When you have to get a number correct to X decimal places, you look at the number in X+1 place. If that number is 5 or more you add 1 to the number in X place, otherwise you leave the number in X place as it is. So, 5.9829 correct to three decimal places is 5.983,And, 5.982 correct to two decimal places is 5.89
The first place after the decimal point is tenths. The second place after the decimal point is hundredths The third place after the decimal point is thousandths. So the number must extend to the third place after the decimal.
When ' n ' has no more than one non-zero digit after the decimal point, and it is in the first place after the point.
The second decimal place is 5 or more, so the first decimal place increases by 1.69.6
a is a number with one or more digits to the right of a decimal point.
Underline the hundredth or second place past the decimal. Look at the third place past the decimal, the thousandths place. If it is 5 or more then rewrite the number changing the underlined number to the next number.
When you have to get a number correct to X decimal places, you look at the number in X+1 place. If that number is 5 or more you add 1 to the number in X place, otherwise you leave the number in X place as it is. So, 5.9829 correct to three decimal places is 5.983,And, 5.982 correct to two decimal places is 5.89
The first place after the decimal point is tenths. The second place after the decimal point is hundredths The third place after the decimal point is thousandths. So the number must extend to the third place after the decimal.
the value of the place that a digit occupies in a numeral in relation to the decimal point. Examples: Ones, Tens, Hundreds, Tenths, Hundredths, Thousandths.... Each column where a number sits has a place value. In the number 125 the 1 is in the hundreds place value, the 2 is in the tens place value and the 5 is in the ones place value. More complex numbers use place values to the right of the decimal point, for example, 13.456, in this number the 1 is the in the tens, the 3 is in the ones, the 4 is in the tenths, the 5 is in the hundredths, the 6 is in the thousandths. Remember it goes in succession but don't get confused with the right side of the decimal there is no "oneths". The place values go in succession like this but are not limited to this example. Thousands, Hundreds, Tens, Ones (Decimal) Tenths, Hundredths, Thousandths, Ten Thousandths
10.23 kilograms is more precise because it has an additional decimal place compared to 10.2 kilograms. This allows for a more detailed measurement and differentiation between two values that are close in magnitude.
9.00
You just take the second decimal place, if its 5 or more then add one to the first decimal, if it's 4 or below then leave the second decimal as is. Then write out the number and leave in only the first decimal place that you may have or may not have changed. In this case it's 16.2
1.1=1.10. Any zeros at the end of a decimal after the decimal point are unnecessary if they're after all other digits. For example, 5.4300=5.43. 5.0043 does not equal 5.43.Answer:1.1 is a number with two decimal places which can be that number exactly or rounded or truncated to that number:If exactly 1.1 it is equal to 1.1 followed by any number of zerosIf rounded to one decimal place it is equal to any number from 1.05 to 1.149If truncated at one decimal place it is equal to any number from 1.10 to 1.19So the smallest it could be is 1.05 and the largest 1.191.10 is a more exact number in that it is brought to two decimal places. It can be that number exactly or rounded or truncated to that number:If exactly 1.10 it is equal to 1.1 followed by any number of zerosIf rounded to two decimal places it is equal to any number from 1.095 to 1.1049If truncated at two decimal places it is equal to any number from 1.100 to 1.109So the smallest it could be is 1.095 and the largest 1.109As a consequence the potential values of 1.1 bracket the potential values of 1.10
When ' n ' has no more than one non-zero digit after the decimal point, and it is in the first place after the point.
It is not an efficient number because there cannot be more than one decimal place in a number. If you are looking for a comparison then you are incorrect.
To determine if 0.0034 is greater than 0.03, we can compare the two numbers by looking at their place values. In this case, 0.03 is greater than 0.0034 because the 0.03 has a higher value in the hundredths place compared to the thousandths place in 0.0034. When comparing decimals, it is essential to look at the digits to the right of the decimal point to determine their relative values.
The most important digit when comparing the size of numbers is the one on the far left of all others. As you travel through to the right of a whole number or a decimal, the values of the digits grow successively smaller. So, in the number 1809.9099999 the digit with the greatest value is the 1 which is worth 1000; although there is a larger "looking" digit, the 8, it is worth only 800; the 9 before the decimal point is just that 9, and all the figures after the decimal point, if totalled, would be worth less than 1; digits attain their value largely from their position in our system based on the number 10; place value can give a small digit (like 2) values of 2 or 20 or 200 or 2000 (and so on) as we place the 2 in the "units, tens, hundreds or thousands" column.