The uncertainty in a number is equal to one half of the place value of the last significant figure.
So, for example, with 2.36, the last sig fig is the 6 in the hundredths place. So the uncertainty is half of 1/100 or 5 thousandths.
The uncertainty in a number is equal to one half of the place value of the last significant figure.
So, for example, with 2.36, the last sig fig is the 6 in the hundredths place. So the uncertainty is half of 1/100 or 5 thousandths.
The uncertainty in a number is equal to one half of the place value of the last significant figure.
So, for example, with 2.36, the last sig fig is the 6 in the hundredths place. So the uncertainty is half of 1/100 or 5 thousandths.
The uncertainty in a number is equal to one half of the place value of the last significant figure.
So, for example, with 2.36, the last sig fig is the 6 in the hundredths place. So the uncertainty is half of 1/100 or 5 thousandths.
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The uncertainty in a number is equal to one half of the place value of the last significant figure.
So, for example, with 2.36, the last sig fig is the 6 in the hundredths place. So the uncertainty is half of 1/100 or 5 thousandths.
Ah, isn't that a lovely little number, friend? In 0.00650, we have four significant figures: 6, 5, 0, and the trailing zero after the 5. Each of these figures plays a special role in creating the beauty of this number. Just remember, every figure is important and adds to the uniqueness of the whole.
by using mathamatics, we can better understand the economic theories.mathamatical models, diffrensiation,linear programming these are very help full to make analysis of variabels
First you have to know what an eft role is.
36.875
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