Given: \overline{de} \cong \overline{fg}, de ≅ fg , \overline{da} \cong \overline{fc}, da ≅ fc , \angle aed∠aed is a right angle, \triangle aed△aed is a right triangle, \angle cgf∠cgf is a right angle and \triangle cgf△cgf is a right triangle. prove: \overline{ag} \cong \overline{ec} ag ≅ ec

a net is a diagram that shows a “flattened” view of a solid. in a net, each face and base is shown with all of its dimensions. a net can also serve as a pattern to build a three-dimensional solid.

a pyramid is a three-dimensional object with a base that is a polygon and triangular faces that meet at one vertex.

" the net of a triangular pyramid consists of four triangles. the base here we are given of the pyramid is a equilateral   triangle, and the lateral faces are also triangles "

it would not be increasing by nothing that i can see probably by 25 percent that is all i can sat\y for now if i have any thing else to say i will edit this.

step-by-step explanation: