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The diameter of a metallic sphere is equaled to 9 cm. It is melted and drawn into a long wire of diameter 2 mm having the uniform cross section. Find the length of the wire?
12150 cm
12250 cm
12780 cm
12890 cm
Given, Diameter of the metallic sphere = 9 cm Radius of the metallic sphere = 9/2 cm =4.5 cm Volume of the sphere = 4/3∏×r3 = 4/3∏×4.53 = 381.703 cm³ …………………………………….. (i) Diameter of the cylindrical wire = 2 mm = 2/10 cm = 0.2 cm The radius of the cylindrical wire be = 0.2/2 cm = 0.1 cm Let the height of the cylindrical wire be = h cm Volume of the cylindrical wire = ∏×r2×h = ∏×0.12×h…………….(ii) Since the metallic sphere is melted and recast into a long cylindrical wire. So comparing and equating both the above-marked equations We get, 381.703 = ∏×0.12×h…………….(ii) H= 12150 =12150 cm The required length of the wire after recasting of the metallic sphere is 12150 cm.
By: MIRZA SADDAM HUSSAIN ProfileResourcesReport error
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