High Impact Tutoring Built By Math Experts
Personalized standards-aligned one-on-one math tutoring for schools and districts
Here you will learn about pictographs, including constructing, reading, and interpreting them.
Students first learn about pictographs in 2 nd grade with their work representing data in measurement and data. They expand their knowledge of analyzing and representing data as they progress through elementary and middle school.
A pictograph or a picture graph uses pictures to show data. It is a method of data visualization.
Tally charts can be represented by pictographs. To draw a pictograph, you use a graphic symbol that goes with the frequency or value. The key of the pictograph explains the numerical value that the symbol represents.
A pictograph design can be constructed using a table with two columns. In the first column is the name of the group or category, and the second column features the graphic symbol.
In the above example, the tally chart below shows the frequency of the data for the favorite season for each of Mr. Johanβs students. Letβs represent the tally chart as a pictograph.
The picture (symbol) of the smiley face represents 1 vote. In this case, the number of smiley faces is equivalent to the number of tally marks. 7 students liked winter as their favorite season, so on the pictograph there are 7 smiley faces for winter.
The pictograph makes it easy to answer questions such as, what is the number of students that prefer summer?
This pictograph represents the amount of fruit eaten by one person per day over the course of one week. Here, each green circle represents 1 piece of fruit and so we can see that 4 and a half pieces of fruit were consumed on Monday, 2 pieces of fruit were consumed on Tuesday, etc.
Some of the first pictographs were found in the Americas. Have you been to the Petroglyph National Monument in New Mexico? Here you will find some of the first pictographs ever created.
Petroglyphs are rock carvings or rock paintings, which are also called pictographs.
Approximately 90 \% of the national monumentβs petroglyphs were created by the ancestors of todayβs Pueblo people (Native Americans) who lived in the Rio Grande Valley since about 500 \, AD.
How does this apply to 1 st grade – 6 th grade math?
In order to read a pictograph:
Use this quiz to check your 1st, 2nd and 3rd grade studentsβ understanding of representing and interpreting data. 15+ questions with answers covering a range of 1st, 2nd and 3rd grade represent and interpret data topics to identify areas of strength and support!
DOWNLOAD FREEUse this quiz to check your 1st, 2nd and 3rd grade studentsβ understanding of representing and interpreting data. 15+ questions with answers covering a range of 1st, 2nd and 3rd grade represent and interpret data topics to identify areas of strength and support!
DOWNLOAD FREEAt a family reunion, Dara took a survey of her relativesβ favorite type of pet and made the pictograph below. Which pet had exactly four votes?
Each paw print symbol is equal to 1 vote.
2Interpret the data to answer the question.
Looking at each of the rows
The rabbit was the pet with exactly 4 votes.
The pictograph below shows the favorite sport of Ms. Barrβs class. How many fewer students like baseball than soccer?
Read the key in order to find the value of each symbol.
Each ball symbol is equal to 1 student.
Interpret the data to answer the question.
There are 8 ball symbols for soccer which means 8 students favor soccer. There are 6 ball symbols for baseball which means 6 students favor baseball.
Comparing the ball symbols in each row, you can see there are 2 more ball symbols in the soccer row which means 2 fewer students favored baseball than soccer.
The pictograph below represents the number of cars that parked in the train station parking lot over the course of 7 days. How many cars were parked in the lot on Day 4?
Read the key in order to find the value of each symbol.
Each car symbol represents 10 cars.
Interpret the data to answer the question.
On the pictograph, Day 4 has 5 cars.
You can skip count starting with 10.
OR
You can add,
10+10+10+10+10=50
There were 50 cars in the lot on Day 4.
In order to construct a pictograph:
Use the information in the following table to construct a pictogram of the number of water bottles drank per day over 5 days.
Make sure the table has the correct number of rows.
There are 5 days on the tally chart, so there should be 5 rows on the pictograph.
Label the table.
Make a key.
Count the number of graphic symbols needed in each row.
Place the graphic symbols into the pictograph.
Four students were playing a game of marbles. The number of games won is recorded in the tally chart below.
Draw a pictogram of the number of game wins. Use the key provided.
Make sure the table has the correct number of rows.
There are 4 people, Anna, Bella, Charlie, and Derek so the pictograph has 4 rows.
Label the table.
Make a key.
The key is given.
Count the graphic symbols for each row.
One circle represents 2 wins.
Half circle represents 1 win.
Draw the graphic symbols into the pictograph.
A tile manufacturer is calculating the average number of tiles the factory produces per day over the first 6 months of the year. Below is a table of results.
