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significant figures

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17y ago

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4.832 has 4 significant digits as a result of which rule?

As a result of the rule that you use the definition of the term - such as significant digits - when finding them for a number.


What it is called reducing the number of digits in a number by eliminating one or more significant digits on the right is termed?

It's called 'rounding' - either up or down.


What term refers to all the certain digits and one uncertain digit in a measurement?

A term Significant Figure refers to all the certain digits and one uncertain digit in a measurement.


How many significant digits are in 123.09?

Five. All nonzero digits are significant and zeros in between significant digits are significant.


How many significant digits does the following operation have (40200.0 0.000240) - 2.778?

To determine the number of significant digits in the result of the operation ( (40200.0 \times 0.000240) - 2.778 ), we first evaluate the multiplication. The term ( 40200.0 ) has 6 significant digits, and ( 0.000240 ) has 3 significant digits, so the product will have 3 significant digits (the least in the multiplication). When subtracting ( 2.778 ) (which has 4 significant digits), the final result should be reported to the least precise decimal place of the subtraction, which is determined by the number with the least decimal places (in this case, ( 2.778 ) has 3 decimal places). Therefore, the final result will have 3 significant digits.


How many significant digits are in 20.009?

Five. All nonzero digits are significant and zeros in between significant digits are always significant.


How many significant digits are there in 6.0076?

Five. All nonzero digits are significant and zeros in between significant digits are always significant.


How many significant digits are in this 6.0076?

Five. All nonzero digits are significant and zeros in between significant digits are always significant.


What are the significant digits of 1004?

Four - zeros between significant digits are significant.


How do you multiply numbers while considering significant digits?

When multiplying numbers with significant digits, count the total number of significant digits in each number being multiplied. The result should have the same number of significant digits as the number with the fewest significant digits. Round the final answer to that number of significant digits.


What is the estimate of 7656?

to 1 significant digit: 8000 2 significant digits: 7700 3 significant digits: 7660 4 significant digits: 7656. 5 significant digits: 7656.0 6 significant digits: 7656.00 and so on and so forth for forever..........


How many significant digits does 0.66 have?

It has two significant digits.