Olympiad for first-graders from. Distance Olympics of the Snail Center

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Teaching aids and simulators in the Integral online store for 1st grade Simulator for the textbook Moro M.I. Manual for the textbook Moro M.I.

Goals of the Mathematics Olympiad

The Mathematical Olympiad is held with the aim of identifying talented students with a penchant for exact sciences. Participation in the Olympiad stimulates interest in science and creativity.

The tasks presented on this page for the Olympiad do not require special knowledge. All the skills needed to solve the problem fit into basic requirements school curriculum. However, to solve most tasks you need to show ingenuity and logic.

All tasks are divided into 3 levels according to difficulty: school, district and zonal. First level - school. Tasks at this level, with sufficient preparation and time, will be solved more than a half first grade students. Some zonal level tasks can only be completed by a few students in the class.

School Olympiad

1. An eagle, a dove, a fly and a dragonfly were flying in the air. How many birds were flying in the air?

2. Petya, Vasya, Kolya and Sasha played checkers. Everyone played one game against each other. How many games did the guys play in total?

3. The car is to the left of the motorcycle, and the motorcycle is to the left of the bicycle. What order are they in?

4. Instead of the ellipsis, insert... a plus or minus sign to make the equality true.

9 ... 3 ... 5 =1
7 ... 2 ... 3 =6

5. A two-story house was built in the village. There are a total of 12 windows in the house. How many windows are there on each floor if you know that one floor has 4 more windows than the other?

6. Three craftsmen were repairing the car. They worked for 6 hours. How many hours did each craftsman work?

District Olympiad

1. Olya bought a chocolate bar and shared it with her friends. She broke the chocolate bar once, then broke the half again. How many parts did she have?

2. Three puppies, two goslings and one chicken were walking in the yard. How many paws and wings do they have?

3. A sheet of paper was folded equally, then folded equally again, and then equally again. Then they cut it. How many pieces of paper did you get?

4. There are berries on the plate. They can be divided equally between 2 or 3 children. How many berries are on the plate if you know that there are less than 10 of them?

5. Which of the given values is extra? Why?

3 cm 5 dm 7 km 12 kg 4 m 24 mm

Zonal (city) Olympiad

1. Instead of the ellipses, insert... plus or minus signs to make the equality true.

9 ... 3 ... 5 ... 3 ... 6 = 2
4 ... 5 ... 3 ... 4 ... 2 = 8

2. Masha thought of a number. If you add 2 to it and subtract 5 from it, you get 4. What number did Masha have in mind?

3. Olya had a ribbon. She cut it in 5 places. Then Olya took the last piece and cut it in 2 places. How many pieces did Olya get in total?

4. Compose magic square so that the sums of numbers in columns, rows and diagonally are the same.

	1
		3
2		4

Olympiad tasks in mathematics 1st grade

1.U three brothers two sisters each. How many children are there in the family? Circle the correct answer:

2. Which is heavier: 1 kilogram of cotton wool or 1 kilogram of iron? Circle the correct answer:

cotton wool iron equally

3. You can put 2 kilograms of food in the bag. How many bags should a mother have if she wants to buy 4 kilograms of potatoes and a melon weighing 1 kilogram?

Write an answer._________________________

4. From under the gate you can see 8 cat paws. How many cats are there in the yard?

Write an answer. __________________

7 * 4 * 2 * 5 = 10

10 * 4 * 3 * 8 = 1

6. The staircase consists of 11 steps. Which step is in the middle?

7. The log was cut into 3 parts. How many cuts did you make? Circle the correct answer:

8. The animal has 2 right legs, 2 left legs, 2 legs in the back, 2 legs in front. How many legs does an animal have?

Write an answer:_

9. Three girls were cooking Christmas decorations for the New Year. The three of them worked for 3 hours. How many hours did each of them work?

Write an answer:_________________________

10. Sum of three even numbers is equal to 12. Write these numbers if you know that the terms are not equal to each other.

11. A turkey weighs 12 kg. How much will he weigh if he stands on one leg? Answer:_________

12. The rabbits’ cage was closed, but 24 legs were visible through the bottom hole, and 12 rabbit ears were visible through the top hole. So how many rabbits were there in the cage?

Answer:___________________

13. Anya, Zhenya and Nina for test received different grades, but they didn’t have two marks. Guess what grade each of the girls received, if Anya’s is not “3”, Nina’s is not “3” and not “5”.

