RMC Cable use Cu clad Aluminum ( CCA ) Wire

RMC Cable use Cu clad Aluminum ( CCA ) Wire System 1

RMC Cable use Cu clad Aluminum ( CCA ) Wire

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Loading Port:: China main port

Payment Terms:: TT or LC

Min Order Qty:: 1000 m

Supply Capability:: 20000 m/month

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Product Description

RMC Cable use Cu clad Aluminum ( CCA ) Wire

Copper Clad Aluminum is an electrical conductor which has an outer sleeve of copper metallurgically

bonded to a solid aluminum core. The combination of these two metals make

it uniquely suited to many electrical applications

Standard:

SJ/T 11223-2000

ASTM B 566-2011

Feature:

Compared to copper conductors:

Higher Flexibility due to lower elastic modulus

63% material weight reduction due to lower specific gravity of CCA over regular copper

Compared to aluminum conductors:

Better corrosion resistance than aluminum due to copper layer

Lower resistance due to high electric conductivity of copper

Better Solderability

Higher strength than aluminum

Application:

In high frequency signal transmission field, it is applied to:

l Standard Material of Conductor in CATV Coaxial Cable;

l 50 Ohm Radio Frequency Aerial;

l Leaky Cable;

l Soft Coaxial Radio Frequency Cable;

l Data Cable

l Radio transmission in defined area

In power transmission field, it can be applied to:

l Stranded wire;

l Power Cable;

l Control Cable;

l automotive cable;

l Building distribution wire;

l Busbar;

l Radio Frequency shielding;

In special electromagnetic wire, it can be applied to:

l Coils in motor and fans, mahjong machine, Loudspeakers

l Voice coils (e.g. in Headphone, Headset, ...)

l Windings

Manufacture Scope:

0.12MM~5.50MM

Physical property of CCA wire

Specification	Copper in volume (%)	Copper in mass (%)	Length comparison	Density (g/cm3)	Max.DC resistivity Ω.mm2/m (20°C)	Conductivity (%IACS) Min
CCA-10%Copper volume	8~12	27	2.65:1	3.32	0.02743	63
CCA-15%Copper volume	13-17	37	2.45:1	3.63	0.02676	65
Copper wire	100	100	1:1	8.89	017241	100