Make sure the table has the correct number of rows.
There are 6 months, January, February, March, April, May, and June so there should be 6 rows.
Label the table.
Make a key.
Since there are four diamond shapes in the symbol, each small diamond equals 500 tiles.
Count the graphic symbols for each row.
In order to figure out how many symbols there should be in each row, divide the tally for each month by 2000.
\text { January }=5000 \div 2000=2.75 β 2 full symbols and 0.75 or \cfrac{3}{4} of the third symbol.
\text { February }=7000 \div 2000=3.5 β 3 full symbols and 0.5 or \cfrac{1}{2} of the fourth symbol.
\text { March }=6000 \div 2000=3 β 3 full symbols.
\text { April }=7500 \div 2000=3.75 β 3 full symbols and 0.75 or \cfrac{3}{4} of the fourth symbol.
\text { May }=6500 \div 2000=3.25 β 3 full symbols and 0.25 or \cfrac{1}{4} of the fourth symbol.
\text { June }=8500 \div 2000=4.25 β 4 full symbols and 0.25 or \cfrac{1}{4} of the fifth symbol.
Draw the graphic symbols into the pictograph.
1. Jamil records the number of sodas he drinks per day over one week.
He displays his results in the pictogram below.
Use the given data to determine how many sodas Jamil drank in total for the week?
The key shows that one symbol represents 1 soda. To find the total number of sodas Jamil drinks in the week, add up the amount of symbols in the pictograph.
3+5+2+1+3=14
2. A nursery school records the number of children that attend their after school play group over one week. The pictogram below shows their results.
Given that 8 children attended on Wednesday, determine the number of children who attended on Thursday.
The two rows that are important to focus on are Wednesday and Thursday.
There is no key provided with this pictograph, so you need to find the value of one smiley face so that you can find the number of children on Thursday.
Notice there are 4 smiley faces for Wednesday, which is equivalent to 8 children. To find out what 1 smiley face is equal to you can divide, 8 \div 4=2. \; 1 smiley face is equal to 2 children.
So, there are 2.5 smiley faces represented for Thursday, which means that there are 5 children in attendance for Wednesday. You can multiply, 2.5 \times 2=5
3. The table below shows the age of 5 children.
Represent this information in a pictogram. Use the key provided
below.
Each candle represents 1 year so the number of candles for each row matches the age of the child. All the symbols are left aligned with the correct number in each row.
4. The number of different flavors of ice cream sold on one day is shown in the tally chart below.
Using the key, represents 2 ice creams, construct a pictogram to show this data.
Each symbol represents 2 ice creams, so we need to divide each frequency by 2 and then draw that number of ice creams in each row.
5. A delivery company is looking at how many pizzas they have delivered from 5 different companies in one evening.
Use the information in the table below to draw a pictogram of this data with the key:Β represents 8 deliveries.
As each symbol represents 8 deliveries and since the symbol is divided into 8 small pie pieces, one section of the symbol can represent 1 delivery.
Dividing each frequency by 8, you get the number of full symbols and the remainder represents how many more pieces of the symbols are needed.
6. The pictogram below shows the number of days of sunshine over 5 weeks. State the error made within this pictogram.
The symbols are not the same in weeks 2 and 4.
The frequencies are not in order from smallest to largest.
The symbols should be drawn on top of each other like a bar chart.
The number of days in week 3 is more than 7.
Week 3 has 4 suns. As each sun is worth 2 days, the number of days in week 3 is 4 \times 2=8 which is not possible.
A pictograph or a picture graph uses pictures to show data. It is a method of data visualization.
Data handling is the process of gathering, recording, and presenting statistical data in graphs or charts.
Pictography is a way of communicating through pictures and drawings. Pictographs are a form of pictography.
Hieroglyphics was a form of picture writing of the Ancient Egyptians. Hieroglyphics are also known as pictograms.
Yes, pictures or pictograms are used all the time to communicate such as the hazard symbol when something is flammable, bathroom symbols, and in international airports so travelers can find ground transportation.
At Third Space Learning, we specialize in helping teachers and school leaders to provide personalized math support for more of their students through high-quality, online one-on-one math tutoring delivered by subject experts.
Each week, our tutors support thousands of students who are at risk of not meeting their grade-level expectations, and help accelerate their progress and boost their confidence.
Find out how we can help your students achieve success with our math tutoring programs.
Prepare for math tests in your state with these 3rd Grade to 8th Grade practice assessments for Common Core and state equivalents.
Get your 6 multiple choice practice tests with detailed answers to support test prep, created by US math teachers for US math teachers!