Calculate the mass density, specific weight, specific volume and specific gravity of petrol.
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Q: Calculate the density of one litre of petrol of specific gravity = 0.7
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- 1. A vehicle has a fuel tank which is 60 litres in size and filled with petrol of which the density is 650 kg/m³. a. Determine the mass of the liquid. b. Determine the specific weight of the liquid. c. If the vehicle's fuel tank has a weight of 7.5 kg determine the weight of the contents and tank.What is the volume, in fluid ounces, of 0.4 lb of liquid petroleum having a specific gravity of 0.87?1.What is the specific gravity of natural gasoline, if the data for 3 trials are the following: hW = 7.8 cm, 6.5 cm, 9.5 cm and hL = 11 cm, 9.5 cm, 13.5 cm, respectively. (Tabulate the data and show solutions.)
- 5. A tank of gasoline has a mass of 1.500 Mg (Mega gram) and a volume of 2.205 x 10^6 cc (cubic centimeter) * 14,715 dynes 14,715 kg/m^3 14.715 KN 14,715 N/m^3 6. Given the mass of 1.500 Mg and a volume of 2.205 x 10^6 cc, what is the mass density? * 675 kg/m^3 685 Kg/m^3 690 kg/m^3 680 kg/m^32. What is the mass in kilograms of 5 liters of gasoline (y = 45What is the equivalent value of 6.2 pints in L? Round your answer to 1 decimal of a L. US UNIT METRIC VALUE Gallon 3.79 L Quart 946.35 mL Pint 473.18 mL Cup 236.59 mL Fluid Ounce 29.57 mL Mile 1.61 km Yard 0.914 m Foot 30.48 cm Inch 2.54 cm Ounce 28.35 g Pound 453.59 g Ton 907.18 kg Your Answer: Answer units
- Q2// Determine the specific weight, density and specific gravity of a liquid that occupies a volume of 200 liters, and weighs 178 kg. Will this liquid float on the surface of an oil of specific gravity (0.8)? Provide results in SI units.Express each of the following in SI units 1.) 2000 rpm 2.) 20 kips/ft² 3.) 100 ft³/minHenry Ford’s Model T was originally designed and built to run on ethanol. Today, ethanol (190-proof alcohol) can be produced with domestic stills for about $0.85 per gallon. When blended with gasoline costing $4.15 per gallon, a 20% ethanol and 80% gasoline mixture costs $3.28 per gallon. Assume fuel consumption at 25 mpg and engine performance in general are not adversely affected with this 20–80 blend (called E20). How much money can be saved for 15,000 miles of driving per year?