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If you're weighing, about 0.04 or less.

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11y ago

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Find the greatest possible error for the measurement 0.991 g?

The greatest possible error for the measurement 0.991 g would be half of the smallest measurable unit, which is typically 0.001 g for this measurement. Therefore, the greatest possible error would be ±0.0005 g.


What is greater 9000mg 400g 0.04kg 0r 0.009kg?

To compare the values, we need to convert them to the same unit. 9000 mg is equal to 9 g (since 1000 mg = 1 g). 400 g is already in grams. 0.04 kg is equal to 40 g (since 1 kg = 1000 g). 0.009 kg is equal to 9 g. Thus, 400 g is the greatest value among them.


A student estimated the mass of a sample of powdered sulfur to be 35 g The actual mass of the sample was 42.5 g What was the error in this measurement?

The error in the measurement was 7.5 g. This was calculated by subtracting the estimated mass (35 g) from the actual mass (42.5 g).


In a percentage error calculation what value do you use for g if you take it as 9.81?

Since g is given to 2 decimal places you can assume that g is rounded to the hundredths place. That means the maximum ABSOLUTE error in g is 0.005 metres/sec2. The percentage error, is 100*(0.005/9.81) = 0.051 (approx)


How many kilograms are there in 9000 g?

There are 9 kilograms in 9000 grams. To convert grams to kilograms, you divide the number of grams by 1000 since there are 1000 grams in a kilogram. Therefore, 9000 grams divided by 1000 equals 9 kilograms.


What is greater 90 g or 9 kg?

9 kg is greater than 90 g. 1 kg is equal to 1000 g, so 9 kg is equivalent to 9000 g.


Does 198 g equal 9 kg?

No, 198 g is not equal to 9 kg. 1 kg equals 1000 g, so 9 kg is equal to 9000 g.


How many grams are in 9 kg 20 g?

There are 9020 grams in 9 kg 20 g.


If G-5 equals -9 what is G?

4


What is the greatest common multiple of 36 60?

The greatest common multiple of any set of integers is infinite.


What 9 less than g to the fourth power?

g^4 - 9


How do i solve P(g-9)180 for g?

To solve the equation ( P(g - 9) = 180 ) for ( g ), first divide both sides by ( P ) (assuming ( P \neq 0 )): [ g - 9 = \frac{180}{P} ] Next, add 9 to both sides to isolate ( g ): [ g = \frac{180}{P} + 9 ] This gives you the value of ( g ) in terms of ( P ).