A cube with a side length of 1 cm is placed in layers as shown in the figure. When it is overlapped to 5 layers, how many square centimeters is the surface area of the solid figure?
This problem should be solved in this way, because all small cubes are connected together, so directly calculate the projection of six faces, and the surface area of each face is the same, overlapping to five layers, the surface area of each face is 15 (1 + 2 + 3 + 4 + 5), six faces, 15x6 = 90, the answer is 90 square centimeters
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- 1. As shown in Figure 1, a rectangular bar runs from the left side of the square to the right side, and runs 2 cm per second. As shown in Figure 2, the total score relationship of the overlapping area with the square is shown. ① after running for 4 seconds, the overlapping area is______ What is the side length of a square______ (3) complete the diagram of overlapping area between square and square in Figure 2. (4) the maximum overlapping area is______ When a rectangle leaves a square, it uses______ Seconds
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- 4. What is the formula for calculating the area and length of a square? The area of a square is 25 square meters. How about the side length? Please write down the specific steps.
- 5. What is the square area formula
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- 8. The overlapping part of two rectangles is equal to 1 / 6 of the area of large rectangle and 1 / 4 of the area of small rectangle
- 9. If the length of a rectangle increases by 4cm and the width increases by 7cm, then the area will increase by 104cm2. At this time, it just becomes a square. What is the area of the original rectangle
- 10. Two rectangles A and B are overlapped. The area of the overlapped part is 1 / 6 of a and 1 / 4 of B. It is known that the area of a is 24 square centimeters. How much more square is a than B Please hurry up. Thank you
- 11. As shown in the figure, the total area of the whole figure is 90 square centimeters, and the area of the overlapping part of the two rectangles is equivalent to 1 / 4 of the area of the small rectangle It is equivalent to 1 / 6 of a large rectangle
- 12. The area of a square is 86 square centimeters. If its side length is increased by 3.5 times, the area will be () square meters The area of a square is 86 square centimeters. If its side length is increased by 3.5 times, the area will be () square meters
- 13. The area of a 3 cm square is () square centimeter when it is enlarged by 3:1 A. 9B. 27C. 81
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- 15. When the area of a square is expanded by four times, how many times is its side length? How many times is its area expanded by nine times? How many times is n (n is greater than 0)? I am a junior one
- 16. The area of a square is increased by four times, and its side length becomes the same______ When the area is expanded to nine times the original, its side length becomes the original______ When the area is expanded to 100 times the original, its side length becomes the original______ When the area is n times the original, its side length becomes the original______ Times
- 17. When the area of a square is increased by four times, how many times is its side length? How many times is its area increased by nine times? How many times?
- 18. If the area of a square is expanded to N times of the original, the side length will be several times of the original
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