Area = 1/2 b h b : base h : height The height is vertical side of the right angle; the base is the horizontal side of the right angle
You have to use trig. If the base angle is a and base b, the height is b tan(a).
K
Assuming you know the angle of ascension, and the base, you can calculate the height by recalling that tangent theta is height over base. Simple algebra from there: height is tangent theta times base.
the equation is 1/2 x base x height or (base x height)/2
i dont care about math even though i use it.
(base x height) / 2
Let the angle = θLet the height = aLet the base = b* means multiplied byIf the angle touches the base:tanθ = a/bb = a/tanθIf the angle touches the height:tanθ = b/ab = a*tanθWhen transferring the second line of working (b= ...) into a calculator, replace a with the height and θ with the angle. The answer will be b.
It is: perimeter minus hypotenus+base = height Area = 0.5*base*height
Providing it's a right angle triangle the formula is: hypotenuse2-base2 = height2
To find the area of a right triangle, you can use the formula A = 0.5 * base * height, where the base and height are the two sides that form the right angle. Alternatively, you can use the Pythagorean theorem to find the lengths of the sides if they are not given, and then use the formula mentioned earlier. Another method is to use trigonometric functions such as sine, cosine, or tangent to find the area based on the given angle and side lengths.