3. Flask: Box that contains molding aggregate
Cope: Top half of the flask
Drag: Bottom half of the flask
Core: Sand shape that is inserted to produce holes,
hollows
Riser: Extra void filled with metal. Supplies metal to
mold cavity to compensate for shrinkage
solidification
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4. Gating system: Network of channels used to deliver molten
metal to the mold cavity.
Comprises of
Pouring cup
Spruce
Runners
Ingates
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5. Green Sand Mould
Composition:
Sand (70-85%); Clay (10-20%); Water (3-6%); Additives (wood flour, dextrin,
sea coal) (1-6%)
Shape and Size of Sand Grains:
Vary widely
The bulk density of a sand-mix is very low if the grains are of equal size
with smooth round shape
Result in increased voids and higher permeability
Clay, together with water, acts as a bonding agent. Imparts tensile and
shear strength to the moulding sand.
The organic additives burn out at high temperatures making room for the
moulding sand to expand and thus save the mould from crumbling.
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6. Properties of Moulding Sand
Properties of the Moulding Sand:
Strength (Compressive Strength)
Permeability (Gas flow rate through the specimen under a
specified pressure difference across it)
Deformation (Change in length of a standard specimen at the
point of failure)
Flowability (ability of the sand to flow around and over the pattern
when the mould is rammed)
Refractoriness (ability of the sand to remain solid as a function of
temperature)
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8. Gating Design
A good gating design ensures distribution of metal in the mould cavity at a
proper rate without excessive temperature loss, turbulence and entrapping
gases and slags.
Bernoullis theorem states that the sum of the energies (head, pressure, kinetic,
and friction) at any two points in a flowing liquid are equal
2
2
3 3
1 1
1 1 3 3
2 2
p v
p v
h F h F
g g
+ + + = + + +
Between points 1 and 3: (In a simple vertical gating)
where, h is the head, cm, p is pressure on the
liquid, N/cm2; is the density, g/cm3 ; v is the
flow velocity; cm/s; g is gravitational
acceleration constant, 981 cm/s/s ; and F is head
losses due to friction, cm . Subscripts 1 and 2
indicate any two locations in the liquid flow.
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9. In the figure, pressure at points 1 and 3 is equal ( )
Level 1 is maintained constant. Thus the velocity, = 0
Frictional losses are neglected
The energy balance equation between points 1 and 3 gives:
1 3
p p
=
p1
2
3
3
; , 2
2
t t
v
h or v gh
g
= =
Where, g is the acceleration due to gravity and is
the velocity of the liquid metal at the gate.
Time taken to fill up the mould is obtained as:
p3
3
f
g
V
t
A v
=
Where, and V are the cross-sectional area of the gate and
the volume of the mould respectively.
基基
Gating Design (Contn.)
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