Chapter 8 Overview:. In Chapter 8, Fractions and Decimals, students should understand the following concepts:. How to use models to represent division. How to write a fraction in simplest form. How to compare fractions with unlike denominators. How to use models to write a fraction as a decimal. In Chapter 8, Fractions and Decimals, students should be able to do the following concepts:. Interpret a fraction a division of the numerator by the denominator:. Use fraction models to solve word problems involving division of whole numbers.
Write fractions like 15 in simplest form. Compare fractions like 3 and 5. Use models to write fractions like 1as a decimal.
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Chapter 8 Lessons:. Lesson Quiz Review. Chapter 8 Review. Fraction and Decimal Examples. Greatest Common Factor Game. Greatest Common Factor Activity. Comparing Fractions and Decimals Game. Converting Fractions to Decimals Game. Davis-5th Grade Math. Search this site. Upcoming Events. Helpful Links. Resource Page. Math Class Period 1. Period 2.I wanted students to exercise some mental math sense today so I played a working backwards game called "What's my Number.
It's a great time and kids love it. It is really simple for most students if I keep the numbers reasonably small. I said: I am thinking of a number, when I add 6 and divide it by 3, my answer is 4.
What number am I? Students thought for a minute. I encouraged students to do it mentally without pencil and paper. One student raised his hand and said "12". I asked him to explain his answer. He explained that he started with 4 his start then he reversed the operations change, change So he "timesed" 4 by 3 and then subtracted 6 and got We tried another one: I am thinking of a number, when I add 17 and subtract 30, I get three.
The double digits seemed to challenge them a little bit. And having to subtract 17 from 33 was mentally challenging. Fewer people raised their hands this time. One student answered I plan on doing this game more frequently using subtraction because mental subtraction is difficut for them. I wanted to head off any questions about how to create a numberline with fractions and be sure that students understood what the denominator means.
I asked them how many parts the number line would be divided into equally? They quickly answered "2", and I think I heard someone say "duh". I asked the same question and everyone said "8". I asked how I could go about dividing up this blank numberline in 8 parts. No one knew. I wanted to reinforce Math Practice Standard 6 as we work to attend to precision through understanding the common mistake.
I took them through the division process by referring them back to their understanding of benchmark fractions. I did this because the standard expects students to know where benchmark fractions are and therefore connect new concepts about fractions to that. So, I did. I handed the pen to another student and asked them to draw 8ths. He did perfectly. I handed the pen to another student and said, now shade the line to 7 of the eight parts. I turned to my students as he did this and asked, what does the 7 represent?Extension q3 tries to help, this selection will help your thinking how does the greater and vertical viewfinders by dividing equal.
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