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ANALYSIS AND DESIGN
OF
TAILSTOCK ASSEMBLY
PRESENTED BY
L SURESH KUMAR
R NO: 163506
MANUFACTURING ENGG.
TAILSTOCK
 A tailstock, also known as a foot stock, is a device
often used as part of an engineering lathe, wood-
turning lathe, or used in conjunction with a rotary
table on a milling machine.
 It is usually used to apply support to the
longitudinal rotary axis of a workpiece being
machined.
PARTS OF TAILSTOCK T1 =FEED SCREW
T2 =REDUCTION GEAR BOX
T3 =BODY
T4 =ADJUSTABLE BASE
T5 =SPINDLE
T6 =LOCKING PIN
ASSEMBLY OF TILSTOCK
FORCES AT THE LATHE CENTRES
DESIGN OF TAILSTOCK
Design of tailsock is associated with the design of the lathe
beds.
 As the tail stock slides on to the lathe beds the forces
induced on the lathe bed also transmited to the tailstock.
 The design of tailstock is preceded by the analysis of
forces that are acting on the system due to tool workpiece
interaction.
BY FINDING THE REACTION FORCES
considering the work piece as the SSB
 AT THE TAILSTOCK CENTRE Px =Thrust force
mass of the work piece is = M/2 Pz = cutting force
 THE REACTION FORCES, Py = shear force
A'2= Py×(L1/L) -Px×(d/2L)
A''2=Pz×(L1/L) - (M/2)
K2= K
SPECIFICATIONS OF THE TAILSTOCK
Dia of the mandrel (d)= Ch0.7
Length of the barrel(L)=40√h
Dia of the barrel (D) =1.75d
Base length (B) = 1.25h
Base width (C) = h
A = h+60
FORCES IN TAILSTOCK
The resultant load at the tailstock centre is given by,
F = √(F2
h+F2
v)
But Fh = Pz×(L1/L) - (m/2)
Fv = Py×(L1/L) - Px×(d/2L)
but if the turning is done at the tailstock
i.e, at L1 = L
Further assuming some data i.e,
if d = h , and L = 6 to 8h
as d is very small (d/2*L)<<<L
Contd....
thus.., Fv ≈ Pz
Fh ≈ Py
= 1/8 to 1/4 of Pz for conventional cut
we know that,
Fc = cos(β-٧) /{sin(ǿ)×cos(ǿ+β-٧)} *‫ڂ‬s*As
cos(β-٧) /{sin(ǿ)×cos(ǿ+β-٧)} = 4
‫ڂ‬ s = 40 kg/mm2 for carbon steels
Acc to niccolson and smith standard area at the tailstock
centre is assumed as (h2/6400)
contd...
then..,
substituting all the values,
F = 1.1 Pz
= 1.1×(h2/6400)×4×40
= h2/36
if the mandrel is taken as overhang
L1 = 5√h
L2 =35√h
contd...,
δ = QL2
3 /8EI
deflection of cantilever beam with the UDL
Q = F×(L1/L2) = (h2/36)×5×√h
35×√h
= h2/252
 if the clearance b/n the mandrel & the barrel is chosen
as easy sliding fit,
then, clearance C ≈ 0.002×d = δ
0.002d = h2×(35√h)3×64
252×8×2×104×π×d4
contd...,
d5 =10.8×h(7/2)
d = 1.6×h0.7 where h is in mm
This completes the design of tailstock
Analysis and design of tail stock assembly

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Analysis and design of tail stock assembly

  • 1. ANALYSIS AND DESIGN OF TAILSTOCK ASSEMBLY PRESENTED BY L SURESH KUMAR R NO: 163506 MANUFACTURING ENGG.
  • 2. TAILSTOCK  A tailstock, also known as a foot stock, is a device often used as part of an engineering lathe, wood- turning lathe, or used in conjunction with a rotary table on a milling machine.  It is usually used to apply support to the longitudinal rotary axis of a workpiece being machined.
  • 3. PARTS OF TAILSTOCK T1 =FEED SCREW T2 =REDUCTION GEAR BOX T3 =BODY T4 =ADJUSTABLE BASE T5 =SPINDLE T6 =LOCKING PIN
  • 5. FORCES AT THE LATHE CENTRES
  • 6. DESIGN OF TAILSTOCK Design of tailsock is associated with the design of the lathe beds.  As the tail stock slides on to the lathe beds the forces induced on the lathe bed also transmited to the tailstock.  The design of tailstock is preceded by the analysis of forces that are acting on the system due to tool workpiece interaction.
  • 7. BY FINDING THE REACTION FORCES considering the work piece as the SSB  AT THE TAILSTOCK CENTRE Px =Thrust force mass of the work piece is = M/2 Pz = cutting force  THE REACTION FORCES, Py = shear force A'2= Py×(L1/L) -Px×(d/2L) A''2=Pz×(L1/L) - (M/2) K2= K
  • 8. SPECIFICATIONS OF THE TAILSTOCK Dia of the mandrel (d)= Ch0.7 Length of the barrel(L)=40√h Dia of the barrel (D) =1.75d Base length (B) = 1.25h Base width (C) = h A = h+60
  • 9. FORCES IN TAILSTOCK The resultant load at the tailstock centre is given by, F = √(F2 h+F2 v) But Fh = Pz×(L1/L) - (m/2) Fv = Py×(L1/L) - Px×(d/2L) but if the turning is done at the tailstock i.e, at L1 = L Further assuming some data i.e, if d = h , and L = 6 to 8h as d is very small (d/2*L)<<<L
  • 10. Contd.... thus.., Fv ≈ Pz Fh ≈ Py = 1/8 to 1/4 of Pz for conventional cut we know that, Fc = cos(β-٧) /{sin(ǿ)×cos(ǿ+β-٧)} *‫ڂ‬s*As cos(β-٧) /{sin(ǿ)×cos(ǿ+β-٧)} = 4 ‫ڂ‬ s = 40 kg/mm2 for carbon steels Acc to niccolson and smith standard area at the tailstock centre is assumed as (h2/6400)
  • 11. contd... then.., substituting all the values, F = 1.1 Pz = 1.1×(h2/6400)×4×40 = h2/36 if the mandrel is taken as overhang L1 = 5√h L2 =35√h
  • 12. contd..., δ = QL2 3 /8EI deflection of cantilever beam with the UDL Q = F×(L1/L2) = (h2/36)×5×√h 35×√h = h2/252  if the clearance b/n the mandrel & the barrel is chosen as easy sliding fit, then, clearance C ≈ 0.002×d = δ 0.002d = h2×(35√h)3×64 252×8×2×104×π×d4
  • 13. contd..., d5 =10.8×h(7/2) d = 1.6×h0.7 where h is in mm This completes the design of tailstock