Answer: Anya___, Nina ____, Zhenya_____.

14. Katya, Galya and Olya, while playing, hid a toy each. They played with a bear, a bunny and an elephant. It is known that Katya did not hide the bunny, and Olya did not hide either the bunny or the bear cub. Who has what toy?

Answer: Katya___________________, Galya________________, Olya_____________________.

15. Fill in the missing characters mathematical operations. (1 example – 2 points)

1 2 3 4 5 = 5 1 2 3 4 5 = 7

School Olympiad

1. An eagle, a dove, a fly and a dragonfly were flying in the air. How many birds were flying in the air?

2. Petya, Vasya, Kolya and Sasha played checkers. Everyone played one game against each other. How many games did the guys play in total?

3. The car is to the left of the motorcycle, and the motorcycle is to the left of the bicycle. What order are they in?

4. Insert “+” or “-” instead of the ellipsis... to make the equality true:

9 ... 3 ... 5 =1
7 ... 2 ... 3 =6

5. A two-story house was built in the village. There are a total of 12 windows in the house. How many windows are there on each floor if you know that one floor has 4 more windows than the other?

6. Three craftsmen were repairing the car. They worked for 6 hours. How many hours did each craftsman work?

District Olympiad

1. Olya bought a chocolate bar and shared it with her friends. She broke the chocolate bar once, then broke the half again. How many parts did she have?

2. Three puppies, two goslings and one chicken were walking in the yard. How many paws and wings do they have?

3. A sheet of paper was folded equally, then folded equally again, and then equally again. And then they cut it. How many pieces of paper did you get?

4. There are berries on a plate on the table. They can be divided equally between 2 or 3 guys. How many berries are on the plate if you know that there are less than 10 of them?

5. Underline which of the given values is superfluous. Why?

3 cm 5dm 7 km 12 kg 4 m 24 mm

Zonal (city) Olympiad

1. Insert “+” or “-” instead of the ellipsis... to make the equality true:

9 ... 3 ... 5 ... 3 ... 6 = 2
4 ... 5 ... 3 ... 4 ... 2 = 8

2. Masha thought of a number. If you add 2 to it and subtract 5, you get 4. What number did Masha have in mind?

3. Olya had a ribbon. She cut it in 5 places. Then Olya took the last piece and cut it in 2 places. How many pieces did Olya get in total?

4. Make a magic square such that the sums of numbers in the columns, rows and diagonals are the same.

Olympics 1st class

Task No. 1

There is a cat sitting in each of the 4 corners of the room. Opposite each of these cats are three cats.
How many cats are there in this room?

Problem No. 2
The father has six sons. Every son has a sister. How many children does this father have in total?

Problem No. 3
There are 3 rabbits in a cage. Three girls asked to give them one rabbit each.
Each girl was given a rabbit. And yet there was only one rabbit left in the cage. How did this happen?

Problem No. 4
There were 40 magpies sitting on one tree. A hunter passed by, shot and killed 6 magpies.
How many magpies are left on the tree?

Problem No. 5

Two fathers and two sons divided 3 oranges among themselves so that each got one orange. How could this happen?

Mathematics Olympiads 1st grade

1. There are 9 gingerbread cookies in three plates. In the second there is 2 less than in the first, in the third there is 1 less than in the first. How many gingerbread cookies are in each plate?

2. Olya has coins of 2 rubles. and 5 rubles. How will she pay for a purchase of 13 rubles?

3. The father and two sons were riding bicycles. Mom decided to count the steering wheels and wheels. It turned out there were 2 steering wheels, and 5 wheels. How can this be?

4. Find a pattern and continue the series of numbers: 9, 10, 12, 15, .., .., ..,

5. Put + or – signs to make it work true equality:

7 * 4 * 2 * 5 = 10 10 * 4 * 3 * 8 = 1

6. A year ago Yulia was 7 years old. How old will she be in 4 years?

7. Two fathers and two sons ate three oranges. How much did each of them eat?

8. How many triangles are there in this figure?

9. There are 4 chickens and 2 rabbits in the first cage. In the second there are 5 chickens. Where more eyes and for how long? Where are there more paws and by how many?

10. Katya bought a popsicle at the kiosk, and Olya bought a glass of fruit ice cream. Together they paid 10 rubles. Katya paid 2 rubles more. How much does each purchase cost?

11. How much does a watermelon weigh if there is a watermelon on one side and a weight of 4 kg, and on the other there are 2 weights of 5 kg each?

