Civil Engineering Reference
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vertical spacing of the steel, S 2 and width of beam b , while the
reinforcement ratio for the total horizontal steel
r l is based on the total steel
area and the effective cross-sectional area, bd .
For any given set of the C values the ratio of the calculated shear strength
to the experimental shear strength R F for each test is determined. The mean
value and the coefficient of variation of this ratio for the 63 tests are then
computed. A search for the least coefficient of variation leads to the
following set of C values: C =0.03, C l =0.26, C t =0. 1 2 and C s =0.3.
Substituting these constants into Eqn (7.19) gives the explicit formula
proposed for shear strength design:
(7.21)
with the limitations The coefficient
K, representing the shear span effect, is given in Eqn (7.12). The shear
strength V n is then obtained from Eqn (7.2).
Figure 7.12 Comparison of proposed explicit formula (Eqn 7.21) with tests
 
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