Extension: By distributing a blank game board, students can create their own versions of this game to try and trick each other. This could be particularly useful as a review activity.
ENL Students: ENL students will be able to use visual cues to help them play this game. Connecting the visual symbols to their names will help reinforce their vocabulary.
Brush up your knowledge of shapes in this fun board game! Roll the die to see where you land. Say the name of the shape correctly and you'll get a chance to roll again. Use a combination of luck and skill to reach the finish line first. Try printing out a blank playing board (near the bottom of the page) and make this activity your own!
MA.2.3.3 2000
Recognize and extend a linear pattern by its rules.
Extension: Teacher can read Old MacDonald Had a Dragon. This books reads to the song Old MacDonald Had a Farm which has a repetitive chorus/pattern. This activity has to deal with beats of music where as the book as to deal with words and music but both form patterns.
Adaptations: students who struggle with holding instruments can make the patterns with the pattern blocks for other students to make a patterned beat with.
MA.2.5.12 2000
Find the value of a collection of pennies, nickels, dimes, quarters, half-dollars, and dollars.
Extension: The following day, the teacher can have the class make their own menu of items for a concession stand and the students use cut out coins or real coins to find the amount of the items on the menu they created.
Adaptations: the teacher can offer students real coins instead of paper coins. Some students might appreciate the connection to the real world and the tactile feel of the coin.
MA.2.4.1 2000
Construct squares, rectangles, triangles, cubes, and rectangular prisms with appropriate materials.
Extensions: Students can then find something in the room that is the same shape of the two geometric figures and draw it also on the their paper.
Adaption: Students who struggle spatially can be given larger graph paper to help them count the points.
MA.2.4.4 2000
Identify congruent two-dimensional shapes in any position.
Extension: Teacher can read "If I Were A Quadrilateral" By: Molly Blaisdail
Adaptations: Students can use tangrams to observe the differences between each of the parallelograms. This gives them the opportunity to feel the shape and look at it from a 3D perspective.
MA.3.3.5 2000
Create, describe, and extend number patterns using multiplication.
Extension: Students can write down the facts that equal the multiple. For example, using multiples of 2's...students place transparent markers on multiples of 2 and write down the number sentence for each multiple. (2x1=2, 2x2=4, 2x3=6...etc)
Adaption: Students who have trouble recognizing the pattern of multiples can use a manipulative like lima beans to count out each multiple. The student will view the problem like an addition problem (2+2=4, 2+2+2+6, etc...) eventually they will gain the understanding of the connection between addition, multiplication, and multiples.
MA.2.4.1 2000
Construct squares, rectangles, triangles, cubes, and rectangular prisms with appropriate materials.
MA.2.4.3 2000
Investigate and predict the result of putting together and taking apart two-dimensional and three-dimensional shapes.
Extension: The following day, the teacher can place one of the 3D shapes into a paper bag and have students come up one by one and feel the shape in the bag, describe it, and make a final guess of what the shape is.
Adaption: Students who have trouble focusing and retaining information can have a key or sheet to reference that describes each of the shapes (sides, vertices, classification...etc)
MA.6.3.1 2000
Write and solve one-step linear equations and inequalities in one variable and check the answers.
Extension: The following day, the teacher can have students graph the linear equations on the tic-tac-toe board on graph paper.
Adaptation: Students who struggle can use one-step linear inequality equation boards and students who are excelling in this area can use multiple step linear inequality equation boards.
Expansion: Students could graph their weather findings over time and use those graphs to learn how to interpret data and predict future weather patterns.
ENL: ENL students can expand their weather and observational vocabulary through constant repetition of particular words and images. The spinner is very visual, offering a graphic representation of the weather pattern they are recording.
Tracking the weather serves as a perfect educational-and entertaining-introduction to the natural sciences. Your child will learn to see details and patterns in atmospheric conditions. A simple weather spinner provides an accessible tool for your child to improve her observation and analysis ability, important scientific skills she will use for the rest of her life.
Expansion: This game could be expanded to use a pair of dice which are added or subtracted to find the body-part number. Dice with more than six sides could be used to make higher numbers.
