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This question is not difficult, it is - horizontal rotation - vertical rotation - horizontal rotation - vertical rotation - at this time to the original position its rotation direction is not changed, it is clockwise, the total distance it travels is not difficult to see s=2*(
Number of laps n=s (2 r),
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A to B turned (circled), and the baby face was in the same position as A in the B position;
B to C are turned (circled), and the baby face is in the opposite position of A in the C position (eyes are down, mouth is up);
C to D turned (circled), and the baby face was in the same position as C in the D position;
D to A turns (circles), and the baby face returns to the A position with the same position as A (eyes on the top, mouth on the bottom);
The small disc rotates 1+ times).
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Hehe, it's hard enough for us, I didn't think about what this question asked for today.
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What are you asking? It is recommended that you finish the question and ask the question, and we will do it for you.
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What a broken question, I didn't write it completely!!
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I turned around 3 times, and I don't know anything else.
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The question of this spring hall cover is not difficult, it is - horizontal rotation - vertical rotation - horizontal rotation - vertical rotation - at this time to the original position its rotation direction is not changed, are all clockwise, the total distance it travels is not difficult to see s=2*(
Laps n=s (2 r),
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1) A to B turned (circle), the baby face is the same as A;
B to C are turned (circled), and the doll is opposite to A up and down;
C to D turned (circled), and the baby face is the same as C;
D to A turns (circles), and the babyface returns to the A position;
2) The small disc rotates 1+ times);
The drawing is as follows: <>
3) cm), cm), , square centimeter), A: The area turned is square centimeter
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A to B turned (circled), and the baby face was in the same position as A in the B position;
B to C are turned (circled), and the baby face is in the opposite position of A in the C position (eyes are down, mouth is up);
C to D turned (circled), and the baby face was in the same position as C in the D position;
D to A turns (circles), and the baby face returns to the A position with the same position as A (eyes on the top, mouth on the bottom);
The small disc rotates 1+ times).
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Rotated 3 turns,-- b 1 turn, lap, lap - A3 turn.
According to the heart of the garden, a---b, move, n=1, the garden rotated in a circle, so that the garden turned back to its original place and made a total of 3 turns.
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Painting to show intent? How many revolutions does the disc make?
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A to B turned (circled), and the baby face was in the same position as A in the B position;
B to C are turned (circled), and the baby face is in the opposite position of A in the C position (eyes are down, mouth is up);
C to D turned (circled), and the baby face was in the same position as C in the D position;
D to A turns (circles), and the baby face returns to the A position with the same position as A (eyes on the top, mouth on the bottom);
The small disc rotates 1+ times).
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A to B turned (circled).
B to C turned (circled).
The small disc rotates 1+ times).
The drawing is as follows: <>
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<>2) (circle) is not careful.
Open the coarse (circle).
1+ circles) > Sidd - 4) (4) =
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1) Dust socks A to B turned (circle), and the baby face is the same as A;
B to Brother Ming closed C turned (circle), and the doll was opposite to A up and down;
C to D turned (circled), and the baby face is the same as C;
D to A turns (circles), and the babyface returns to the A position;
2) The small disc rotates 1+ times);
The drawing is as follows: <>
3) cm), cm), , crack.
square centimeters), A: The area turned is square centimeters
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It is easy to see from the diagram that the 4 corner discs of the rectangle cannot be touched, so let's look at the first movement, the movement from A to B, in fact, the distance of the round face sticking to the side of 8 and 24 only rotates AB, which is centimeters (the two corner round faces can't touch, so that distance is not calculated). Looking at the circumference of the round face = cm, it is easy to know that the round face just turned around, so the round face at B is exactly the same as the round face at A (I can't draw it, sorry ha). Look at the second part of the movement, from B to C, in the same way, the two corners of the round face can not touch, the actual dismantling of the clever move from the first is away from the first = cm, is half of the circumference of the round face, so in the second part of the movement the round face turns half a circle, and the round face at C is exactly upside down (can't be drawn.)
The third part of the movement, from C to D, is the same as the first part of the movement, it is also a circle, so the round face at D and the round face at C are the same, both are upside-down faces, as for the fourth part of the movement, from D to A, in the same way, after half a turn, the round face is exactly the same as at the A
So the round face turned a total of 1+ turns.
If you have any questions, please feel free to ask
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