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FLUID MECHANICS

CALIBRATION OF WIRES

 

 

RESULTS AND DISCUSSION

 

CALIBRATION OF WEIRS

 

WEIR DIMENSIONS
Rectangular Weir
Weir width “b” in mm  = 30 mm Weir height in mm  = 100 mm

Replication Number

“Ho
in mm

H0(m)

Volume in L

Elapsed Time in seconds

Flowrate in m3/s

1

62.5

0.0625

30

33.4

0.00090

2

56.2

0.0562

30

37.2

0.00081

3

52.6

0.0526

30

43.4

0.00069

4

42.9

0.0429

30

58.3

0.00051

5

34.0

0.0340

30

79.4

0.00038

6

20.1

0.0201

20

98.1

0.00031

 

Table 1 shows rectangular weir data

 

In the table 1, the Q(m3/s) is calculated from the Volume (v) dividing it by time (t).

 

Figure 1 plot Q vs. H0

 

From the figure 1, the value of n=0.985 which is not so close to the theoretical value of 1.50. The square R value is 0.921. The k value is 0.012. The Cd value is coming to be 0.1355.

 

 

 

WEIR DIMENSIONS
90o Weir
Weir width “b” in mm  = 200 mm Weir height in mm  = 100 mm

Replication Number

“Ho
in mm

H0(m)

Volume in L

Elapsed Time in seconds

Flowrate in m3/s

1

49.0

0.0490

35

39.3

0.00076

2

44.5

0.0445

35

50.9

0.00059

3

40.5

0.0405

35

61.8

0.00049

4

37.9

0.0379

35

75.9

0.00040

5

29.3

0.0293

35

135.8

0.00022

6

21.3

0.0213

10

69

0.00043

 

Table 2 shows triangular weir data

 

Figure 2 Plot Q vs H0

 

 

From the figure 2, the value of n=0.816 which is not so close to the theoretical value of 2.50. The square R value is 0.358. The k value is 0.006. The Cd value is coming to be 0.0677.

 

 

CONCLUSION

 

As the final results, the rectangular weir k=0.012, Cd=0.1355 and n =0.985 which really bad and not close to the theoretical value n=1.50.

While in the triangular weir k=0.006, Cd=0.0677 and n =0.816 which really bad and not close to the theoretical value n=2.50.

 

 

REFERENCES

 

  • Bagheri S, Heidarpour M (2010) Flow over rectangular sharp-crested Irrig Sci 28:173–179
  • Chanson H (1996) Free-surface flows with near-critical flow conditions. Can J Civ Eng 23(6):1272–1284 Chaudhry MH (1993) Open channel flow. Prentice Hall, Englewood Cliffs
  • Finnemore EJ, Franzini JB (2002) Fluid mechanics with engineering applications. McGraw-Hill, New York
  • Herschy H (1995) General purpose flow measurement equations for flumes and thin plate weirs. Flow Meas Instrum 6(4):283–293

 

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