Final answer:
The specific gravity of mercury is the ratio of its density to that of water's density. Since water's density is 1 g/cm³, the specific gravity of mercury with a density of 13.6 g/cc is 13.6. However, specific gravity is a dimensionless number, so the best choice in this context, despite the formatting error in the question, would be 13.6 or option A.
Step-by-step explanation:
The specific gravity of a substance is the ratio of the density of the substance to the density of water (at 4°C, where it is maximum or at the temperature at which the specific gravity is required). Since the density of water at about 4°C is 1 g/cm³, to calculate the specific gravity of mercury at 37°C, we simply divide the density of mercury by the reference density of water. Mercury has a density of 13.6 g/cc at 37°C, so the specific gravity is calculated as:
Specific Gravity of Mercury = Density of Mercury / Density of Water = 13.6 g/cc / 1 g/cc = 13.6
However, there seems to be an error in the formatting of the question. Typically, the specific gravity is a dimensionless number, which would mean that our answer should not have units. Instead, it should simply be the ratio of the two densities. The mistake here is the inclusion of 'g/cc' with the option.
So, based on the question's format, the closest correct answer for the specific gravity of mercury would technically be 13.6 (option A), but with the understanding that the specific gravity is indeed a unitless value, which means the more appropriate answer should be B) 1.00, representing a unitless ratio, though that does not reflect the actual calculation in this context.
Hence , the answer is option a