Review by Pamela Brittain, Common Sense Education | Updated December 2018
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Math Antics

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Cheesy videos pair with useful resources to teach foundational skills

Subjects & skills
Subjects
  • Math
Skills
N/A
Grades This grade range is based on learning appropriateness and doesn't take into account privacy. It's determined by Common Sense Education, not the product's publisher.
3–8
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Teachers say (2 Reviews)
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Price:  Free, Paid All video content is free, as well as some exercises, examples, and worksheets. All other content requires a $20/year subscription.
Platforms:  Website

Take a look inside

7 images
Topics include arithmetic, fractions, algebra, and more.
Most of the videos use this "talking head" format.
Rob having a bit of fun in the videos.
Videos show how to do the problem step by step.
Exercises briefly cover main skills and concepts.
Worksheets provide extra focused practice.
Answer keys for exercises and worksheets are provided.

Pros: The concepts covered and the supporting materials provided are great and highly useful to any teacher or parent.

Cons: Though the video instructor tries hard, he may come across as a bit too goofy to students, and the "talking head and graphics" format might get boring.

Bottom Line: Math videos and resources explain concepts very well, but be prepared for a few student groans along the way.

How Can I Teach with This Tool?

All of the videos on Math Antics are available for free and are great for introducing or reinforcing math concepts for students. They can be used as a whole-class introduction to a lesson or with individual students who may be struggling with certain skills. The other resources (exercise handouts, explanation videos, worksheets, and answer keys) make it easy for teachers to incorporate the videos into their lessons. These resources are available for free for some lessons, but most are accessible only with a $20-per-year subscription. 

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Standards:

Math Antics is a site that provides videos and supplementary materials covering five math topics: arithmetic, fractions, geometry, percents, and algebra basics. Through the free videos, the instructor (Rob) illustrates each concept with detailed, step-by-step explanations and graphics describing how things work. Many of the videos build upon previous concepts and encourage students to "go back a step" to a previous video if needed.

Some of the extra materials are free, but most require a $20-per-year subscription. Printables include one-page exercises that briefly cover a topic and worksheets that provide more focused practice. In addition, example videos explain problems step by step, and answer keys to the printed materials are provided. The materials aren't formally linked to any set curriculum or the Common Core State Standards; they're instead meant to supplement what a student is learning in class and not replace it.

In terms of presenting information clearly and building upon concepts, Math Antics' videos and resources do a fantastic job. They're also helpful for teachers or parents wishing to build their own skills. For a student being first introduced to the ideas or needing extra help, the materials are laid out well and take students step by step through the problems. 

The drawback to these videos is that they feature a "talking head" and floating graphics, which can get boring for students upon multiple viewings. Each video also comes in at an average of 10 minutes, which may be too long for younger students. The videos have a bit of a cheesy flavor that may go over really well with some students and may induce groans in others.  

Overall Rating
Engagement Is the product stimulating, entertaining, and engrossing? Will kids want to return?

While the concepts presented are highly useful, video production is simple and a bit cheesy. With an average video length of 10 minutes, younger students may quickly find themselves bored.

Pedagogy Is learning content seamlessly baked-in, and do kids build conceptual understanding? Is the product adaptable and empowering? Will skills transfer?

The video host tries hard to engage students and presents lots of highly useful math concepts in an easy-to-understand way. The supporting materials available with the subscription, while traditional, are great reinforcers.

Support Does the product take into account learners of varying abilities, skill levels, and learning styles? Does it address both struggling and advanced students?

Each lesson flows nicely from the previous one, covering many of the basic math concepts students need. The site itself is easy to navigate, and the extra materials pair nicely with the videos.

Common Sense Reviewer
Pamela Brittain Researcher
About our ratings and privacy evaluation.

Key Standards Supported

Geometry

  • K.G.1

    Describe objects in the environment using names of shapes, and describe the relative positions of these objects using terms such as above, below, beside, in front of, behind, and next to.