12. Mom offered Kolya a choice of apple, plum and pear. In how many ways can he choose 2 treats?

13. Divide 5 gingerbread cookies equally among six girls, without cutting any gingerbread into 6 equal parts.

We bring to your attention an intramural Olympiad for preschoolers who will become first-graders in the near future. All tasks are designed to assess the child’s knowledge base and readiness for school. The task of the Olympiad consists of the most interesting questions for children in the following areas: “Mathematics”, “Speech development” and “ The world" Participation in the final Olympiad will allow the child to broaden his horizons, increase his interest in learning, and develop perseverance and determination.

Event participants

Participants can be preschoolers, as well as children who do not attend educational institutions. The event is open to everyone, without pre-selection. Participation is voluntary. The decision to participate in the event is made by preschoolers and their parents (legal representatives).

Dates of the event.

Download regulations about the Olympiad

Competition entries are not published on the website and will not be available for public viewing.

Rules of participation:

Register on the website (only the Organizer can register, there is no need to register each participant on the website).
Carefully read the Rules of Participation and the regulations of the event.
Download materials (recommendations, assignment forms, answer forms) and regulations about the event. The materials necessary to complete the tasks are downloaded from the website and distributed to the participants by the Organizer. For preschoolers, assistance in reading and explaining assignments and filling out the form is provided by the Organizer.
Provide participants with information about the event.
During the first stage of the event, conduct an in-person qualifying stage of the event. The event is held directly in educational organizations on the same day for all participants represented by one Organizer. The event is held according to one version of tasks for one age category of participants (in in this case for preschoolers). For each task, several answer options are offered. For each correctly solved task, 10 points are awarded. Event participants are prohibited from performing tasks collectively.
Collect completed forms with answers, check that the participants’ personal information is filled out correctly.
Pay the registration fee in one of the following ways: cash at the bank; instant payment without commission through the Yandex.Checkout service; instant payment without commission through the QIWI Wallet service. The registration fee for the participation of one participant in the event is 90 rubles. Payment of the registration fee can be made for the participation of one or several participants at once. Both the Organizer and the parent of the event participant can pay the registration fee.
Submit applications for participation by filling out an electronic application on our website for each participant separately, attaching a file with answers and a copy of the paid receipt. For collective payments, a file with a copy of the common receipt is attached to all applications. Materials sent to our email, will not be accepted. Be careful when filling out the application form. The specified data will be used when processing award documents.
After successfully completing your application, you should receive a notification that your application has been accepted for consideration. email address specified in the application. Works are reviewed by administrators within three working days. All applications submitted within the deadline will be considered. If any questions arise about the correctness of the application, the site administrator will contact the Organizer. After approval, you should receive a notification about the publication of your work. If this notification is not received within more than three days, you need to re-upload the work. Competition entries are not published on the site and will not be available for public viewing.

Requirements for attached files.

The size of the file with the answer form should not exceed 10 MB; The file size with a copy of the receipt should not exceed 2 MB.
Answer forms can be printed and filled out manually, and answers can also be prepared by the Organizer in in electronic format in WORD text format.
When filling out the answer form manually, a photo or scanned copy of the answer form is uploaded to the application form.

Results of the event.

1. Participants who scored:

150-140 points, are the Winners of the event and take 1st place;

139-130 points, are the Prize-winners of the event and take 2nd place;

129-120 points, are the Prize-winners of the event and take 3rd place;

119-110 points are the Laureates of the event; the rest are Members.

2. The Organizing Committee determines the Winners who took I, II, III places, Laureates and Participants of the event.

The winners are awarded Diplomas of the Winner of the All-Russian intramural quiz.

The laureates are awarded Diplomas of the Laureate of the All-Russian intramural quiz.

Participants are awarded Certificates of Participation in the All-Russian face-to-face quiz.

Teachers who prepared the Winner or Laureate of the All-Russian intramural quiz are awarded Teacher Diplomas. If the participant does not take a prize, the teacher receives a Certificate of the teacher who prepared the participant in the All-Russian intramural quiz.

3. For educational organizations who took part in the event, a protocol of the event is drawn up, including the results of all its participants.

4. For educational organizations that took an active part in the event (15 or more participants), a Certificate of Participation in the organization of the competition is issued.

5. To the event organizer in educational institution(if there are 10 or more participants) a letter of gratitude is issued.

