Search for "fractions"

Three Twelfths of a Fraction Pie

Three twelfths of a circle.

Two Twelfths of a Fraction Pie

Two twelfths of a circle.

One Half and Two Quarters of a Pie Fraction

A circle subdivided into one half and two quarters.

One Half and Three Sixths of a Pie Fraction

A circle subdivided into one half and three sixths.

One Half and Four Eighths of a Pie Fraction

A circle subdivided into one half and four eighths.

One Third and Four Sixths of a Pie Fraction

A circle subdivided into one third and four sixths.

One Quarter, Two Eighths, and One Half of a Pie Fraction

A circle subdivided into one quarter, two eighths, and one half.

Two Thirds and Two Sixths of a Pie Fraction

A circle subdivided into two thirds and two sixths.

Two Quarters and One Half of a Pie Fraction

A circle subdivided into two quarters and one half.

Three Quarters and Two Eighths of a Pie Fraction

A circle subdivided into three quarters and two eighths.

Three Sixths and One Half of a Pie Fraction

A circle subdivided into three sixths and one half.

One Quarter, Three Twelfths, and One Half of a Pie Fraction

A circle subdivided into one quarter, three twelfths, and one half.

Four Eighths and One Half of a Pie Fraction

A circle subdivided into four eighths and one half.

Fractions of 3-sided Polygon

3/3 of a 3 sided polygon with one piece detached

Fractions of 4-sided Polygon

4/4 of a 4 sided polygon with one piece detached

Fractions of 6-sided Polygon

6/6 of a 6 sided polygon with one piece detached

Fractions of 7-sided Polygon

7/7 of a 7 sided polygon with one piece detached

Fractions of 8-sided Polygon

8/8 of a 8 sided polygon with one piece detached

Fractions of 9-sided Polygon

9/9 of a 9 sided polygon with one piece detached

Fractions of 10-sided Polygon

10/10 of a 10 sided polygon with one piece detached

Fractions of 11-sided Polygon

11/11 of a 11 sided polygon with one piece detached

Fractions of 12-sided Polygon

12/12 of a 12 sided polygon with one piece detached

1/3 Circle

Illustration of a circle divided into thirds. One third is shaded.

1/3 Square

Illustration of a square divided into thirds. One third is shaded.

Yard And Foot

Illustration showing that one foot is one third of a yard.

$This fraction chart can be used for students to find A, B, and C in percentage. It can also be used to answer these questions (if it is 2.5 by 2 inches): "How many square inches in the entire figure? How many square inches in C? What part of a square inch is B? How large is A when compared to C? How large is B when compared to A? Into how many quarter-inch squares could you divide the whole figure?" -Foster, 1921$

Fraction Chart

This fraction chart can be used for students to find A, B, and C in percentage. It can also be used…

Fourths

A visual of a block cut into fourths.

Dozen in Fourths

Visual of eggs showing 3/4 of a dozen and 1/4 of a dozen. 3x4=12, a dozen.

1/4 of 100 Square Yards

A grid representing 100 square yards with 1/4 shaded.

$Circles showing fraction values and how to multiply and add fractions.$

Fraction Circles

Circles showing fraction values and how to multiply and add fractions.

$Numbered boxes that are used for fractions. Fraction boxes within can be referred by the letter corners. For example, ATSD is 9/24 or 3/8 of ABCD.$

Fraction Boxes

Numbered boxes that are used for fractions. Fraction boxes within can be referred by the letter corners.…

Mixed Numbers

"Here we see 1/2 of 3/4 lb. of candy= 3/8 lb. candy. Use inch, cubes and pennies to show such relations.…

Two Thirds

The shaded region represents 2/3 of rectangle.

Two Fifths

The shaded region represents 2/5 of rectangle. III can be compared to I and II to find that it is made…

Three Sevenths

The shaded region represents 3/7 of the rectangle. I and II are the size of 3 IIIs.

Five Eighths

The shaded region represents 5/8 of the rectangle. If II is divided in to thirds, then those pieces…

$The illustration exhibits the typical characters of the red blood cells in the main divisions of Vertbrata. The fractions are those of an inch, and represent the average diameter. In the case of the oval cells, only the long diameter is here given. It is remarkable, that although the size of the red blood cells varies so much in the different classes of the vertebrate kingdom, that of the white corpuscles remains comparatively uniform, and thus are, in some animals, much greater, in others much less than the red corpuscles existing side by side with them.$

Red Blood Cells in Vertebrata

The illustration exhibits the typical characters of the red blood cells in the main divisions of Vertbrata.…

$An accountant's sheet of payroll with employee names, hours per day, and pay rate. "Wages are usually calculated on the basis of 8 or 10 hours to a day. In finding the amount due, in order to avoid fractions, it is best to find the total time in hours, multiply by the rate per day and then divide by 8 or 10, carrying decimals to three places." -Moore, 1907$