Monsters can be scary, but drawing your own makes them fun! Play this game and create your own silly monster! Build a Monster is similar to the board game Cooties but with an educational twist. Your child will practice numbers as she counts dots on the dice and applies that number to the drawing. She can play with a parent, a sibling, or a friend. This game will put her creative juices to work as she makes multi-limbed, double-headed colorful monster drawings.
Expansion: This doesn't just have to be for first grade. Second graders can add the full clock face to practice telling time to the nearest five minutes. Time cards can be made so that in pairs, students can give each other random times to display on their clocks and check with each other.
MA.1.5.1 2000
Measure the length of objects by repeating a nonstandard unit or a standard unit.
MA.1.5.4 2000
Measure and estimate the length of an object to the nearest inch and centimeter.
Extension: Students in the upper-level grades can practice measuring and conversion. The teacher can change the scavenger hunt from finding objects 1 inch or under to finding objects 12 inches or less. Students can then measure items under 12 inches and convert the measurements to the metric units.
Adaptations: ELL students can label the object found in Spanish and English or if they do not know the name of an object in English, ,they can write it in Spanish and use a Spanish/English dictionary to translate.
CCSS.Math.Content.2.MD.B.6 Represent whole numbers as lengths from 0 on a number line diagram with equally spaced points corresponding to the numbers 0, 1, 2, ..., and represent whole-number sums and differences within 100 on a number line diagram
This game could benefit those students who are struggling with the concept of adding and taking away from a number and how that changes the value of something. Particularly helpful for ELL students who might lose understanding in the translation. One way to extend this game would be to include positive and negative numbers to demonstrate how negative numbers work.
Students roll a dice with -3 through +3 marked on the six sides. Students move forward or backward according to the dice. Game is over when student has reached a predetermined ending point.
CCSS.Math.Content.3.NF.A.3d Compare two fractions with the same numerator or the same denominator by reasoning about their size. Recognize that comparisons are valid only when the two fractions refer to the same whole. Record the results of comparisons with the symbols >, =, or <, and justify the conclusions, e.g., by using a visual fraction model.
This activity would be beneficial for ELL students because they could discuss with classmates why the two different parts (represented by the cards) makes one whole. It would give ELL students opportunity to construct own meaning for concepts represented. It could be extended by adding unline denominators, which would require students to simplify or factor to find the answer.
Students play a card game with fractions. Every card has a fraction on it. The game begins with one card turned over and apart from the pile. Player 1 draws the card that is NOW on top of the pile. If the two cards make one whole, the student takes the pile. If it does not make one whole, place Player 1's card on top of the first card drawn. Player 2 now draws a card to see if it makes 1 whole with Player 1's card.
CCSS.Math.Content.3.G.A.1 Understand that shapes in different categories (e.g., rhombuses, rectangles, and others) may share attributes (e.g., having four sides), and that the shared attributes can define a larger category (e.g., quadrilaterals). Recognize rhombuses, rectangles, and squares as examples of quadrilaterals, and draw examples of quadrilaterals that do not belong to any of these subcategories
3-Dimensional component can be removed, and younger students can work with 2-Dimensional shapes instead. Students can practice identifying the attributes that make geometric shapes different from each other. ELL students could use these creations to help understand the "definition heavy" parts of Geometry (i.e. faces, vertices, sides, corners).
CCSS.Math.Content.3.OA.A.3 Use multiplication and division within 100 to solve word problems in situations involving equal groups, arrays, and measurement quantities, e.g., by using drawings and equations with a symbol for the unknown number to represent the problem
This activity is great for students who are struggling with the concept of division. The activity is especially helpful for students who need to visualize the statement before properly solving the problem. Again, these visual representations will make it easier for ELL and low performing English students to understand the concepts behind division. It could be extended by having students determine the number sentence from a story problem.
MA.1.1.2 2000
Count and group objects in ones and tens.
Extension: Students can use glued sugar cubes for base 10 and single units to show various numbers given by the teacher during an individual activity. The teacher gives the students a number to make, and students make the number using the sugar cubes as the teacher checks for understanding.
Adaptations: Students who are struggling to understand 1:1 corespondent in numbers can build their own base 10 out of unifix cubes to see that 10 single unit unifix cubes= 1 base 10 block of cubes. This will help them understand how many cubes it actually takes to make the number given by the teacher.