Characteristics of CCA wire

Nominal Diameter	Cross Section (mm2)	Copper Thickness (mm)		Mass per unit length (kg/km)			DC resistance per unit length (ohm/km)20°C			Tensile Strength (Mpa)		Elongation (%)
Nominal Diameter	Cross Section (mm2)	CCA-10%	CCA-15%	CCA-10%	CCA-15%	Copper	CCA-10%	CCA-15%	Copper	A (max)	H (min)	A (max)	H (min)
6.00	28.260	0.105	0.150	93.82	102.58	251.23	0.97	0.95	0.61	138	124	15	1.50
5.15	20.820	0.090	0.129	69.12	75.58	185.09	1.32	1.29	0.83	138	152	15	1.50
5.08	20.258	0.089	0.127	67.26	73.54	180.09	1.35	1.32	0.85	138	152	15	1.50
4.97	19.390	0.087	0.124	64.38	70.39	172.38	1.41	1.38	0.89	138	152	15	1.50
4.90	18.848	0.086	0.123	62.57	68.42	167.56	1.46	1.42	0.91	138	152	15	1.50
4.85	18.465	0.085	0.121	61.30	67.03	164.16	1.49	1.45	0.93	138	152	15	1.50
4.80	18.086	0.084	0.120	60.05	65.65	160.79	1.52	1.48	0.95	138	152	15	1.50
4.50	15.896	0.079	0.113	52.78	57.70	141.32	1.73	1.68	1.08	138	159	15	1.50
4.00	12.560	0.070	0.100	41.70	45.59	111.66	2.18	2.13	1.37	138	166	15	1.50
3.86	11.696	0.068	0.097	38.83	42.46	103.98	2.35	2.29	1.47	138	166	15	1.50
3.60	10.174	0.063	0.090	33.78	36.93	90.44	2.70	2.63	1.69	138	172	15	1.50
3.50	9.616	0.061	0.088	31.93	34.91	85.49	2.85	2.78	1.79	138	172	15	1.50
3.38	8.968	0.059	0.085	29.77	32.55	79.73	3.06	2.98	1.92	138	172	15	1.50
3.20	8.038	0.056	0.080	26.69	29.18	71.46	3.41	3.33	2.14	138	179	15	1.00
3.00	7.065	0.053	0.075	23.46	25.65	62.81	3.88	3.79	2.44	138	179	15	1.00
2.85	6.376	0.050	0.071	21.17	23.15	56.68	4.30	4.20	2.70	138	186	15	1.00
2.80	6.154	0.049	0.070	20.43	22.34	54.71	4.46	4.35	2.80	138	186	15	1.00
2.77	6.023	0.048	0.069	20.00	21.86	53.55	4.55	4.44	2.86	138	186	15	1.00
2.50	4.906	0.044	0.063	16.29	17.81	43.62	5.59	5.45	3.51	138	193	15	1.00
2.30	4.153	0.040	0.058	13.79	15.07	36.92	6.61	6.44	4.15	138	200	15	1.00
2.20	3.799	0.039	0.055	12.61	13.79	33.78	7.22	7.04	4.54	138	200	15	1.00
2.18	3.731	0.038	0.055	12.39	13.54	33.17	7.35	7.17	4.62	138	200	15	1.00
2.15	3.629	0.038	0.054	12.05	13.17	32.26	7.56	7.37	4.75	138	200	15	1.00
2.05	3.299	0.036	0.051	10.95	11.98	29.33	8.31	8.11	5.23	138	205	15	1.00
2.00	3.140	0.035	0.050	10.42	11.40	27.91	8.74	8.52	5.49	138	205	15	1.00
1.95	2.985	0.034	0.049	9.91	10.84	26.54	9.19	8.96	5.78	138	205	15	1.00
1.81	2.572	0.032	0.045	8.54	9.34	22.86	10.67	10.41	6.70	138	205	15	1.00
1.70	2.269	0.030	0.043	7.53	8.24	20.17	12.09	11.80	7.60	138	205	15	1.00
1.63	2.086	0.029	0.041	6.92	7.57	18.54	13.15	12.83	8.27	138	205	15	1.00
1.50	1.766	0.026	0.038	5.86	6.41	15.70	15.53	15.15	9.76	138	205	15	1.00
1.30	1.327	0.023	0.033	4.40	4.82	11.79	20.68	20.17	13.00	138	205	15	1.00
1.02	0.817	0.018	0.026	2.71	2.96	7.26	33.59	32.77	21.11	138	205	15	1.00
0.95	0.708	0.017	0.024	2.35	2.57	6.30	38.72	37.77	24.33	138	205	15	1.00
0.81	0.515	0.014	0.020	1.71	1.87	4.58	53.26	51.96	33.47	138	205	15	1.00
0.75	0.442	0.013	0.019	1.47	1.60	3.93	62.12	60.60	39.04	138	205	15	1.00
0.63	0.312	0.011	0.016	1.03	1.13	2.77	88.04	85.89	55.33	138	205	15	1.00
0.50	0.196	0.009	0.013	0.65	0.71	1.74	139.77	136.36	87.85	172	205	10	1.00
0.30	0.071	0.005	0.008	0.23	0.26	0.63	388.25	378.77	244.02	172	205	5	1.00
0.10	0.008	0.002	0.003	0.03	0.03	0.07	3494.27	3408.92	2196.18	172	205	5

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RMC Cable use Cu clad Aluminum ( CCA ) Wire

Q: Does anyone with an Xbox 360 or someone that knows stuff about AC power cords tell me if the Belkin Standard Power Cable can be used with the xbox 360?Best answer gets 5.: Yep its the same thing as the 1 that came with the Xbox 360 but not made by Microsoft. Only problem is you'll still need the power block that came with the xbox 360.

Q: What I really just want to know is the equation and basic concept on how to determine the optimal length of power cable needed to connect two poles while knowing only the linear density of the cable.It does not matter how much sag is produced because of limitations due to the strength of the power cable.: The web page provides very thorough information and rigorous mathematical treatment relevant to the answer you seek. But it is just too much all at once to digest. So take it piecemeal, one bit at a time! First, you must realize that the sag of the cable is the single most important design parameter and strict attention to cable weight determines the optimal length. The equation of the catenary is the precise model but a parabolic approximation may work. (parabolic approx.) ymax = (3wl?) / ?√(64EA) P = wl?/(8ymax) Where ymax is the maximum sag l is the unstretched length w is the weight/unit length E Youngs modulus A Wire area P axial tension the curve is a parabola, which is a good approximation if the depth of sag is no greater than 1/8th of the span. Use the second equation to derive the induced tension P. H:=WL?/8S S:=WL?/8H L: distance between support S: Sag at mid-span H: tension (horizontal component of tension) The tension depends purely on the loaded geometry and the weight per unit length.

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Q: What is the difference between rubber insulation and paper insulated power cables?: Because the AC operation will produce eddy current, will make the steel pipe and cable heat burned

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