Find this using the Pythagorean theorem (a=(1/2 * 8) b=the altitude c = 6).
Yes if the isosceles triangle is a right isosceles triangle because that leg opposite the hypotenuse is the height
Since an isosceles triangle can be represented by two right triangles back to back, you can utilize the pythagorean theorum to solve this example. Specifically: 18cm/2 = 9cm = 1 leg of right triangle (A) 24cm = hypotenuse of right triangle (C) A squared + B squared = C squared Altitude = B = square root of (C squared - A squared) = approximately 19.875
Any right triangle resting on a leg.
Any length greater than 3 inches.
An isosceles triangle is in effect two right angled triangles joined together and in this case they have bases of 5 units and heights of 2 units so use Pythagoras' theorem to find the hypotenuse which will be the length of one of the equal legs of the isosceles triangle:- 52+22 = 29 and the square of this is about 5.385164807 or 5.385 to 3 dp
The base.
If you are given the length of 1 leg, L, and the altitude, A, the length of the base is the 2x square root of (L2 -A2 )
If the base of an isosceles triangle is 11 and its perimeter is 39, then it has a height of 12.87.
The altitude to the base of an isosceles triangle bisects it forming two right angled triangles (which are congruent). In either of those right angled triangles, the altitude forms one leg and half the base of the original triangle forms the other. So, tan(26) = Alt/11 or Alt = 11*tan(26) inches = 5.365 inches.
Yes if the isosceles triangle is a right isosceles triangle because that leg opposite the hypotenuse is the height
It is the median which divides the side which is not one of the equal sides.
If one leg of a right angled triangle is regarded as the altitude then the other leg is the base.
square root of 28
It is one of the two equivalent sides on the isosceles triangle.
Square root of 45.
The word "isosceles" comes from Greek roots and means "equal leg." An isosceles triangle has two sides of equal length.
The isosceles triangle wasn't invented. The word isosceles is from Late Latin and from Greek isoskelēs, from iso- + skelos leg.