Find the pattern into several types, I want to use it urgently! Good Samaritans help!! Well, add 50

Find patterns (graphs).

1. Thinking Navigation.

Try it: Please take a closer look at this chart:

This is to use these 3 figures to arrange them according to the rules of one, one, and one, can you still use these 3 kinds of graphics to sort out the rules that are different from the above?

The key to finding the pattern of the figure arrangement is to carefully observe the changes in the shape, color, and quantity of the figure to find the pattern.

Second, the application of basic knowledge.

1. Circle it.

Swing it. 3. Paint it.

4. Draw a picture.

3) Please use any 3 colors of colored pencils to help the rabbit paint regular colors in the grid on the wall using the method you learned today.

3. Practical application.

1.Help him: Cong Cong wants to ask you for a favor: he bought a piece of flower cloth and wanted to make curtains, but after buying it, he felt that this piece of cloth lacked lace, so he wanted to ask you to use the rules you learned today to help him design a kind of lace, would you like to help with this?

2.Find it and talk about it.

Find out which things in your life are arranged in a regular pattern and tell your companions or mom and dad about them.

Find the pattern (number)].

1. Thinking Navigation.

1) Present:1

The number in the back is more important than the number in front (

The two adjacent numbers are apart (

Fill in (, (2) Present: Fill in the appropriate number on the horizontal line according to the rule

The number in the back is more important than the number in front (

The difference between each pair of adjacent numbers is always greater than the difference between the previous pair of adjacent numbers (

The key to finding the pattern of number arrangement is to find the pattern by calculating the difference between two adjacent numbers.

Second, the application of basic knowledge.

1 Find a pattern to fill in the numbers:

Truth be told, there are countless types of regularities. Some of them have regularities between the given numbers, and some have regularities between the next number. There is also a pattern of ground difference between two adjacent numbers.

The law may have the same addition, subtraction, and multiplication as a number or a series of numbers, or squares, alas. Do not say. I can't say. Regularity is the absence of regularity.

Summary. Hello, according to the question you described, the answer is as follows: Find the pattern @r@, 96, d.

It's a random fight. If you think my answer is still satisfied, you can click on my lower corner to evaluate it), looking forward to your like, your efforts are very important to me, your avatar one-on-one consultation.

Finally, I wish you good health and a happy mood!

Find the pattern @r@, 96, d. ,?

Hello, according to the question you described, the answer is as follows: Looking for the rule of the letter of wisdom @r@, 96, d. ,？

It's a random fight. If the awakened person is satisfied with my answer, you can click on my lower corner to evaluate), looking forward to your like, your smile is very important to me, your avatar one-on-one consultation. Finally, I wish you good health and a happy mood!

What is the answer?

Hello, according to the first laughing question you described, the answer is as follows: (You open it to see if you think my answer is still satisfied, you can click on my lower corner to evaluate), looking forward to your like, your efforts are very important to me, your avatar one-on-one consultation. Finally, I wish you good health, faith and wisdom, and a happy mood!

Hello, choose D, there are 3 fully surrounded graphics.

1）-1,3,-5,7,-9...The nth number is (-1) n*(2n-1).

2) The fifth number is 242

3) 3 dots n=1....6 dots n=2....9 dots n=3 (I don't understand this question) rolls macros.

4) 1 2 1 5, 1 big brother 10, 1 17, 1 26...The nth number is 1 (n 2+1).

5）1 。3 3 。5 5 。a

5 。20 7 。56 b 。c

Then a = 7 b = 9 c = 108

We can see that the first or last number of each row is a multiple of 8, and in the odd line column 5, even number line column 1. The multiple of 8 in line k is 8*k

Let 8*k = 2000, and Kiqing k = 250, and because 250 is an even number, 2000 should be taken in the first column of line 250.

The odd number is ...

Even items are ...

So the answer is 6

Yes 6. The sum of the first and second, the third and the fourth, the fifth and the sixth are all 10

The fourth of the first line.

Reason: In the title, the back of each line is rotated 45 degrees clockwise by the previous figure.

1 2 4 8 (16) ( 32) multiply by 2 on the basis of the previous one

The previous number 2=the next number.

Previous number - 6 = last number.

1 Double, yours is not right.

2 The difference between the two numbers before and after is from 1, 2, 3, 4, 5.

3 That's right.

19/55

The upper numerators are arranged in odd numbers, 2n-1

The lower denominator is equal to the sum of the first two denominators.

1/1,3/1,5/2,7/3,9/5,11/8,…, the numerator is 1 3 5 7 9 ...2n-1) The denominator is 1 1 2 3 5 8 and the 10th digit of the Pebonacci sequence is 19 56

It's 19 55, three adjacent numbers, and the sum of the denominators of the first two numbers is the denominator of the third number, and the numerator is always added by 2