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Rounding And Estimating. Rounding Decimals You can round decimal numbers when you don’t need exact values. Review: 38.41 0.7772 7,098.56 274.9434 5.025.

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Presentation on theme: "Rounding And Estimating. Rounding Decimals You can round decimal numbers when you don’t need exact values. Review: 38.41 0.7772 7,098.56 274.9434 5.025."— Presentation transcript:

1 Rounding And Estimating

2 Rounding Decimals You can round decimal numbers when you don’t need exact values. Review: 38.41 0.7772 7,098.56 274.9434 5.025 9.851 Tenth, 38.4 Ones, 1 Tenths, 7,098.6 Thousandths, 274.943 Tenths, 5.0 Hundredths, 9.85

3 Estimating Sums and Differences You can estimate an answer before you calculate, to make sure your answer is reasonable. The symbol  means “is approximately equal to.” One way to estimate is to round all of the numbers to the same place value.

4 Front-End Estimating 1) Gets you closer to the exact sum than estimating by rounding. 2) Add the front-end digits. (to the left of the decimal) 3) Round to estimate the sum of the remaining digits (to the right of the decimal) 4) Combine the two estimates. (add)

5 Front-End Estimating Use Front-End Estimating: $1.10 $1.73 $2.71 $4..10.73.71. ? Estimate by Rounding..10.70 1.50 Now add, $4 + $1.50 = $5.50 The total cost is about $5.50.

6 Try This: Estimating using Front-End Estimation. 6.75 + 2.2 + 9.58 = about… $1.04 + $2.49 + $7.40 = about…

7 Clustering Use clustering to estimate the sum of several numbers that are close to one value. Example: Phone Bills for 4 Months May: $15.35 June: $16.05 July: $14.90 August: $15.05 What dollar amount do the 4 bills cluster around? $15.00 is our cluster value. 4 bills at,  $15 means 4 $15 = $60 is  the total cost.

8 Try This: Using Cluster Estimating $4.50 + $5.20 + $5.55 = 26.7 + 26.2 + 24.52 + 25.25 + 23.9 = About $15 About 125

9 Estimating Quotients: Things to Remember Dividend Divisor Quotient Compatible Numbers: numbers that are easy to divide mentally. 24  8 = 3

10 Estimating Quotients 1)Round the divisor. 2)Round the dividend to a compatible number. 39.9  1.79  11.95  2.1  1.79  2, 39.9  40, so 40  2 20 2.1  2, 11.95  12, so 12  2 6


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