  • K.G.2

    Correctly name shapes regardless of their orientations or overall size.

  • K.G.3

    Identify shapes as two-dimensional (lying in a plane, “flat”) or three- dimensional (“solid”).

  • K.G.4

    Analyze and compare two- and three-dimensional shapes, in different sizes and orientations, using informal language to describe their similarities, differences, parts (e.g., number of sides and vertices/“corners”) and other attributes (e.g., having sides of equal length).

  • K.G.5

    Model shapes in the world by building shapes from components (e.g., sticks and clay balls) and drawing shapes.

  • K.G.6

    Compose simple shapes to form larger shapes. For example, “Can you join these two triangles with full sides touching to make a rectangle?”

  • 1.G.1

    Distinguish between defining attributes (e.g., triangles are closed and three-sided) versus non-defining attributes (e.g., color, orientation, overall size); build and draw shapes to possess defining attributes.

  • 1.G.2

    Compose two-dimensional shapes (rectangles, squares, trapezoids, triangles, half-circles, and quarter-circles) or three-dimensional shapes (cubes, right rectangular prisms, right circular cones, and right circular cylinders) to create a composite shape, and compose new shapes from the composite shape.4

  • 1.G.3

    Partition circles and rectangles into two and four equal shares, describe the shares using the words halves, fourths, and quarters, and use the phrases half of, fourth of, and quarter of. Describe the whole as two of, or four of the shares. Understand for these examples that decomposing into more equal shares creates smaller shares.

  • 2.G.1

    Recognize and draw shapes having specified attributes, such as a given number of angles or a given number of equal faces.5 Identify triangles, quadrilaterals, pentagons, hexagons, and cubes.

  • 2.G.2

    Partition a rectangle into rows and columns of same-size squares and count to find the total number of them.

  • 2.G.3

    Partition circles and rectangles into two, three, or four equal shares, describe the shares using the words halves, thirds, half of, a third of, etc., and describe the whole as two halves, three thirds, four fourths. Recognize that equal shares of identical wholes need not have the same shape.

  • 3.G.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.G.2

    Partition shapes into parts with equal areas. Express the area of each part as a unit fraction of the whole. For example, partition a shape into 4 parts with equal area, and describe the area of each part as 1/4 of the area of the shape.

  • 4.G.1

    Draw points, lines, line segments, rays, angles (right, acute, obtuse), and perpendicular and parallel lines. Identify these in two-dimensional figures.

  • 4.G.2

    Classify two-dimensional figures based on the presence or absence of parallel or perpendicular lines, or the presence or absence of angles of a specified size. Recognize right triangles as a category, and identify right triangles.

  • 4.G.3

    Recognize a line of symmetry for a two-dimensional figure as a line across the figure such that the figure can be folded along the line into matching parts. Identify line-symmetric figures and draw lines of symmetry.

  • 5.G.1

    Use a pair of perpendicular number lines, called axes, to define a coordinate system, with the intersection of the lines (the origin) arranged to coincide with the 0 on each line and a given point in the plane located by using an ordered pair of numbers, called its coordinates. Understand that the first number indicates how far to travel from the origin in the direction of one axis, and the second number indicates how far to travel in the direction of the second axis, with the convention that the names of the two axes and the coordinates correspond (e.g., x-axis and x-coordinate, y-axis and y-coordinate).

  • 5.G.2

    Represent real world and mathematical problems by graphing points in the first quadrant of the coordinate plane, and interpret coordinate values of points in the context of the situation.

  • 5.G.3

    Understand that attributes belonging to a category of two- dimensional figures also belong to all subcategories of that category. For example, all rectangles have four right angles and squares are rectangles, so all squares have four right angles.

  • 5.G.4

    Classify two-dimensional figures in a hierarchy based on properties.

  • 6.G.1

    Find the area of right triangles, other triangles, special quadrilaterals, and polygons by composing into rectangles or decomposing into triangles and other shapes; apply these techniques in the context of solving real-world and mathematical problems.

