460. (the period/decimal point is necessary; otherwise 460 would be considered two significant figures)
42 has two significant figures.
If you know the density of mercury, you can determine the mass of a specific volume of mercury. Mercury has a density of 13.534g/cm3. 1cm3 = 1mL, so we can restate its density as 13.534g/mL. Density = mass/volume. If we know any two variables, we can manipulate the density equation to find the third variable. In this case, we know volume and density, so to find the mass, do the following calculation: Mass = density x volume Mass Hg = 13.534g/mL x 136mL = 1.84g Hg* *The answer is limited to 3 significant figures, because 136mL has only 3 significant figures, even though the density has 5 significant figures. When multiplying or dividing, the answer is limited to the same number of significant figures as the measurement with the fewest significant figures used in the calculation.
687 to two significant figures is 690.
23.43 rounded to two significant figures is 23.
Expressing density in two significant figures helps to maintain the accuracy of the measurement while also keeping the data concise and easy to interpret. It strikes a balance between providing enough precision without overwhelming with excessive decimal places.
The atomic mass of Cu-63 should be expressed to two significant figures, which are 63.
It is: 62 kg
There are four significant figures in 149.0. The trailing zero after the decimal point indicates that it is significant.
There are 4 significant figures in 0.0032. Seems to be only 2 significant figures in this number.
460. (the period/decimal point is necessary; otherwise 460 would be considered two significant figures)
all the zeros are significant. there are four significant figures.
There are two significant figures which are the two 2s.
22.1 to two significant figures = 22
23.81558 to two significant figures is 24.
42 has two significant figures.
The product of 0.12 g, 1.8 g, and 0.562 g should have the same number of significant figures as the measurement with the fewest significant figures, which is 0.12 g in this case. Therefore, the product should be expressed with two significant figures.