6. Applications for receiving a protocol, certificate or letters of gratitude must be sent to the email address info@site.

Acceptance of applications for execution of protocols, certificates or letters of gratitude, registration and distribution in electronic form is carried out from December 21, 2016 to February 1, 2017

The application must indicate:

Full name of the participants who took part in the event;
name of the educational institution for which it is necessary to issue a certificate, and, if necessary, indicate the full name of the director of the educational institution;
Full name of the Organizer for whom you need to issue a letter of gratitude.

Letters of gratitude are issued within 10 working days from the date of receipt of the application (except for the period holidays from January 1, 2017 to January 8, 2017).

Thank you letters will be sent electronically.

Protocol, certificate for OS or Thanksgiving letters Organizers receive registration FREE OF CHARGE.

If you have any questions, please contact the Administration by sending an email to info@site.

Contest
Olympics
Competition-game
Subject week
Family competition
Children with disabilities
Control test
Summer camp
Tests online

Distance Olympiads Snail Center

Goals and objectives of distance Olympiads of the Snail Center:

checking students' knowledge level
developing the skill of self-appropriation of knowledge
formation and development of skills independent search and information analysis
formation and development of skills in using Internet services in education
increasing motivation to study the subject

Olympics

Give the participant the opportunity to test and deepen knowledge on a specific school discipline or even one section of it. All tasks of distance olympiads are divided by age groups and correspond school programs and the requirements of the Federal State Educational Standard.

Competition-game

They give the participant the opportunity to test and deepen their knowledge of a specific school discipline or even one section of it. All tasks of distance Olympiads are divided by age groups and correspond to school programs and the requirements of the Federal State Educational Standard.

Subject week

Family competition

Specialist. competitions

The staircase consists of 9 steps. Which step is in the middle?

Task 2

A turkey weighs 10 kg. How much will he weigh if he stands on 1 leg?

Task 3

On one side of the scale there is a brick, and on the other - half of the same brick and a load of 1 kg. The scales are in balance. How much does a brick weigh?

Task 4

There were 11 tails walking along the path along the bushes.
I was also able to count that there were 30 legs walking.
It was turkeys and foals walking somewhere together.
Now the question is: how many turkeys were there?
And I asked the guys: How many foals were there?

Task 5

Count all possible segments in the drawing.

Task 6

How many triangles are there in the picture?

Task 7

Find the extra square in each row

Task 8

Find the pattern in each line. Cross out the shape that needs to be put in place of the question mark.

Task 9

Draw a little man living in an empty cage

Task 10

Write down the numbers that are:
1) In an oval, rectangle and triangle at the same time
2) In a triangle and an oval, but not in a rectangle
3) Not in a rectangle and not in a triangle

Task 11

With the help of four matches, the shape of a glass is formed, inside of which lies a cherry. You need to move two matches so that the cherry is outside the glass. It is allowed to change the position of the glass in space, but its shape must remain unchanged.

Task 12

Enter numbers in circles so that the arrows point the way from big numbers to the smaller one.

Task 13

The bagel was cut into 3 parts. How many cuts were made?

Task 14

The loaf was cut into 3 parts. How many cuts were made?

Task 15

A flock of geese was flying. Two in front, one behind, two behind, one in front. How many geese were there?

Task 16

There are 5 brothers in the family. Each of them has one sister. How many children are in the family?

Task 17

The boy and girl had the same number of nuts. The boy gave 4 nuts to the girl. How many more nuts does the girl have?

Task 18

Petya had 7 sticks. He broke two of them in half. How many ends do the sticks have?

Task 19

Three girls - Valya, Natasha and Katya - came to the theater in dresses different color: one in white, the other in gray, the third in black. What dress did each of them wear, if it is known that Valya was not in black or gray, and Katya was not in black?

Task 20

We collected together 7 haystacks and 11 haystacks. How many stacks did you get?

Task 21

There are 6 oranges on one pan of the scale, and 2 melons on the other. If you add the same melon to the oranges, the scales will be balanced. So a melon weighs the same as...?

Task 22

Think and write in the blank the number of the figure that is missing.

Task 23

The doctor gave the sick girl 3 tablets and ordered her to take them every half hour. She strictly followed the doctor's instructions. How long did the pills prescribed by the doctor last?

Task 24

A square with a side of 6 cm was bent from a piece of wire. Then the wire was unbent and a triangle was bent from it with equal sides. What is the length of the side of the triangle?