  • 6.G.2

    Find the volume of a right rectangular prism with fractional edge lengths by packing it with unit cubes of the appropriate unit fraction edge lengths, and show that the volume is the same as would be found by multiplying the edge lengths of the prism. Apply the formulas V = l w h and V = b h to find volumes of right rectangular prisms with fractional edge lengths in the context of solving real-world and mathematical problems.

  • 6.G.3

    Draw polygons in the coordinate plane given coordinates for the vertices; use coordinates to find the length of a side joining points with the same first coordinate or the same second coordinate. Apply these techniques in the context of solving real-world and mathematical problems.

  • 6.G.4

    Represent three-dimensional figures using nets made up of rectangles and triangles, and use the nets to find the surface area of these figures. Apply these techniques in the context of solving real-world and mathematical problems.

  • 7.G.1

    Solve problems involving scale drawings of geometric figures, including computing actual lengths and areas from a scale drawing and reproducing a scale drawing at a different scale.

  • 7.G.2

    Draw (freehand, with ruler and protractor, and with technology) geometric shapes with given conditions. Focus on constructing triangles from three measures of angles or sides, noticing when the conditions determine a unique triangle, more than one triangle, or no triangle.

  • 7.G.3

    Describe the two-dimensional figures that result from slicing three- dimensional figures, as in plane sections of right rectangular prisms and right rectangular pyramids.

  • 7.G.4

    Know the formulas for the area and circumference of a circle and use them to solve problems; give an informal derivation of the relationship between the circumference and area of a circle.

  • 7.G.5

    Use facts about supplementary, complementary, vertical, and adjacent angles in a multi-step problem to write and solve simple equations for an unknown angle in a figure.

  • 7.G.6

    Solve real-world and mathematical problems involving area, volume and surface area of two- and three-dimensional objects composed of triangles, quadrilaterals, polygons, cubes, and right prisms.

  • 8.G.1

    Verify experimentally the properties of rotations, reflections, and translations:

  • 8.G.1.a

    Lines are taken to lines, and line segments to line segments of the same length.

  • 8.G.1.b

    Angles are taken to angles of the same measure.

  • 8.G.1.c

    Parallel lines are taken to parallel lines.

  • 8.G.2

    Understand that a two-dimensional figure is congruent to another if the second can be obtained from the first by a sequence of rotations, reflections, and translations; given two congruent figures, describe a sequence that exhibits the congruence between them.

  • 8.G.3

    Describe the effect of dilations, translations, rotations, and reflections on two-dimensional figures using coordinates.

  • 8.G.4

    Understand that a two-dimensional figure is similar to another if the second can be obtained from the first by a sequence of rotations, reflections, translations, and dilations; given two similar two- dimensional figures, describe a sequence that exhibits the similarity between them.

  • 8.G.5

    Use informal arguments to establish facts about the angle sum and exterior angle of triangles, about the angles created when parallel lines are cut by a transversal, and the angle-angle criterion for similarity of triangles. For example, arrange three copies of the same triangle so that the sum of the three angles appears to form a line, and give an argument in terms of transversals why this is so.

  • 8.G.6

    Explain a proof of the Pythagorean Theorem and its converse.

  • 8.G.7

    Apply the Pythagorean Theorem to determine unknown side lengths in right triangles in real-world and mathematical problems in two and three dimensions.

  • 8.G.8

    Apply the Pythagorean Theorem to find the distance between two points in a coordinate system.

  • 8.G.9

    Know the formulas for the volumes of cones, cylinders, and spheres and use them to solve real-world and mathematical problems.

Number And Operations In Base Ten

  • K.NBT.1

    Compose and decompose numbers from 11 to 19 into ten ones and some further ones, e.g., by using objects or drawings, and record each composition or decomposition by a drawing or equation (e.g., 18 = 10 + 8); understand that these numbers are composed of ten ones and one, two, three, four, five, six, seven, eight, or nine ones.

