# 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.

Understanding ratios

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

Writing ratios

Write and call a accord as a ratio.

Example:

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.

Example:

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.

Example:

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

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.

Example:

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”?

Example:

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).

Example:

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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