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2/3 Data sheets // A-COPPER 2.5
Nominal Diameter
mm
Cross Section
mm²
Weight
per 1.000 m
g
DC Resistance Referred to Length at +20 °C
Ω/m
Nominal Value
Tolerance Minimum Value Maximum Value
0.050 0.00196350 17.50 12.7
0.056 0.00246301 21.90 10.2
0.060 0.00282743 25.20 8.84
0.063 0.00311725 27.70 8.02
0.070 0.00384845 34.30 6.50
0.071 0.00395919 35.20 6.31
0.080 0.00502655 44.70 4.97
0.090 0.0063617 56.60 3.93
0.100 0.0078540 69.90 3.18
0.110 0.0095033 84.60 2.63
0.112 0.0098520 87.70 2.54
0.120 0.0113097 101.00 2.21
0.125 0.0122718 109.00 2.04
0.130 0.0132732 118.00 1.88
0.140 0.0153938 137.00 1.62
0.150 0.017671 157.00 1.41
0.160 0.020106 179.00 1.24
0.180 0.025447 226.00 0.982
0.200 0.031416 280.00 0.796
0.220 0.038013 338.00 0.658
0.224 0.039408 351.00 0.634
0.250 0.049087 437.00 0.509
0.280 0.061575 548.00 0.406
0.300 0.070686 629.00 0.354
0.315 0.07793 694.00 0.321
0.350 0.09621 856.00 0.260
0.355 0.09898 881.00 0.253
0.400 0.1257 1,120.00 0.199
0.450 0.1590 1,420.00 0.157
0.500 0.1963 1,750.00 0.127
0.550 0.2376 2,110.00 0.105
0.560 0.2463 2,190.00 0.102
Tolerance values upon request