often that only happens in division. for example, 10 ÷ 3 = 3.33333333333(so on).
the reason for this is because, think of it in money. one dollar can buy 3 lollie pops. this means the lollie pops must be an equal amount. if they were 30¢ each, then 3 lollie pops would cost 90¢. if they were 33¢ each, 3 would cost 99¢. if they were 33.33333¢ each, 3 would cost 99.99999¢ each (I know, no such things as fractions of pennies. I'm using it as an example). so that makes the 3.33333's unlimited.
does that help any? =D
Some answers have ongoing digits and therefore have unlimited significant digits.
For example, 100/3 is 0.3333333... and the 3s are unlimited. Therefore, the number has an unlimited amount of significant digits.
1,071 has four significant digits.
1, 3, and 9 all are significant. The zeros are merely place holders and thus, not significant.
222.008 mm rounded to four significant digits is 222.0 mm
There are four significant digits in 11.00.
Five - all nonzero digits are significant.
The number of significant digits is the length of the numerical string from the first to the last non-zero digits in a number.The number if significant digits in 9807600, or 0.0012021 is 5.
It is a rational number rounded to 4 significant digits.
There are 5 significant figures in 10057.-----------------When are Digits Significant? Non-zero digits are always significant. Thus, 22 has two significant digits, and 22.3 has three significant digits. With zeroes, the situation is more complicated: # Zeroes placed before other digits are not significant; 0.046 has two significant digits. # Zeroes placed between other digits are always significant; 4009 kg has four significant digits. # Zeroes placed after other digits but behind a decimal point are significant; 7.90 has three significant digits. # Zeroes at the end of a number are significant only if they are behind a decimal point as in (c). Otherwise, it is impossible to tell if they are significant. For example, in the number 8200, it is not clear if the zeroes are significant or not. The number of significant digits in 8200 is at least two, but could be three or four. To avoid uncertainty, use scientific notation to place significant zeroes behind a decimal point: 8.200 ´103 has four significant digits 8.20 ´103 has three significant digits 8.2 ´103 has two significant digitsSignificant Digits in Multiplication, Division, Trig. functions, etc. In a calculation involving multiplication, division, trigonometric functions, etc., the number of significant digits in an answer should equal the least number of significant digits in any one of the numbers being multiplied, divided etc. Thus in evaluating sin(kx), where k = 0.097 m-1 (two significant digits) and x = 4.73 m (three significant digits), the answer should have two significant digits. Note that whole numbers have essentially an unlimited number of significant digits. As an example, if a hair dryer uses 1.2 kW of power, then 2 identical hairdryers use 2.4 kW: 1.2 kW {2 sig. dig.} ´2 {unlimited sig. dig.} = 2.4 kW {2 sig. dig.}
Five. All nonzero digits are significant and zeros in between significant digits are significant.
Five. All nonzero digits are significant and zeros in between significant digits are always significant.
Five. All nonzero digits are significant and zeros in between significant digits are always significant.
Five. All nonzero digits are significant and zeros in between significant digits are always significant.
Four - zeros between significant digits are significant.
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..........
It has two significant digits.
3 significant digits.
No, it has 3 significant digits.