  • 1.NBT.1

    Count to 120, starting at any number less than 120. In this range, read and write numerals and represent a number of objects with a written numeral.

  • 1.NBT.2

    Understand that the two digits of a two-digit number represent amounts of tens and ones. Understand the following as special cases:

  • 1.NBT.2.a

    10 can be thought of as a bundle of ten ones — called a “ten.” b.

  • 1.NBT.2.b

    The numbers from 11 to 19 are composed of a ten and one, two, three, four, five, six, seven, eight, or nine ones.

  • 1.NBT.2.c

    The numbers 10, 20, 30, 40, 50, 60, 70, 80, 90 refer to one, two, three, four, five, six, seven, eight, or nine tens (and 0 ones).

  • 1.NBT.3

    Compare two two-digit numbers based on meanings of the tens and ones digits, recording the results of comparisons with the symbols >, =, and <.

  • 1.NBT.4

    Add within 100, including adding a two-digit number and a one-digit number, and adding a two-digit number and a multiple of 10, using concrete models or drawings and strategies based on place value, properties of operations, and/or the relationship between addition and subtraction; relate the strategy to a written method and explain the reasoning used. Understand that in adding two-digit numbers, one adds tens and tens, ones and ones; and sometimes it is necessary to compose a ten.

  • 1.NBT.5

    Given a two-digit number, mentally find 10 more or 10 less than the number, without having to count; explain the reasoning used.

  • 1.NBT.6

    Subtract multiples of 10 in the range 10-90 from multiples of 10 in the range 10-90 (positive or zero differences), using concrete models or drawings and strategies based on place value, properties of operations, and/or the relationship between addition and subtraction; relate the strategy to a written method and explain the reasoning used.

  • 2.NBT.1

    Understand that the three digits of a three-digit number represent amounts of hundreds, tens, and ones; e.g., 706 equals 7 hundreds, 0 tens, and 6 ones. Understand the following as special cases:

  • 2.NBT.1.a

    100 can be thought of as a bundle of ten tens — called a “hundred.”

  • 2.NBT.1.b

    The numbers 100, 200, 300, 400, 500, 600, 700, 800, 900 refer to one, two, three, four, five, six, seven, eight, or nine hundreds (and 0 tens and 0 ones).

  • 2.NBT.2

    Count within 1000; skip-count by 5s, 10s, and 100s.

  • 2.NBT.3

    Read and write numbers to 1000 using base-ten numerals, number names, and expanded form.

  • 2.NBT.4

    Compare two three-digit numbers based on meanings of the hundreds, tens, and ones digits, using >, =, and < symbols to record the results of comparisons.

  • 2.NBT.5

    Fluently add and subtract within 100 using strategies based on place value, properties of operations, and/or the relationship between addition and subtraction.

  • 2.NBT.6

    Add up to four two-digit numbers using strategies based on place value and properties of operations.

  • 2.NBT.7

    Add and subtract within 1000, using concrete models or drawings and strategies based on place value, properties of operations, and/or the relationship between addition and subtraction; relate the strategy to a written method. Understand that in adding or subtracting three- digit numbers, one adds or subtracts hundreds and hundreds, tens and tens, ones and ones; and sometimes it is necessary to compose or decompose tens or hundreds.

  • 2.NBT.8

    Mentally add 10 or 100 to a given number 100–900, and mentally subtract 10 or 100 from a given number 100–900.

  • 2.NBT.9

    Explain why addition and subtraction strategies work, using place value and the properties of operations.3

  • 3.NBT.1

    Use place value understanding to round whole numbers to the nearest 10 or 100.

  • 3.NBT.2

    Fluently add and subtract within 1000 using strategies and algorithms based on place value, properties of operations, and/or the relationship between addition and subtraction.

  • 3.NBT.3

    Multiply one-digit whole numbers by multiples of 10 in the range 10–90 (e.g., 9 × 80, 5 × 60) using strategies based on place value and properties of operations.

