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1. A solid uranium cylinder weighs 91.53 N in air and 86.63 N when submerged in water. a. The volume of the cylinder is ----------mt^3 b. The density of uranium is---------kg/mt^3 Solution: We have the following formula for measuring relative density, where, W is the weight of uranium in air and F is that when submerged in water. G = 91.53/(91.53-86.63) = 91.53 / 4.9 = 18.6796 So we have the relative density of uranium. Usually we will see the relative density of matter with respect to density of water. We know that the density of water is 1000 kg/m3. Then density of uranium = 18.6796*1000 = 18,679.6 kg/m3 Given solid uranium cylinder weighs 91.53 N in air. Then the mass of uranium cylinder = 91.53 / g where āgā is the acceleration due to gravity. Therefore, the mass of uranium cylinder = 91.53 / 9.8 = 9.34 kg 2. On each heartbeat, about 70 cm^3 of blood is forced from a human heart at an average pressure of approx 105 mm Hg. a. If the heart beats 70 times per minute, the average power output of the heart is ---------- watts We have an equation with units of Watts on both sides, which expresses the average power output of the heart as the product of the output pressure and the stroke volume, divided by the stroke duration: Power = P V / t. Watt is equivalent in SI units to a kilogram - meter squared per second cubed We have to make all the given units in to SI units. Given, The stroke volume = 70 cm^3 = 70/1000000 = 0.00007 m^3 Heart beats 70 times in 1 minute. i.e. 70 times in 60 seconds. i.e. 7/6 times in 1 second. So stroke duration = 6/7 = 0.8571 Output pressure = 105 mm of Hg which is already in SI units. Then, Power = P V / t = (105*0.00007)/0.8571 = 0.008575 Watt