TouchMath Instructional Strategies Module 1D Activity Sheet 2 Ordering and Comparing Lengths Guided Practice: Activity Sheet 2 Name •Ask your child to name the objects he sees on the page (e.g., whiteboard, flag and flagpole, desk, wall). Tell your child he will measure how many units in length the flagpole, desk, and whiteboard are. Remind your student to record the number of full-length units only. •Have your student measure the flagpole along the dotted lines, placing the paperclips end to end with no space between them. Elicit that the flagpole is two full-length units long. Direct your child to write 2 in the proper space at the bottom of the page. In turn, tell your student to measure the lengths of the whiteboard and the desk. Elicit that the whiteboard is two units long and the desk is one unit long. Have your student compare the lengths of the objects by asking questions such as, “Which object is the longest?” Elicit that two objects, the flagpole and whiteboard, are both the longest because each measured two units. Ask, “Which object is long but not as long as the whiteboard?” Module 2D Activity Sheet 28 2 © 2012 2 units 1 units FGHSUDM1D units Order and Compare Lengths 2 2 Telling Time to the Half Hour Guided Practice: Activity Sheet 28 Name •Tell your child that she will learn how to tell time to the half hour. Draw a clock that shows 1:30 on the board with five-minute intervals marked. Tell your student that the time shown is 1:30, or 30 minutes after 1. Say, “Another way to say this is half past 1. This is because the minute hand has moved halfway around the clock.” Lead your student to notice that the hour hand is between the 1 and the 2 and the minute hand is directly on the 6. 55 52 51 50 48 •Tell your student that there are a number of different ways to say this time— 12:30, half past 12, and 30 minutes after 12. [ Your student might suggest that it is 30 minutes before 1.] 47 45 44 43 40 39 38 55 53 50 10 49 48 47 56 59 57 58 60 1 45 44 43 42 41 2 3 37 4 11 12 1 36 40 39 38 37 36 7 6 5 35 34 33 32 31 FGHSUDM2D 30 2 3 4 05 6 27 29 28 26 7 8 9 10 2 4 7 6 5 35 34 05 6 7 33 32 31 11 12 13 30 29 28 27 26 25 24 23 14 15 16 17 18 19 20 21 22 8 9 10 2 11 12 13 3 8 1 3 9 46 © 2012 54 60 11 12 1 8 41 52 51 59 57 58 56 9 46 42 •Now direct your student’s attention to the top analog clock, and have her trace the hour and minute hands. Ask, “Where is the hour hand pointing?” Elicit that the hour hand is not pointing exactly to the 12 but rather half way between the 12 and 1. Then have her trace the minute hand and say where it is pointing. Help your student count by fives until she reaches the 6. Lead her to see that since she counted to 30, the time shown is 12:30, or 30 minutes after 12. Have your student write the time, 12:30, on the digital clock. 10 49 12 30 54 53 4 25 24 23 14 15 16 17 1 30 18 19 20 21 22 Tell Time: Half Hours 28 28 •Continue in the same manner for the second clock, having your child trace the hour and minute hands on the analog clock, count by fives, say the time, and write it on the digital clock. Remind your student that the hour hand is now between two numbers since it is half past the hour. © 2012 First Grade Homeschool Unit D Module Guide Sample 1 TouchMath Instructional Strategies Module 3D Activity Sheet 31 CONTINUED Organizing and Representing Data Guided Practice: Activity Sheet 31 Name •Tell your student he is going to make a graph that shows how many A and B blocks there are. Have your child cut out each block and sort them into two piles. Then show him how to paste the A blocks in the first row and the B blocks in the second row. Ask your child if he knows without counting which block there are more of. Elicit that he can see that there is one more B block. Ask, “How many A blocks are there? How many B blocks are there?” Guide your child to use the terms more, fewer, and less to describe the numbers of blocks. For example, “There are fewer A blocks than B blocks.” Or, “There are more B blocks than A blocks.” © 2012 Module 4D Activity Sheet 50 FGHSUDM3D 31 Represent Data 2 x 5 H 31 Defining 2-D Shapes Guided Practice: Activity Sheet 50 •Ask your student if the shapes on this page are open or closed. After eliciting Name that all are closed shapes, ask if she knows the name of the shapes. Say, “Let’s count the number of equal edges, or sides, this shape has.” Direct your student’s attention to the largest shape, and have her point to each edge as you count together. Now point to and count together the corners in the shape. Elicit that there are also four equal corners. Tell your child that a closed shape with four equal edges and four equal corners is called a square. Have your student describe a square—a closed shape with four equal edges and four equal corners. •Lead your child to count the edges and corners in all the shapes, and conclude that all are squares because they each have four equal edges and corners. Tell your student to color each square a different color. Choose two colors, and have your student compare those shapes. Elicit that even though the colors, sizes, and positions of the squares are all different, the shapes are still squares because of their number of equal edges and corners. 