Welcome back to the third text structure post. Today’s focus will be on sequence / chronological order and descriptive text structures. Here are some graphic organizers to keep in mind.
Sequence / Chronological Order
1. Sequence refers to a particular order in time. This can be:
Information presented minute by minute, hourly, weekly, monthly, yearly, etc.
Providing information by dates (a timeline)
Steps of how to complete something (first, second, third, etc.)
A retelling of events in the order they happened: First, next, then, finally or beginning / middle / end. It may be helpful to use a “retelling rope”. Use a section of rope or nylon cord (approx. 1 foot long). Tie several knots along the length of it (3-5). At each knot, retell part of the story or events in sequence.
Observing how things / people have changed over time
Non-fiction and fiction selections
Arranging events in order using pictures
2. Connecting sequence to strategies:
Predict what will happen next in the sequence.
Visualize the steps involved.
Make personal connections regarding your own experience with the sequenced topic.
3. Sequence / Chronological order main idea / summarizing sentence frames: Suppose I read an article telling about the seasonal journey of a pod of whales. Again, the topic is whales — but this is NOT the main idea.
(Main idea): Whales travel to different locations each season to find food and a mate.
How to ________ step by step.
The timeline of _________________.
There are several steps to ______________. First, _________. Then, ___________. Last, ________.
The life cycle of __________.
Many things happened during _____________’s life.
(Summarize): Whales travel to different locations each season to find food and a mate. In the spring, they ________. In the summer, ______________. In the fall, _____________. In the winter, _________.
To make ________, follow these steps: ________________.
The life cycle of a ___________ includes these stages: _______________.
Many things happened during _____________’s life. In (year), he/she_____________. After that, _____________. Then, ________________. Finally, ___________________.
Descriptive Text Structure
1. Descriptive structures give details. These can be:
Details or descriptions about a person, a place, a thing, an idea, an animal, an event, etc.
A web graphic organizer is a good model to visualize, with the topic in the center and the supporting details branching outwards.
2. Connecting to strategies:
Visualize what is being described, especially if there are no pictures or photos in the text.
Ask questions about the topic such as: “I wonder . . .”
Analyze the point of view: What is the author’s point of view. Is he/she presenting a one-sided view of the details presented?
In Multiplication, Part 3 I will focus on 3 strategies for double digit numbers: area model, partial products, and the bowtie method. Please also refer back to my Dec. 6th post on Number Talks for 3rd-5th grade where I mentioned these and other basic strategies for multiplication. I highly recommend helping students learn these methods BEFORE the standard algorithm because it is highly linked to number sense and place value. With these methods, students should see the magnitude of the number and increase their understanding of estimation and the ability to determine the reasonableness of their answer. Then, when they are very versed with these methods, learn the standard algorithm and compare side by side to see how they all have the same information, but in different format. Students then have a choice of how to solve. Try my “Choose 3 Ways” work mat as bell work or ticket in the door. Get it free here.
Area Model: This method can be illustrated with base ten manipulatives for a concrete experience. Remember the best methods for student learning (CPA) progresses from concrete (manipulatives) to pictorial (drawings, templates, pictures) to abstract (numbers only). Using a frame for a multiplication table, show the two factors on each corner (see examples below for 60 x 5 and 12 x 13). Then fill in the inside of the frame with base ten pieces that match the size of the factors. You must end up making a complete square or rectangle. This makes it relatively easy to see and count the parts: 60 x 3 and 5 x 3 for the first problem and (10 x 10) + (3 x 10) + (2 x 10) + (2 x 3) for the second. I’ve included a larger problem (65 x 34) in case you are curious what that looks like. The first 2 could be managed by students with materials you have in class, but I doubt you want to tackle the last one with individual students – nor do you probably have that many base ten pieces. A drawing or model would be preferred in that case. The point of the visual example is then to connect to the boxed method of the area model, which I have shown in blank form in the examples . . . and with pictures below. I also included a photo from another good strategy I saw on google images (sorry, I don’t know the author) which also shows 12 x 13 using graph paper. Continue reading →
Are you looking for some ways to help your students learn the multiplication facts? Or ways to help them solve multiplication problems while they are in the process of learning the facts? One way is to skip count or repeatedly add the number over and over again. While this is one acceptable strategy, I see many students skip count using their fingers, often starting over numerous times. And if the child miscounts just one number in the sequence, then all of the remaining multiples/products are incorrect. Sometimes the student will write down the sequence in a horizontal row (better than using fingers in my opinion), but again – if they miss one number . . . all the rest of the numbers in their list are wrong.
What I want to show you today (in Part I of my series about multiplication strategies) are ways to relate the multiples/products in recognizable patterns which may facilitate recall and help with committing the facts to memory. Yes, students should also know the following about multiplication:
Multiplication is repeated addition. For example: 3 x 4 means 3 groups of 4 or 4 + 4 + 4 = 12
Multiplication is equal groups. 3 x 4 might be shown with 3 circles and 4 dots in each one. Be cautious about continued use of this one. Students are good at drawing this out, but then are they actually adding repeated groups or just counting one dot at a time. Observe students to see what they are doing. Transition to showing 3 circles with the number 4 in each one.
Multiplication is commutative. If solving 7 x 2 (7 groups of 2), does the student count by 2’s seven times, or perhaps make it more efficient by changing it around to make it 2 x 7 (2 groups of 7 — and adding 7 + 7)?
Multiplication can be shown with arrays. If students are drawing arrays to help solve, watch how they are computing the product. Are they counting one dot at a time? Or are they grouping some rows or columns together to make this method more efficient. I will focus on this one in Part 2.
Multiplication can be shown by skip counting.
I have included 2 visuals to see some of my favorite ways to relate skip counting to unique patterns (for the 2’s, 3’s, 4’s, 6’s, 8’s, and 9’s). And another pattern below:
An even number x an even number = an even number
An odd number x an even number = an even number
An odd number x an odd number = an odd number
Skip counting by 2, 3, 4
Skip counting by 6, 8, 9
Next post will be Part 2 of Multiplication Strategies. Have a great week!