## Decimals Sentence Examples

- To add or subtract
**decimals**, we must reduce them to the same denomination, i.e. - Thus 143 and 14 286 represent respectively and i ° ° to the same number of places of
**decimals**, but the latter is obviously more exact than the former. - Thus, if we go to two places of
**decimals**, we have as the integral series the numbers 1, 2, 4, 8,. - For elementary work the multiplicand may come immediately after the multiplier, as in D; the last figure of each partial product then comes immediately under the corre up to the multiplication of
**decimals**and of approximate values of numbers, is to place the first figure of the multiplier under the first figure of the multiplicand, as in E; the first figure of each partial product will then come under the corresponding figure of the multiplier. - In this table, unlike Table IV., amplitudes are all expressed as
**decimals**of the mean value of the potential gradient for the corresponding season. - To multiply two
**decimals**exactly, we multiply them as if the point were absent, and then insert it so that the number of figures after the point in the product shall be equal to the sum of the numbers of figures after the points in the original**decimals**. - In actual practice, however,
**decimals**only represent approximations, and the process has to be modified (§ 111). - For instance, .143 represents correct to 3 places of
**decimals**, since it differs from it by less than 0005. - Multiply 970224 By The Year Of The Hegira, Cut Off Six
**Decimals**From The Product, And Add 621.5774. - 2, as base, and take as indices the successive decimal numbers to any particular number of places of
**decimals**, we get a series of antilogarithms of the indices to this base. - This is the foundation of the use of recurring
**decimals**; thus we can replace = s s = 1 o o /(' - 1 + 0 -)1 by .363636(=36/102 +36/ 104 +3 6 / 106), with an error (in defect) of only 36/(10 6.99). - Again, in the use of
**decimals**, it is unusual to give less than two figures. - If there is this tendency to adopt too as a basis instead of to, the teaching of
**decimals**might sometimes be simplified by proceeding from percentages to percentages of percentages, i.e. - Also most fractions cannot be expressed exactly as
**decimals**; and this is also the case for surds and logarithms, as well as for the numbers expressing certain ratios which arise out of geometrical relations. - Expression in L and
**decimals**of LI is usually recommended, but it depends on circumstances whether some other method may not be simpler. - He prints a bar under the
**decimals**; this notation first appears without any explanation in his "Lucubrationes" appended to the Constructio. - We may take it to (say) 4 places of
**decimals**; or we may suppose it to be taken to 1000 places. - Taking, for example, the number 1.087678, the object is to destroy the significant figure 8 in the second place of
**decimals**; this is effected by multiplying the number by 1- 08, that is, by subtracting from the number eight times itself advanced two places, and we thus obtain 100066376. - The logarithms to base io of the first twelve numbers to 7 places of
**decimals**are log 1 =0.0000000 log 5 log 2 = 0.3010300 log 6 log 3 =0.477 121 3 log 7 log 4 =0.6020600 log 8 The meaning of these results is that The integral part of a logarithm is called the index or characteristic, and the fractional part the mantissa. - Sums and Differences of
**Decimals**6.7 77. - On the other hand, in writing
**decimals**, the sequence (of negative powers) is from left to right. - The points of the compass might similarly be expressed by numbers in a binary scale; but the numbers would be ordinal, and the expressions would be analogous to those of
**decimals**rather than to those of whole numbers. - There was, however, no development in the direction of
**decimals**in the modern sense, and the Arabs, by whom the Hindu notation of integers was brought to Europe, mainly used the sexagesimal division in the ' " "' notation. - A better method is to ignore the positions of the decimal points, and multiply the numbers as if they were
**decimals**between I and i o. - Thus, to divide 8 5.9 by 3.14159 2 7 to two places of
**decimals**, we in effect divide. - Briggs also used
**decimals**, but in a form not quite so convenient as Napier.