4 4 © 2012 FGHSUDM4D equal edges square corners Define Square 50 50 •Draw a triangle on the whiteboard with equal edges and corners. Discuss with your student similarities and difference between the triangle on the board and the squares on their paper. Elicit from your student that while both shapes have edges and corners, the triangle has three equal edges and three equal corners and a square has four equal edges and four equal corners. •Guide your student as she writes how many equal edges (four) and how many square (equal) corners (four) a square has. © 2012 First Grade Homeschool Unit D Module Guide Sample 2 TouchMath Instructional Strategies Module 5D Activity Sheet 61 CONTINUED Defining 3-D Shapes Guided Practice: Activity Sheet 61 Name •Give your student a solid cone, and have him touch the flat surface. Tell him that the flat surface is called a face. Explain that the cone has one circle face. Have your student touch the curved surface and point of the cone. Tell him that the curved surface is a curved edge and the point is the corner. [ Note: For cones and cylinders, we have used curved edge rather than curved surface. This was done to prevent confusion between faces and surfaces for young learners.] red green red blue green •Ask your child to look around the room to see if he can find some objects that are shaped like a cone. [ You might want to bring in a few objects and place them around the room for your student to find: funnel, party hat, traffic cone, ice cream cone.] blue •Direct your student’s attention to the cones on this page. Tell him that the shading on these cones is used to create a 3-D effect—to show that the shapes are not flat. •Have your student find the largest cone on the page. Ask him to color the face of the cone red. Then have your child point to the corner of the cone and ring the corner in blue. Lastly, instruct your student to color the curved edge green. Have your child point to and say the three parts of the cone—face, curved edge, and corner. Tell your student to choose one of the other cones on the page and color the face red, the curved edge green, and ring the corner in blue. © 2012 FGHSUDM5D 1 1 1 circle face curved edge corner Define Cone 61 61 •Demonstrate that the orientation of a shape does not change what it is. Place a cone facedown in the hands of your student. Ask him to tell what 3-D shape he is holding. Elicit that it is a cone. Then give the cone to your student, this time laying it on its curved edge. Ask again, “What shape is this?” Lead your student to recognize that the solid is still a cone. State that although the orientation of the cone changes, it is still a cone. Lead your child to see that all the shapes on the page are cones, regardless of their size or orientation. •Guide your student as he writes how many circle faces (one), curved edges (one), and corners (one) a cone has. DID YOU KNOW? A line is the only one-dimensional (1-D) shape. A 1-D shape has length only. An icosahedron, a 3-D shape, has 20 faces made from identical equilateral triangles. It also has 30 edges and 12 corners (vertices). © 2012 First Grade Homeschool Unit D Module Guide Sample 3 TouchMath Instructional Strategies Module 6D Activity Sheet 77 CONTINUED Partitioning Shapes into Halves and Fourths Guided Practice: Activity Sheet 77 Name •Direct your student’s attention to the circle at the top of the page. Remind her 1 4 that this is one whole circle. It is not divided into parts. Now refer her to the circle at the bottom of the page. Ask her to tell how it is different from the first circle. Your student should mention that it is divided into four equal parts, one part is shaded, and the fraction 1/4 is written on each part. •Have your child trace the 1/4 on each part as she counts the four equal parts and colors the shaded section to see that one section is one-fourth of the whole. Then have her cut out the one-fourth section of the bottom circle along the interior dotted line. Now direct your child to paste the 1/4 fractional part on the whole circle above. •Hold up a one-half part, and ask your child to compare the one-fourth part to it. Lead her to see that the one-fourth part is smaller than the one-half part. Your student may also observe that the one-fourth part is half of the half. •Write on the whiteboard and then say together, “One of four equal parts is one- © 2012 FGHSUDM6D 1 1 4 4 1 1 4 4 1 1 4 4 1 1 4 4 Partition Circles: Fourths 77 77 fourth (1/4). Four fourths make one whole.” DID YOU KNOW? Unit fractions can come up frequently in day-to-day conversations—a quarter or half-dollar (the coin), a quarter after or half past 5 o’clock, a quarter or half mile down the road, a quarter or half a cup of flour, a 1¼ inch screw. © 2012 First Grade Homeschool Unit D Module Guide Sample 4 Name units © 2012 FGHSUDM1D units units Order and Compare Lengths 2 Name 55 52 51 53 50 10 49 48 47 44 43 41 40 39 38 52 51 53 50 10 49 48 47 1 45 44 43 42 41 40 39 38 37 36 2 3 37 4 11 12 1 7 6 5 35 34 33 32 31 FGHSUDM2D 30 3 4 36 7 6 5 35 34 05 6 7 33 32 31 05 6 27 29 28 26 7 8 9 10 2 11 12 13 30 27 29 28 26 4 25 24 23 14 15 16 17 18 19 20 21 22 8 9 10 2 11 12 13 3 8 2 3 9 46 © 2012 55 54 60 1 11 12 1 8 42 59 57 58 60 9 46 45 56 54 59 57 58 56 4 25 24 23 14 15 16 17 18 19 20 21 22 Tell Time: Half Hours 28 Name © 2012 FGHSUDM3D Represent Data 2 x 5 H 31 Name equal edges square corners © 2012 FGHSUDM4D Define Square 50 Name circle face curved edge corner © 2012 FGHSUDM5D Define Cone 61 Name © 2012 FGHSUDM6D 1 4 1 4 1 4 1 4 Partition Circles: Fourths 77
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