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JENKINS First Nine Weeks Review. Place Value Reasons why place value is so important…  Place value helps us to line up numbers properly so that we are.

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Presentation on theme: "JENKINS First Nine Weeks Review. Place Value Reasons why place value is so important…  Place value helps us to line up numbers properly so that we are."— Presentation transcript:

1 JENKINS First Nine Weeks Review

2 Place Value Reasons why place value is so important…  Place value helps us to line up numbers properly so that we are able to add and subtract correctly.  Place value helps us to understand if a number is greater than or less than  Place value helps us to understand base 10 and the whole on numeration

3 Place Value Millions,Hundred Thousands, Ten Thousands, Thousands, Hundreds, Tens, Ones (Decimal) Tenths, Hundredths, Thousandths, Ten Thousandths, Hundred Thousandths, Millionths 7,512,689.1239856 Do you know the Place values of the underlined numbers?

4 Place Value > Greater Than < Less Than = Equal To Which of the following sentences is correct?  A. 9.5 < 4.2  B. 3.6 > 3.4  C. 8 = 8.1

5 Place Value The arrow should always point to the least number   > (greater than) < (less than) What sign would you choose to make this sentence correct?  A. 7 __?__ 10

6 Adding and Subtracting Fractions When adding and subtracting fractions, the denominators must be the same…  Example: 3/4 + 5/8 =  The denominators are not the same Multiply the denominators to make them the same  3/4 (multiply the num and denominator by 6 6 * 4 = 24 6 * 3 = 18 )  +5/8 (multiply the num and denominator by 3 3 * 8 = 24 3 * 5 = 15)

7 Adding and Subtracting Fractions Cont. 3/4= 18/24 + 5/8 = 15/24 33/24 = 11/8 (lowest terms)

8 Repeating Decimals Repeating decimals will continue on into forever!!! Example: 0.33333333333 Example: 1.23232323232

9 Terminating Decimals Terminating decimals are decimals that end.  Example: 5.365  After the decimal there are three numbers  There is no pattern, and it does not continue on  We are able to turn terminating decimals into fractions and mixed numbers

10 Terminating Decimals To change a terminating decimal into a fraction you must know place value.  Example: 0.1 = 1/ 10  Example: 3.4 = 3 and 4/10  Example: 0.01= 1/100  Example: 5.04 = 5 and 4/100

11 Converting Fractions into Decimals Divide the fraction The bottom number (denominator) will be your outside number The top number (numerator) will be the inside number Example: ¾ = 4 divided by 3 =.75

12 Improper Fractions When the numerator is greater than the denominator it is an improper fraction. Example: 20/6  To change an improper fraction into a mixed number divide the fraction.  6 divided by 20 = 3 r2  The quotient (answer to division) will be your whole number  The remainder will be your new numerator  The divisor (the number you divided by) will be the denominator  The mixed number will be 3 2/6  3 2/6 = 20/6

13 Mixed Number A mixed number is a whole number and a fraction. Example: 3 ½ Convert this mixed number into an improper fraction by multiplying the denominator and the whole number then add the numerator 2 * 3 = 6 + 1 = 7 7 is the new numerator The denominator stays the same 7/2 = 3 ½

14 Equivalent Fractions Equivalent means EQUAL In order to create an equivalent fraction multiply the numerator and denominator by the same number.  Example: 1/2 If multiplied by 2/2 the equivalent fraction is 2/4 If you cross multiply equivalent fractions you will get the same result on each side.  Example: 1/2 = 2/4  2 * 2 = 4 and 1 * 4 = 4

15 Calculators Calculators should only be used as a means to check your answers. To input a fraction to convert it into a decimal: type the top number, then n then the bottom number, hit enter, then hit f-> d To input a mixed number to convert it into a decimal: type the whole number, hit unit, then type the top number, then n then the bottom number, hit enter, then hit f -> d


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