Aim:- To measure diameter of a given wire using screw gauge.
Apparatus:- Screw gauge, wire, half-meter scale and
magnifying lens.
Theory:-
If with the wire between plane faces A and B, the
edge of cap lies ahead of nth division of linear scale.
Then, linear scale reading (L.S.R) = N
If nth division of circular scale lies over
reference line.
Then, circular scale reading (C.S.R) = n x (L.C) [L.C is
least count of screw gauge]
Total reading (T.R) = L.S.R + C.S.R = N + n x (L.C)
If D be the mean diameter and l be the mean length of the
wire,
Volume of
the wire, V = π (D/2)2 l
Observation:-
Determination of Least count of the Screw Gauge
1
L.S.D = 1mm.
Number of full rotations given to screw = 4mm
Distance moved by the screw = 4mm
Hench, pitch, P = 4mm / 4 = 1mm.
No. of division on circular scale = 100
Hench, least count = 1mm / 100 = 0.01mm = 0.001 cm
Zero error = 0mm
Mean zero error (e) = 0mm
Mean Zero correction (c) = -e = 0mm
Table for Diameter:
Serial Number
|
Main Scale
Reading
|
Circular Scale
Reading
|
Total Reading
|
||
No. of
circular scale division on reference line(n)
|
Value[n x (V.C)]
|
Observed [Do
= N + n x (V.C)]
|
Corrected )D = Do + C)
|
||
1
|
D1
|
||||
2
|
D2
|
||||
3
|
D3
|
||||
4
|
D4
|
||||
5
|
D5
|
||||
6
|
D6
|
Serial Number
|
Main Scale
Reading
|
Vernier Scale
Reading
|
Total Reading
|
||
No. of Vernier
division coinciding
|
Value [n x (V.C)]
|
Observed [Lo
= N + n x (V.C)]
|
Corrected (L = Lo + C)
|
||
1
|
L1
|
||||
2
|
L2
|
||||
3
|
L3
|
Calculations:-
Mean Diameter of the wire, D = D1 + D2
+ D3 + D4 + D5 + D6 / 6
Mean Length of wire = L1 + L2 + L3
/ 3
Volume of the wire, V = π (D/2)2 l
Result:-
The volume of
the given wire is ………. cm3
Precautions:-
- To avoid undue pressure; the screw should always be rotated by ratchet R and not by cap K.
- The screw should move freely without friction.
- The zero correction, with proper sign should be noted very carefully and added algebraically.
Sources of Error:-
- The screw may have friction
- The screw gauge may have back – lash error.
- Circular Scale divisions may not be of equal size.
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