Since Young's modulus is "E =\\frac {\\frac {F} {S}} {\\frac {\\Delta l} {l}}" , where "F" is the force of action on the body, "S" is the cross-sectional area, "l" is the body length ,"\\Delta l" is the extension, then
"F=\\frac{E\\times S \\times \\Delta l}{l}=\\frac{20\\times10^{11}\\times \\pi\\times (\\frac{1.6\\times 10^{-3}}{2})^2 \\times 10^{-3}}{6}\\approx670.21" N.
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