**Approximate ranges for Electroless Nickel plating:**

## Properties of Electroless Nickel

The properties of electroless nickel including corrosion resistance are influenced by the type of alloy. This can be a low phosphorous nickel coating, a medium phosphorous nickel coating, a high nickel phosphorous coating or a nickel boron coating.

The table below outlines the various properties and nickel alloy type.

Property / Level of alloy | High^{a} |
Mid^{a} |
Mid-Low^{a} |
Low^{a} |
Mid-Low B^{b} |
Low B^{b} |
---|---|---|---|---|---|---|

% Phosphorous | 10 – 13 | 7 – 9 | 4 – 6 | 1 – 3 | – | – |

% Boron | – | – | – | – | 3 – 5 | 0.2 – 1 |

Deposit density Range (g/cm^{3}) |
7.6 – 7.9 | 8.0 – 8.2 | 8.3 – 8.5 | 8.6 – 8.8 | 8.25 | 8.8 |

Plating rate (µ/Hr) | 7.5 – 15 | 7.5 – 15 | 18 – 30 | 11 – 19 | – | – |

Hardness^{c,f} |
400 – 525 | 500 – 600 | 625 – 750 | 725 – 800 | 650 – 750 | 600 – 700 |

Rockwell C (Rc) Hardness | 41 – 46 | 45 – 51 | 53 – 59 | 57 – 61 | 54 – 59 | 51 – 56 |

Hardness after heat treat^{c} |
850-950 | 850-1000 | 850-1100 | 900-1100 | 1100-1200 | 500-600 |

Taber wear index^{e,f} |
22 – 24 | 16 – 20 | 10 – 14 | 7 – 12 | 3 – 10 | 7 – 9 |

Coefficient of thermal expansion^{g} |
8 – 10 | 10 – 15 | 11 – 14 | 12 – 15 | – | – |

Electrical resistivity^{h} |
75 – 110 | 40 – 70 | 15 – 45 | 10 – 30 | 40 – 90 | 10 – 20 |

Thermal conductivity^{i} |
0.010 | 0.012 | 0.016 | 0.015 | – | |

Tensile strength (MPa) | 650-900 | 800-1000 | 350-600 | 200-400 | – | – |

Elongation | 1 – 1.25 | 0.5 – 1 | 0.5 -1 | 0.5 – 1.5 | 0.2 | – |

Modulus of elasticity (GPa) | 55 – 70 | 50 – 65 | 45 – 65 | 55 – 65 | 120 | – |

Melting range ^{o}C |
880-900 | 880-980 | 1100-1300 | 1250-1360 | 1040-1080 | 1350-1390 |

Coercivity (Oe) | 0 | 1 – 8 | 10 -15 | 15 – 80 | – | – |

Magnetic properties^{f} |
Non | Slightly | Magnetic | Magnetic | – | Weakly |

Internal stress^{f} |
Neutral to comp | Slightly tensile | Slightly comp | Slightly tensile | Tensile |

**Step by Step procedure for Electroless Nickel Plating PN: (For Deposit Stress Analyzer System)**

1. To remove finger oils, dip the test strip in a soak cleaner solution, water rinse.

2. If a nickel strike is necessary, place the test strip in a Wood’s nickel strike bath.

3. With the test strip negatively charged, plate the test strip for 30 seconds at 0.42 amps.

4. Rinse the test strip in water and rinse in isopropyl alcohol and dry.

5. Weigh a PN: 270NI test strip to the nearest thousandth of a gram and record the weight so the weight of the deposit can be determined later after plating. This value is necessary to calculate the deposit thickness prior to calculating the deposit stress.

6. Place it in the electroless nickel alloy plating bath. Plate the test strip until the test strip leg tips separate at a distance of 1/2 to 1 1/2 inch (preferably 1 inch).

7.Then remove the test strip, rinse it in water and isopropyl alcohol, blot it between a folded paper towel and gently pull it from between the layered paper towel to dry it. This will not alter the test strip leg tip spread distance since its tension memory remains unaffected.

8. Place the plated test strip in the PN: 683 Deposit Stress Analyzer and read and record the total number of increments spread between the test strip leg tips. If the test strip leg tips are not close to an even distance from the zero mark on the scale, bend the test strip with a thumb at the top where suspended from the measuring stand gently to cause the leg tips to hang at a more equal distance from the zero mark.

For example, 2.4 on the left side of zero + 3.1 on the right side of zero = 5.5 which becomes the value for U in the formula S = UKM / 3T.

9. Weigh the test strip and obtain the deposit weight by subtraction.

10. Solve the formula T = Grams of Deposit divided by the multiplication of the Deposit Specific Gravity x 7.74 square centimeters x 2.54 centimeters per inch.

The value of T will be in inches.

K is the calibration value determined by Specialty Testing and Development Company and is marked on each package.

M = the deposit modulus of elasticity as PSI, pounds per square inch, divided by 207,586 PSI, the test strip material modulus of elasticity. The deposit value for the electroless nickel alloy coating can be obtained from the Table- select the mid range that pertains to the alloy that is being deposited. Note that the values on the Table are in GPa. Note that this value of M for electroless nickel deposits is always greater than the value of 207,586 PSI for a pure nickel deposit.

**Spirals For Electroless Metallic Deposition Processes (Spiral Contractometer System)**

Interior surface must have a mask coating (Spiral Non-coated PN: 2014SP).

Deposit Thickness Formula For Chemically Applied Deposits:

**T = W **where ** **

** D (87.53cm²) (2.54cm²/in²)**

W = Deposit weight in grams,

D = Deposit specific gravity in grams/cm³= 8.88g/cm³ for pure nickel deposits.

**Electroless Nickel**

The values for E and M are required to accurately solve the Stoney Formula and the value M is required to solve the Deposit Stress Analyzer Formula.

** M = E _{Deposit} ÷ E_{Substrate}**

Frequently, the increase that the Modulus of Elasticity effects on the internal deposit stress of electroless applied alloy coatings is not recognized. Numerous formulas for calculating the internal deposit stress of metallic deposits do not include a correction for the difference of the Modulus of Elasticity between the deposit and the substrate material. In such cases, the calculated result can be far from the actual value. Call the supplier of your electroless nickel alloy plating chemistry for the Modulus of Elasticity value of the deposit.

**Note:** how necessary it is to use the value for M to determine the actual internal deposit stress value in calculating results for the bent strip method or for the spiral contractometer method. Often the results are calculated without incorporating the correct value of E in these formulas by assuming that electroless nickel deposits have a Modulus of Elasticity similar to that of pure nickel deposits, or they fail to include the value for M in the equations altogether.