Task 25

Kolya, Vasya and Borya were playing checkers. Each of them played only 2 games. How many games were played in total?

Task 26

How many two-digit numbers can be made from the digits 1,2,3, provided that the digits in the number are not repeated? List all these numbers.

Task 27

There were 9 sheets of paper. Some of them were cut into 3 parts. There are 15 sheets in total. How many sheets of paper did you cut?

Task 28

In a five-story building, Vera lives above Petit, but below Slava, and Kolya lives below Petit. What floor does Vera live on if Kolya lives on the second floor?

Task 29

Nils flew in the flock on the back of Martin the goose. He noticed that the formation of the flock resembles a triangle: the leader is in front, then 2 geese, in the third row there are 3 geese, etc. The flock stopped for the night on an ice floe. Nils saw that the arrangement of the geese this time resembled a square consisting of rows, in each row the same number of geese, and the number of geese in each row was equal to the number of rows. There are less than 50 geese in the flock. How many geese are there in the flock?

Task 30

Sitting by the window of the train car, the boy began to count telegraph poles. He counted 10 pillars. How far did the train travel during this time if the distance between the pillars is 50m?

Task 31

One clock is 25 minutes behind, showing 1 hour 50 minutes. What time does another clock show if it advances by 15 minutes?

Task 32

How much do you get if you add the largest odd two-digit number and the smallest even three-digit number?

Task 33

Find a pattern in each chain of numbers and fill in the missing numbers.
1) 3, 6, __, 12, 15, 18.
2) 1, 8, 11, 18, __, 28, 31
3) 2, 2, 4, 4, __, 6, 8, 8
4) 24, 21, __, 15, 12
5) 65, 60, 55, __, 45, 40, 35

Task 34

Write the smallest four-digit number in which all digits are different.

Task 35

Three girlfriends - Vera, Olya and Tanya - went into the forest to pick berries. To collect berries they had a basket, a basket and a bucket. It is known that Olya was not with a basket or a basket, and Vera was not with a basket. What did each girl take with her to pick berries?

Task 36

Write in numbers the number consisting of 22 million 22 thousand 22 hundreds and 22 units.

Task 37

The first jar contains 12 glasses of juice, and the second jar contains 6 glasses. How many glasses of juice must be poured from the first can into the second so that there is an equal amount in both?

Task 38

Tanya is 4 years older than Olya and 5 years older than Yura. Who is younger: Olya or Yura?

Task 39

Share the pie rectangular shape two cuts into 4 parts so that two of them are quadrangular in shape, and two are triangular.

Task 40

Draw how to arrange 10 chairs in a rectangular room so that there are 3 chairs against each wall?

Task 41

There is a cat sitting in each of the 4 corners of the room. Opposite each of these cats are three cats. How many cats are there in this room?

Task 42

A caterpillar crawls from the ground along the stem of a plant, which is 1 m high. During the day it rises by 3 dm, and at night it drops by 2 dm. How many days will it take for the caterpillar to crawl to the top of the plant?

Task 43

There are two buckets with a capacity of 4 and 9 liters. How can you use them to bring exactly 6 liters of water from the river?

Task 44

A two-story house was built in the village. There are a total of 12 windows in the house. How many windows are there on each floor, if you know that there are 4 more windows on the first floor than on the second?

Task 45

Olya bought a chocolate bar and shared it with friends. She broke the chocolate bar once, then broke the half again. How many parts did she have?

Task 46

Masha thought of a number. If you add 2 to it and subtract 5, you get 4. What number did Masha have in mind?

Task 47

How can you throw a ball so that after flying for some time, it stops and starts moving in the opposite direction?

Task 48

From the numbers 21, 19, 30, 25, 12, 7, 15, 6, 27, select three numbers whose sum will be equal to 50.

Task 49

Pinocchio has less than 20 gold coins. He can arrange these coins into piles of two, three and four coins. How many coins does Pinocchio have?

Task 50

Write everything down double figures, in which the number of units is four more number dozens?

Task 51

Three girls, when asked how old they were, answered this:
Masha: “I am 21 years old together with Natasha,”
Natasha: “I’m 4 years younger than Tamara,”
Tamara: “The three of us are 34 years old together.”
How old is each girl?

Task 52

One egg is cooked for 4 minutes. How many minutes does it take to cook 5 eggs?

Task 53

There are 10 fingers on the hands. How many fingers are there on 10 hands?
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