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Number of bolts requited in a bolted joint is equal to
1. \(\frac{{Force}}{{Bolt\;value}}\)
2. \(\frac{{Force}}{{Strength\;of\;bolt\;in\;shearing}}\)
3. \(\frac{{Force}}{{Strength\;of\;bolt\;in\;bearing}}\)
4. \(\frac{{Force}}{{Strength\;of\;bolt\;in\;tearing}}\)

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Correct Answer - Option 1 : \(\frac{{Force}}{{Bolt\;value}}\)

Explanation:

To find the number of bolts required in a bolted joint, the force to be resisted is divided by the bolt value.

∴ the answer should be \(\frac{{Force}}{{Bolt\;Value}}\)

Bolt value is the strength of the bolt.

Strength of bolt is taken as the minimum value of the following

  • Shearing strength  in a bolt
  • Bearing strength in a bolt
  • Tensile strength in a bolt.

Type of Stress

Formula

Shear Strength

Vdsb\(\frac{{{f_{ub}}}}{{\sqrt 3 \times {\gamma _{mb}}}}\)

Vdsb = Shearing Strength of bolt

fub = Ultimate tensile stress of the bolt

γmb = Partial safety factor for the material

Bearing Strength

Vdpb\(2.5\frac{{{k_b}dt{f_u}}}{{{\gamma _{mb}}}}\)

Vdpb = Bearing strength of bolt

kb = co-efficient;

smaller of (e/3d0\(\frac{p}{{3\;{d_0}}} - 0.25\),

fub / fu & 1)

e = end distance

p = pitch distance

d = nominal diameter of bolt

d0 = diameter of bolt hole

t = thickness of the connected plates experiencing bearing stress

fu = ultimate tensile stress of the plate

fub = ultimate tensile stress of the bolt

γmb = Partial safety factor

Tensile Strength

Tdb\(\frac{{0.9\;{f_{ub}}\;{A_{nb}}}}{{{\gamma _{mb}}}}\) < \(\frac{{{f_{vb}}{A_{sb}}{\gamma _{mb}}}}{{{\gamma _{m0}}}}\)

Tdb = Tensile strength

fub = ultimate tensile stress f bolt

fvb = yield stress of bolt

Anb = net tensile area of bolt

Asb = Shank area of bolt

γmb = partial safety factor for material of bolt = 1.25

γm0 = partial safety factor for material resistance governed by yielding = 1.10

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