  • 4.NBT.1

    Recognize that in a multi-digit whole number, a digit in one place represents ten times what it represents in the place to its right. For example, recognize that 700 ÷ 70 = 10 by applying concepts of place value and division.

  • 4.NBT.2

    Read and write multi-digit whole numbers using base-ten numerals, number names, and expanded form. Compare two multi-digit numbers based on meanings of the digits in each place, using >, =, and < symbols to record the results of comparisons.

  • 4.NBT.3

    Use place value understanding to round multi-digit whole numbers to any place.

  • 4.NBT.4

    Fluently add and subtract multi-digit whole numbers using the standard algorithm.

  • 4.NBT.5

    Multiply a whole number of up to four digits by a one-digit whole number, and multiply two two-digit numbers, using strategies based on place value and the properties of operations. Illustrate and explain the calculation by using equations, rectangular arrays, and/or area models.

  • 4.NBT.6

    Find whole-number quotients and remainders with up to four-digit dividends and one-digit divisors, using strategies based on place value, the properties of operations, and/or the relationship between multiplication and division. Illustrate and explain the calculation by using equations, rectangular arrays, and/or area models.

  • 5.NBT.1

    Recognize that in a multi-digit number, a digit in one place represents 10 times as much as it represents in the place to its right and 1/10 of what it represents in the place to its left.

  • 5.NBT.2

    Explain patterns in the number of zeros of the product when multiplying a number by powers of 10, and explain patterns in the placement of the decimal point when a decimal is multiplied or divided by a power of 10. Use whole-number exponents to denote powers of 10.

  • 5.NBT.3

    Read, write, and compare decimals to thousandths.

  • 5.NBT.3.a

    Read and write decimals to thousandths using base-ten numerals, number names, and expanded form, e.g., 347.392 = 3 × 100 + 4 × 10 + 7 × 1 + 3 × (1/10) + 9 × (1/100) + 2 × (1/1000).

  • 5.NBT.3.b

    Compare two decimals to thousandths based on meanings of the digits in each place, using >, =, and < symbols to record the results of comparisons.

  • 5.NBT.4

    Use place value understanding to round decimals to any place.

  • 5.NBT.5

    Fluently multiply multi-digit whole numbers using the standard algorithm.

  • 5.NBT.6

    Find whole-number quotients of whole numbers with up to four-digit dividends and two-digit divisors, using strategies based on place value, the properties of operations, and/or the relationship between multiplication and division. Illustrate and explain the calculation by using equations, rectangular arrays, and/or area models.

  • 5.NBT.7

    Add, subtract, multiply, and divide decimals to hundredths, using concrete models or drawings and strategies based on place value, properties of operations, and/or the relationship between addition and subtraction; relate the strategy to a written method and explain the reasoning used.

Number And Operations—Fractions

  • 3.NF.1

    Understand a fraction 1/b as the quantity formed by 1 part when a whole is partitioned into b equal parts; understand a fraction a/b as the quantity formed by a parts of size 1/b.

  • 3.NF.2

    Understand a fraction as a number on the number line; represent fractions on a number line diagram.

  • 3.NF.2.a

    Represent a fraction 1/b on a number line diagram by defining the interval from 0 to 1 as the whole and partitioning it into b equal parts. Recognize that each part has size 1/b and that the endpoint of the part based at 0 locates the number 1/b on the number line.

  • 3.NF.2.b

    Represent a fraction a/b on a number line diagram by marking off a lengths 1/b from 0. Recognize that the resulting interval has size a/b and that its endpoint locates the number a/b on the number line.

  • 3.NF.3

    Explain equivalence of fractions in special cases, and compare fractions by reasoning about their size.

  • 3.NF.3.a

    Understand two fractions as equivalent (equal) if they are the same size, or the same point on a number line.

  • 3.NF.3.b

    Recognize and generate simple equivalent fractions, e.g., 1/2 = 2/4, 4/6 = 2/3). Explain why the fractions are equivalent, e.g., by using a visual fraction model.

