#1- Fractions that have "0" as a numerator equal 0. (Zero parts are named, or shaded.)

#2- Fractions that have a numerator which is exactly one-half of its denominator equal 1/2. 2 is half of 4, so 2/4 = 1/2.
#3- Fractions that have a numerator equal to its denominator equal 1 whole. If 8 out of 8 parts are shaded, the whole is shaded, therefore, 8/8 = 1 whole.
Those first three groupings were easy to make, as you can imagine. When placing fractions BETWEEN LANDMARKS, though, our generalizations became more advanced!
For example, with 2/6, half of 6 is 3, but fewer than 3 parts (only 2) are shaded; therefore, the fraction is LESS than 1/2.
Here we have three fractions that fall BETWEEN 1/2 and 1 whole. In this case, the numerators are "more than half" but "less than equal to" to denominator.
For example, half of 8 is 4, therefor 4/8 = 1/2.
If I have the fraction 5/8, since 5 is more than 4 (half the denominator), then the fraction is greater than 1/2.
We are now beginning to explore decimal and percent equivalents for fractions in class- new, powerful strategies to add to our tool belts when we compare fractions! Math is FUN
when there are multiple ways to solve problems and justify our reasonings!
when there are multiple ways to solve problems and justify our reasonings! What do you think about fractions, decimals, and percents? Leave a comment!
Love,
Mrs. Phillips

