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gambar lah segitiga dari sudut yang sudah di tentukan di dalam tabel

The image shows a series of geometric figures along with questions about distances between various points within these figures. Let's address each question step by step.

### Analyzing Each Figure and Question:

1. **Figure 1: Rectangular Prism**
   - **(a)** The distance between points F and G is a vertical edge of the prism.
   - **(b)** The distance between points B and D is the diagonal on the base of the prism.

2. **Figure 2: Square-based Pyramid**
   - **(a)** The distance between points P and N is the slant height along the side of the pyramid.
   - **(b)** The distance between points Q and D is a horizontal edge along the base of the pyramid.

3. **Figure 3: Rectangular Solid**
   - **(a)** The distance between points E and F is an edge of the rectangle that forms part of the solid.
   - **(b)** The distance between points B and D is a diagonal of the rectangular face.

4. **Figure 4: Tetrahedron**
   - **(a)** The distance between points E and F is one of the edges of the tetrahedron.
   - **(b)** The distance between points B and D is the diagonal through the base of the tetrahedron.

### Drawing the Triangle:
For each figure, you would draw a triangle by connecting the three points mentioned, using the appropriate edges or diagonals as described in the analysis above. You can do this by:
- **Figure 1:** Connect points F, G, and an appropriate base point to form a triangle.
- **Figure 2:** Form a triangle by connecting P, N, and an appropriate third point along the side of the pyramid.
- **Figure 3:** Connect E, F, and a diagonal point to form a triangle.
- **Figure 4:** Connect E, F, and a diagonal or base point to form a triangle.

### Do you want detailed step-by-step calculations or diagrams for any of these figures?

Here are five follow-up questions you might consider:

1. How would you calculate the length of the diagonal in a rectangular prism?
2. What is the formula for finding the distance between two points in a 3D coordinate system?
3. Can you describe the relationship between the slant height and the height of a pyramid?
4. How do you find the length of a diagonal in a square base pyramid?
5. How would the calculations change if the dimensions of the figures were given?

**Tip:** When dealing with 3D shapes, always start by identifying the type of figure you are working with, and remember the basic distance formulas for each dimension.

Learn how to draw triangles in 3D shapes such as rectangular prisms, pyramids, and tetrahedrons. This guide provides detailed instructions and distance calculations between specified points in each shape. Suitable for high school students studying geometry and 3D figures.

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