A right pyramid has a square base of sides 10cm each and a slant height of 15cm . Draw a net of the pyramid and label its dimensions
can't do drawings here.
But, you can google polyhedral nets and get lots of examples.
I expect your textbook also has some, eh?
To draw a net of the pyramid, follow these steps:
1. Start by drawing a square with sides of 10 cm. This will be the base of the pyramid.
* Label each of the four corners of the square as A, B, C, and D.
2. Draw four lines from each vertex of the square to a point above the center of the square. These lines will represent the triangular faces of the pyramid.
* Label these points E, F, G, and H. The point E should be directly above point A, F above B, G above C, and H above D.
3. Connect the points E, F, G, and H to create triangular faces for the pyramid.
* Label the line segments EF, FG, GH, and HE as the slant heights.
4. Next, draw four lines connecting points E, F, G, and H to form the top square of the pyramid.
* Label these points I, J, K, and L, respectively.
5. Finally, draw straight lines connecting points A, E, B, F, C, G, and D, H to complete the net of the pyramid.
* Label the line segments AE, BE, CF, and DG as the height of the pyramid. Each of these segments should measure 15 cm.
The labeled dimensions of the pyramid net are as follows:
- The side length of the square base is 10 cm.
- The slant height of each triangular face is 15 cm.
- The height of the pyramid (the line connecting the base to the apex) is also 15 cm.
To draw a net of a right pyramid with a square base, follow these steps:
1. Start by drawing a square with sides measuring 10 cm. This will be the base of the pyramid.
2. Extend four lines from each vertex of the square, meeting at a point above the center of the square. These lines will represent the edges of the pyramid.
3. Now, draw four triangles connecting the top point of the pyramid to each vertex of the square base.
4. Label the sides of the square base as 10 cm each.
5. Lastly, label the slant height of the pyramid as 15 cm, indicating the length of the edges from the top point to each vertex of the square base.
Remember, a net is a 2-dimensional representation of a 3-dimensional object, where all the sides are unfolded and laid flat.