Use Pythagoras' theorem:
82-52 = 39 and the square root of this is 6.244997998 or 6.245 feet in height to 3 d.p.
Yes if the isosceles triangle is a right isosceles triangle because that leg opposite the hypotenuse is the height
i can
The are of any triangle is calculated by the formula: Area = 1/2 x Base x Height
Use the sine rule to work out one of the sides. (a/sina = b/sinb = c/sinc) Then as it is an isosceles triangle the perpendicular dropped from the apex will (a) bisect the base and (b) form a right angle with the base. Now you know one side and the hypotenuse of a right-angled triangle and you use Pythagoras (a2 + b2 = c2) to solve the 'other' side of that, which is the height of the isosceles triangle.
The area of a triangle is half the base times the height, so obviously the areas will be the same if these figures are identical, but I doubt it is possible to have such correspondence between any two of the triangles you mention! Consider mapping a right triangle to an isosceles - I can't keep the altitude constant.
When it's a right triangle and it's sitting on one of the congruent sides.
Yes if the isosceles triangle is a right isosceles triangle because that leg opposite the hypotenuse is the height
When it has a 90 degree angle and 2 equal angles of 45 degrees
6.20 feet
An isosceles triangle has 2 equal base angles and its height is perpendicular from its apex to the centre of its base
To find the circumradius of an isosceles triangle, the formula is:1/8[(a^2/h)+4h]in which h is the height of the triangle and a is the base of the triangle.
legs Base and height are equal in langth
Use pythagoras' therom: 82-52 = 39 and the square root of this is 6.244997998 height = 6.245 ft to 3 d.p.
An isosceles, possibly equilateral, triangle
Area of any triangle is: 0.5*base*perpendicular height
If the base of an isosceles triangle is 11 and its perimeter is 39, then it has a height of 12.87.
The formula is: Area = base * height. With an isosceles triangle, two of the angles are congruent and their opposite sides are congruent. There is one remaining angle (that will be referred to as the top angle) and its opposite side (the base). You will probably have to drop a perpendicular line from the top angle to the base. This will bisect the base into two equal parts. Also, you now have two congruent right triangles. It depends on what you know with this triangle in order to find its height and/or base. However, use the Pythagorean Theorem and I'm sure you can work it out.