Pentagonal Pyramid Geometry with Section Plane at 35 Degrees to Horizontal Plane

a pentagonal pyramid of base side 30mm and altitude 60mm rest with its based on the hp and with a side of base parallel to vp .it is cut by a section plane perpendicular to vp and inclined at 35⁰ to hp and bisecting axis .draw the sectional plane and pyramid the true shape of the section, A pentagonal pyramid with a 30mm base side and 60mm altitude. The pyramid rests on its base on the horizontal plane (HP) with one base side parallel to the vertical plane (VP). A section plane intersects the pyramid, perpendicular to VP and inclined at 35 degrees to HP, bisecting the axis. Draw the section and the true shape of the section

To create the requested visualization, let us imagine a geometric object — a pentagonal pyramid — resting with its base flat on a plane and oriented such that one of its base sides is parallel to another reference plane. The pentagonal base consists of equal sides, each measuring 30mm, while the pyramid has a height (or altitude) of 60mm from the base to the apex. Introduce a sectional plane slicing through the pyramid: this plane is perpendicular to a reference plane labeled VP and inclined at an angle of 35 degrees with respect to another plane labeled HP. This sectional plane intersects the pyramid such that it divides the vertical axis into two equal halves. The objective is to depict both the pyramid as it is sliced by this sectional plane and to draw the actual geometric shape of the section produced by this intersection. Focus on the precision and clarity of the geometrical proportions and angles, ensuring the details are easy to discern in the drawing and highlighted by color or labeled points for distinction, Pentagonal pyramid with base side 30mm and altitude 60mm resting on horizontal plane. Base side parallel to vertical plane. Section plane perpendicular to vertical plane and inclined at 35 degrees to horizontal plane bisecting axis. Draw sectional plane true shape of section