1-242 0.001 length = 12.42 mm ± 0.01 mm proportional error in length = 8.652 x 10 proportional error in mass= cylinder volume = diameter 4.16 mm ± 0.01 mm 16,88 см3 7.576x10 = the soc-31 On uncertainty in cylinder volume cylinder density = 0.0782 glem ³ mass = 1.32 g + 0.01 g proportional error in diameter = 2 - 40 4 x 10 40 F AP D DTV slope ± 0.09 cm³ 3 angle Aret. Voe V= proportional error in cylinder volume = follows that sin TELD² 4 does not uniquely determine th uncertainty in the density = 0.0004 g/cm ³ 3 AL oisual de 5.613x 10 placed as anticipated (yes, no). result on your date sho proportional error in cylinder density= 5.331x16 of the placed as anticipated (yes, no) 4.278-2201
1-242 0.001 length = 12.42 mm ± 0.01 mm proportional error in length = 8.652 x 10 proportional error in mass= cylinder volume = diameter 4.16 mm ± 0.01 mm 16,88 см3 7.576x10 = the soc-31 On uncertainty in cylinder volume cylinder density = 0.0782 glem ³ mass = 1.32 g + 0.01 g proportional error in diameter = 2 - 40 4 x 10 40 F AP D DTV slope ± 0.09 cm³ 3 angle Aret. Voe V= proportional error in cylinder volume = follows that sin TELD² 4 does not uniquely determine th uncertainty in the density = 0.0004 g/cm ³ 3 AL oisual de 5.613x 10 placed as anticipated (yes, no). result on your date sho proportional error in cylinder density= 5.331x16 of the placed as anticipated (yes, no) 4.278-2201
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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