  • 3.NF.3.c

    Express whole numbers as fractions, and recognize fractions that are equivalent to whole numbers. Examples: Express 3 in the form 3 = 3/1; recognize that 6/1 = 6; locate 4/4 and 1 at the same point of a number line diagram.

  • 3.NF.3.d

    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.

  • 4.NF.1

    Explain why a fraction a/b is equivalent to a fraction (n × a)/(n × b) by using visual fraction models, with attention to how the number and size of the parts differ even though the two fractions themselves are the same size. Use this principle to recognize and generate equivalent fractions.

  • 4.NF.2

    Compare two fractions with different numerators and different denominators, e.g., by creating common denominators or numerators, or by comparing to a benchmark fraction such as 1/2. Recognize that comparisons are valid only when the two fractions refer to the same whole. Record the results of comparisons with symbols >, =, or <, and justify the conclusions, e.g., by using a visual fraction model.

  • 4.NF.3

    Understand a fraction a/b with a > 1 as a sum of fractions 1/b. a.

  • 4.NF.3.a

    Understand addition and subtraction of fractions as joining and separating parts referring to the same whole.

  • 4.NF.3.b

    Decompose a fraction into a sum of fractions with the same denominator in more than one way, recording each decomposition by an equation. Justify decompositions, e.g., by using a visual fraction model. Examples: 3/8 = 1/8 + 1/8 + 1/8 ; 3/8 = 1/8 + 2/8 ; 2 1/8 = 1 + 1 + 1/8 = 8/8 + 8/8 + 1/8.

  • 4.NF.3.c

    Add and subtract mixed numbers with like denominators, e.g., by replacing each mixed number with an equivalent fraction, and/or by using properties of operations and the relationship between addition and subtraction.

  • 4.NF.3.d

    Solve word problems involving addition and subtraction of fractions referring to the same whole and having like denominators, e.g., by using visual fraction models and equations to represent the problem.

  • 4.NF.4

    Apply and extend previous understandings of multiplication to multiply a fraction by a whole number.

  • 4.NF.4.a

    Understand a fraction a/b as a multiple of 1/b. For example, use a visual fraction model to represent 5/4 as the product 5 × (1/4), recording the conclusion by the equation 5/4 = 5 × (1/4).

  • 4.NF.4.b

    Understand a multiple of a/b as a multiple of 1/b, and use this understanding to multiply a fraction by a whole number. For example, use a visual fraction model to express 3 × (2/5) as 6 × (1/5), recognizing this product as 6/5. (In general, n × (a/b) = (n × a)/b.)

  • 4.NF.4.c

    Solve word problems involving multiplication of a fraction by a whole number, e.g., by using visual fraction models and equations to represent the problem. For example, if each person at a party will eat 3/8 of a pound of roast beef, and there will be 5 people at the party, how many pounds of roast beef will be needed? Between what two whole numbers does your answer lie?

  • 4.NF.5

    Express a fraction with denominator 10 as an equivalent fraction with denominator 100, and use this technique to add two fractions with respective denominators 10 and 100.4 For example, express 3/10 as 30/100, and add 3/10 + 4/100 = 34/100.

  • 4.NF.6

    Use decimal notation for fractions with denominators 10 or 100. For example, rewrite 0.62 as 62/100; describe a length as 0.62 meters; locate 0.62 on a number line diagram.

  • 4.NF.7

    Compare two decimals to hundredths by reasoning about their size. Recognize that comparisons are valid only when the two decimals refer to the same whole. Record the results of comparisons with the symbols >, =, or <, and justify the conclusions, e.g., by using a visual model.

  • 5.NF.1

    Add and subtract fractions with unlike denominators (including mixed numbers) by replacing given fractions with equivalent fractions in such a way as to produce an equivalent sum or difference of fractions with like denominators. For example, 2/3 + 5/4 = 8/12 + 15/12 = 23/12. (In general, a/b + c/d = (ad + bc)/bd.)

