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Place values

From Hilsenratb et al., N.B.S. Circ. 564, 1955. Some of the above values have been rounded to four decimal places. Values at 10-K increments below 1000 K and at 50 K increments for higher temperatures appear in the original, also for pressures below atmospheric. [Pg.185]

Since the true five-place value is 1.36468, it is seen that here hnear interpolation gives three significant figures. [Pg.469]

Algorithms placing value on commercial outcomes can be dangerous due to the enormous uncertainties. Past evaluations based on this method are necessarily incorrect. Now the approach is that if we benefit patients, money will follow. [Pg.251]

Each position to the left of the decimal is ten times the previous place and each position to the right is one-tenth the previous place. The position to the left or right of the decimal point is referred to as place value, which determines the size of the denominator. Figure 1.1 indicates the place value of the numerals to the left and right of the decimal point. [Pg.20]

Adding zeros to a decimal without changing the place value of the numerals does not affect the value of the number. However, adding or subtracting zeros between the decimal point and the numeral does change the value of the number. [Pg.20]

To add or subtract decimals, line up the numbers so that all numbers with the same place value are in the same column, and then add or subtract. [Pg.21]

In this instance, the analyst has the privilege of rejecting one value (i.e., the out-of place value) as it is not an important one by virtue of the following two main reasons ... [Pg.86]

Decimals are based on the place value of our number system where the position from the decimal point has meaning ... [Pg.86]

Note the pattern of how the names of the decimal places to the right of the decimal are similar to the names of the place values to the left of the decimal point. Keep the mental image of the decimal point pairing up with the ones place to easily remember the place value names. [Pg.86]

The decimal number 1.52 is read as one and fifty-two hundredths, or 1 Q. The number. 05 is read as five hundredths, or Decimal numbers are easy to compare and order, when you remember that the place value has meaning. In mathematics, 2.4 is the same number as 2.400 because both numbers represent two and four tenths. A whole number is understood to have a decimal point to the right of the number. For example, 12 = 12. = 12.0 = 12.000. Each expression represents twelve with no remainder. To compare decimals, it is best to change each decimal into an equivalent decimal with the same number of decimal places. [Pg.86]

To convert a fraction to a decimal, recall that y means three divided by five. Divide 3 by 5 to get the decimal equivalent of 0.6. To convert a decimal to a fraction, use the place value names for decimals as listed in the sidebar at the start of the decimal section of this chapter. Rewrite the decimal as the named fraction, and then simplify the fraction. For example, 0.018 is read as eighteen thousandths which is Now simplify, t 0q0... [Pg.90]

The determination of the quantity 4, the fractional increase in cleaning frequency due to particulate matter, is the difficult part of the problem. The data of chelson and Tourin (cited in Spence and Haynie ) suggest a value of v for paint of 1.5/yr. The value of Q is obtained as follows According to Noble, the annual production of paint in 1968 was 2.59 billion. Because the economic life of paint is considered to be 4 yr, 10.36 billion worth of paint is in place, of which only 70% is exposed to atmospheric pollutants. Thus, 7.25 billion is the manufacturers value of in-place paint exposed to air pollution. Using a labor factor of 3.3, the total in-place value of paint is 23.9 billion. Because i - 1.5 for particulate soiling, the cost of pollution damage (cleaning costs) is some 36 billion/yr. [Pg.656]

The most important thing to remember about decimals is that the first place value to the right is tenths. The place values are as follows ... [Pg.159]

The number shown in the place value chart can also be expressed in expanded form ... [Pg.56]

There is nothing natural about the various landscapes (and places) valued by tourists since they are the result of the history of human intervention which has manipulated nature in ways conducive to economic growth. (Hughes, 1995 53)... [Pg.89]

Solution. Binary digit Place position Place value ... [Pg.44]

What Does the Word Decimal Mean Learning about Place Value (... [Pg.95]

Every digit in a number has a place and that place has a value. Let s look at the number 323. The first 3 in the number does not have the same value as the second 3 in the number, because it is in a different place. What can we use to find the value of each 3 in the number 323 The place value system. [Pg.96]

THE PLACE VALUE system uses a number system, such as the decimal system, and the position (or place) of each digit in a number to determine what value each digit in the number is worth. [Pg.96]

We can round a number to any place. To round a number to a certain place value, look at the digit to the immediate right. If that digit is 5 or greater, we round up. If that digit is less than 5, we round down. [Pg.110]

The answer can only be as significant as the least accurate number (least place value). [Pg.46]

For ecosystems, there is a concept of environmental services (e.g., soil function). Soil conservation provides a range of obvious benefits, including the preservation of land use and fertility, supporting the production of fibers, food, or biofuels. These services have widened over time to encapsulate benefits of carbon sequestration or biodiversity protection. It is relatively easy to place values on the productive capacity in the former examples. It is somewhat harder to find the value of the latter uses, but as the Stern report (Stem 2006) illustrated, it is by no means impossible to calculate the value of, say, an upland peat bog. [Pg.25]

A type of chart in which a circle is divided up into portions in which the area of each portion represents the size of the data, place value... [Pg.184]

Within a number, each digit is given a place value depending on it s location within the number. [Pg.184]

Place value systems are important because they make common arithmetic functions much more efficient. If people are to manipulate spatial symbols readily, they need a method that is simple, consistent, and symmetrical so that numbers can be lined up visually and quickly grouped at a glance according to their value. Without the place values of the decimal system, simple arithmetic functions of addition, subtraction, multiplication, and division are enormously difficult because they are intimidating, time-consuming, overly complicated, and prone to error. [Pg.613]

Although place-value systems make it easier for people to do arithmetic, they also help computers perform electronic computations at blinding speeds. A common place-value system used in computers is the binary number system, which is a base 2 system. The binary system has two values 0 and 1. These values correspond with the signals high and low in the electronic circuits of computers. Because these numbers are so simple, computers can process them electronically up to a trillion times per second, depending on the speed of the computer. [Pg.613]


See other pages where Place values is mentioned: [Pg.167]    [Pg.168]    [Pg.188]    [Pg.195]    [Pg.21]    [Pg.651]    [Pg.247]    [Pg.55]    [Pg.41]    [Pg.43]    [Pg.43]    [Pg.44]    [Pg.45]    [Pg.105]    [Pg.114]    [Pg.210]    [Pg.288]    [Pg.65]    [Pg.613]    [Pg.613]   
See also in sourсe #XX -- [ Pg.12 , Pg.13 , Pg.14 , Pg.15 , Pg.16 , Pg.17 ]

See also in sourсe #XX -- [ Pg.9 ]




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