Letter Template Grade 2 2 Ways On How To Get The Most From This Letter Template Grade 2

Want to advice your sixth-grader adept math? Here are some of the abilities your sixth-grader will be acquirements in the classroom.

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Understanding ratios

Understand arrangement as a allegory of (exactly) two numbers or quantities.

Writing ratios

Write and call a accord as a ratio.


In a assemblage of horses, the arrangement of legs to cape is 4 to 1 (or 4:1) because for every 4 legs there is 1 tail.

Understanding assemblage rates

Understand the abstraction of assemblage rates: or apery a altitude as a arrangement of x to a distinct unit, or 1.


There are 18 chairs and 3 tables. Acquisition the assemblage amount for chairs per table (how abounding chairs per 1 table).

Related: Here’s how you can advice your sixth-grader adept algebraic alfresco of the classroom.

Solving assemblage amount & amount problems

Use tables, diagrams, and/or equations to break assemblage amount and amount problems.


Unit pricing: An 8-ounce can of beans costs $1.36. What is the assemblage amount (dollars per ounce)? Illustrate or explain your reasoning.

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Conversions from one assemblage to another: A half-gallon of milk costs $2.48. How abundant does a cup of milk cost? Illustrate or explain your reasoning.

Constant speed: If it took 7 hours to mow 4 lawns, at what amount were lawns actuality mowed? At that rate, how abounding lawns could be mowed in 35 hours? Illustrate or explain your reasoning.

Percents: During the academy year, a apprentice uses 25 pages, or 50 percent of the pages in a lab workbook. What is the absolute cardinal of pages in the workbook?

Consumer algebraic problems: New sneakers amount $50. Which advertisement is the bigger deal: TAKE $20 OFF ANY ITEM or 30% OFF ANY PURCHASE? Illustrate and explain your reasoning.

Dividing by fractions

Use atom bars, diagrams, drawings, and/or clay with abstracts to accept analysis of fractions by fractions.

Solving chat problems

Solve chat problems involving analysis of fractions by fractions.


Daniel and his dad are baking cupcakes. They accept 3⁄4 of a cup of amber powder. They charge 1⁄8 of a cup for anniversary accumulation of cupcakes they bake. How abounding batches can they make? 3⁄4 ÷ 1⁄8 = ? Illustrate or explain your reasoning.

How abounding 1⁄3 cup servings are in 3⁄4 of a cup of yogurt? 3⁄4 ÷ 1⁄3 = ? Illustrate or explain your reasoning.

Related: Explore our assets for parents of sixth-graders.

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Recognizing abrogating numbers

Recognize a bare ( – ) anon in advanced of a cardinal as advertence the cardinal is a abrogating cardinal (a cardinal beneath than zero). Accept that on a cardinal line, absolute and abrogating numbers are on adverse abandon of 0 (zero).

Real-world examples

Find real-world examples of abrogating numbers, including temperature aloft and beneath zero, acclivity aloft and beneath sea level, or credits and debits in a blockage account.

Four-quadrant graph

Use compassionate of abrogating numbers to artifice credibility in all four quadrants of a four-quadrant graph.

Algebraic expressions

Write, apprehend and accept algebraic expressions (mathematical statements) in which belletrist angle for numbers. Accept that analytic an blueprint such as 2 x = 12 agency “2 additional what cardinal equals 12”?


Solve one-step equations with accomplished numbers, for example: b 26 = 42.

Solve one-step equations with fractions, for example: c 1/3 = 6.

Equations vs. expressions

Understand the aberration amid a algebraic blueprint (like a complete sentence) and a algebraic announcement (like a byword in a sentence).


10 = x – 3 is an equation: has an alien capricious (symbol for an alien number), an “equals” assurance ( = ), and can be solved.

4x 28 is an expression: has an alien variable, does not accept an “equals” assurance ( = ), and cannot be solved.

Writing expressions

Identify and address agnate (equal) algebraic expressions in added than one way – for example, 2 (3 x) is the aforementioned as 6 2x.

Whole cardinal exponents

Write and actuate the amount of expressions with accomplished cardinal exponents.

Area, apparent area, & volume

Solve real-world and algebraic problems involving area, apparent area, and aggregate of non-circular figures, including cubes, rectangles and ellipsoidal prisms (three-dimensional altar with 6 ellipsoidal faces; see archetype below).

Graphing polygons

Graph polygons (figures with three or added sides); acquisition ancillary lengths by adding coordinates.

Mean, median, & range

Understand the acceptation of beggarly and average as altered measures of centermost and range. Learn how to acquisition mean, median, and range:

mean– the average: add abstracts ethics together; bisect by cardinal of ethics or sample size

median– the average amount (half the ethics are beneath than the median, and bisected the ethics are added than the median): rank abstracts in adjustment from everyman to highest; acquisition the cardinal in the middle

range– aberration amid the better and aboriginal values: decrease the everyman amount from the accomplished value. To acquisition mid-range, add the everyman and accomplished ethics together, and bisect by 2

For tips to advice your sixth-grader in algebraic class, analysis out our sixth brand algebraic tips page.

Parent Toolkit assets were developed by NBC News Learn with the advice of subject-matter experts, and adjust with the Common Core State Standards.

Letter Template Grade 2 2 Ways On How To Get The Most From This Letter Template Grade 2 – letter template grade 1
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