Grade 3 Quarter 1

Welcome to the Grade 3 Family Focus Page Quarter 1

Below are listed the I Can statements for each unit. These help guide teachers in our planning as we prepare lessons knowing what students need to be doing by the end of the unit. This gives you an idea of things that you can work on at home or talk about.

Quarter 1

Unit 1:

What students are expected to do:

  • I can recognize and explain number patterns in the Addition Table and Hundred Chart.

  • I can solve for a missing number in a number pattern by identifying the rule for the pattern.

  • I can round whole numbers to the nearest 10 and 100.

  • I can create a number line, including benchmarks and a midpoint, to reasonably plot a number and visualize rounding rules.

  • I can generate and identify numbers which round to a given tens and/or hundreds place.

  • I can identify real-world situations in which I could use rounding skills as a way to solve problems. (“About how many?”)

  • I can estimate sums and differences.

  • I can explain and define 100 as 10 tens and 1,000 as 10 hundreds.

  • I can add and subtract multi-digit numbers using Base Ten, Pictures, Number Lines, and Expanded Form.

  • I can use close reading in order to comprehend a story problem, model a strategy to find a solution and communicate my answer.

  • I can use addition and/or subtraction to solve two-step story problems.

  • I can represent story problems using equations with a letter standing for the unknown quantity.

  • I can use mental math, estimation, and rounding strategies to decide if my answer is reasonable and makes sense.


Unit 2:

What students are expected to do:

  • I can define the word “area” as a key attribute of plane figures.

  • I can define a “square unit” as a square with sides equaling one.

  • I can cover a plane figure without gaps or overlaps by n squares.

  • I can measure area by counting square units.

  • I can model area using an array with rows and columns.

  • I can recognize that figures may look differently, but have the same area.

  • I can understand multiplication situations and draw a model to represent a given product.

  • I can describe “actions” associated with multiplication.

  • I can describe whole number products in terms of factors.

  • I can create an equation to fit a multiplication situation and create a multiplication situation to fit an equation.

  • I can read the expression 3 x 5 as “3 groups of 5”.

  • I can explain and give a numeric example of commutative and associative properties of multiplication.

  • I can use the commutative and associative properties of multiplication to solve problems.

  • I can use the identity and zero properties of multiplication to solve problems.

  • I can solve multiplication word problems within 100 using a visual representation such as equal groups, arrays, or area models.

  • I can write an equation to represent a multiplication word problem with a symbol for the unknown (variable).

  • I can choose the appropriate operation based on context clues in the text.

  • I can use concrete models, number lines, or skip counting to multiply a one-digit number times 10 and times a multiple of 10.

  • I can multiply one-digit whole numbers by multiples of 10 using place value strategies.

  • I can describe the relationship between counting the number of unit squares and multiplying side lengths to find the area of a rectangle.

  • I can solve real-world area problems by tiling, using repeated addition, or by multiplying sides (length and width).


Unit 3:

What students are expected to do:

  • I can partition shapes into equal areas based on the denominator of a fraction (e.g., using pattern blocks, color tiles, geoboards, or paper/pencil).

  • I can identify shapes that are partitioned correctly.

  • I can define each part of the whole as a unit fraction using a numerator and denominator . Examples are: (½, ⅓, ¼, ⅙, ⅛).

  • I can explain and show that a fraction is an equal part of a whole using the definition of numerator and denominator.

  • I can draw or use manipulatives to create a model representing the number of parts in the whole (denominator), and number of equal pieces that are counted (numerator).

  • I can explain and show the meaning of the numerator and denominator.

  • I can define a fraction as partitioning one whole into equal parts.

  • I can draw or use manipulatives to create a model representing the number of parts in the whole (denominator), and number of equal pieces that are counted (numerator).

  • I can partition a number line diagram/bar model between 0 and 1 into equal parts based on the denominator of the fraction and label a unit fraction.