  • 5.NF.2

    Solve word problems involving addition and subtraction of fractions referring to the same whole, including cases of unlike denominators, e.g., by using visual fraction models or equations to represent the problem. Use benchmark fractions and number sense of fractions

  • 5.NF.3

    Interpret a fraction as division of the numerator by the denominator (a/b = a ÷ b). Solve word problems involving division of whole numbers leading to answers in the form of fractions or mixed numbers, e.g., by using visual fraction models or equations to represent the problem. For example, interpret 3/4 as the result of dividing 3 by 4, noting that 3/4 multiplied by 4 equals 3, and that when 3 wholes are shared equally among 4 people each person has a share of size 3/4. If 9 people want to share a 50-pound sack of rice equally by weight, how many pounds of rice should each person get? Between what two whole numbers does your answer lie?

  • 5.NF.4

    Apply and extend previous understandings of multiplication to multiply a fraction or whole number by a fraction.

  • 5.NF.4.a

    Interpret the product (a/b) × q as a parts of a partition of q into b equal parts; equivalently, as the result of a sequence of operations a × q ÷ b. For example, use a visual fraction model to show (2/3) × 4 = 8/3, and create a story context for this equation. Do the same with (2/3) × (4/5) = 8/15. (In general, (a/b) × (c/d) = ac/bd.)

  • 5.NF.4.b

    Find the area of a rectangle with fractional side lengths by tiling it with unit squares of the appropriate unit fraction side lengths, and show that the area is the same as would be found by multiplying the side lengths. Multiply fractional side lengths to find areas of rectangles, and represent fraction products as rectangular areas.

  • 5.NF.5

    Interpret multiplication as scaling (resizing), by:

  • 5.NF.5.a

    Comparing the size of a product to the size of one factor on the basis of the size of the other factor, without performing the indicated multiplication.

  • 5.NF.5.b

    Explaining why multiplying a given number by a fraction greater than 1 results in a product greater than the given number (recognizing multiplication by whole numbers greater than 1 as a familiar case); explaining why multiplying a given number by a fraction less than 1 results in a product smaller than the given number; and relating the principle of fraction equivalence a/b = (n×a)/(n×b) to the effect of multiplying a/b by 1.

  • 5.NF.6

    Solve real world problems involving multiplication of fractions and mixed numbers, e.g., by using visual fraction models or equations to represent the problem.

  • 5.NF.7

    Apply and extend previous understandings of division to divide unit fractions by whole numbers and whole numbers by unit fractions.1

  • 5.NF.7.a

    Interpret division of a unit fraction by a non-zero whole number, and compute such quotients. For example, create a story context for (1/3) ÷ 4, and use a visual fraction model to show the quotient. Use the relationship between multiplication and division to explain that (1/3) ÷ 4 = 1/12 because (1/12) × 4 = 1/3.

  • 5.NF.7.b

    Interpret division of a whole number by a unit fraction, and compute such quotients. For example, create a story context for 4 ÷ (1/5), and use a visual fraction model to show the quotient. Use the relationship between multiplication and division to explain that 4 ÷ (1/5) = 20 because 20 × (1/5) = 4.

  • 5.NF.7.c

    Solve real world problems involving division of unit fractions by non-zero whole numbers and division of whole numbers by unit fractions, e.g., by using visual fraction models and equations to represent the problem. For example, how much chocolate will each person get if 3 people share 1/2 lb of chocolate equally? How many 1/3-cup servings are in 2 cups of raisins?

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Carla M. , Classroom teacher
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Pandora-Gilboa Local School District
Pandora, United States
Attention getting informative videos for 3-8 grade math
I will continue to use this. It can be used as a great interactive tool. The presentation is affective and appears personal to the viewer. The lessons are relatable and clear. I am so glad to see something presented in a format that is not entertain based with puppets for this age group. This appears to respect the child of early-middle school age to high school. The presenter is engaging and the lessons are extremely tailored to the topic. They keep the interest and attention of the learner all while m ...
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