a[mm]/l - Memorial University of Newfoundland DAI
a[mm]/l - Memorial University of Newfoundland DAI
a[mm]/l - Memorial University of Newfoundland DAI
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where r 2s the ull#mate shear stress. V Ir the ulumate rhear force. c Is the ride dtmcnrson<br />
<strong>of</strong> arqum column. and h Is the effectwe dcpth <strong>of</strong> the slab.<br />
Mae (1961) conduced an crpenmcntvl mvea#g.atlon to analysts <strong>of</strong> shear rrrcngth<br />
where rhear and flexure were con~ldered as r comblncd laddtng problem Mae rraxcd that<br />
the cnucal scct!on <strong>of</strong> a slab subjected to a coneenwaled load was located at the column<br />
pcnmerer md rhrt the shear urengrh tr to some extent dc~ndcnt upon the flexural<br />
strength Bared on $he expenmental program. a "em,-emptncal type <strong>of</strong> equauon wa<br />
developed to calculate the ult,matc shear rtrenph.<br />
where. u. = ulumnte rhcar nren<br />
V. = ulttmate shear force<br />
V,i.<br />
= ultlmee load for flexunl fatlure<br />
h = rlde dlmenrlon <strong>of</strong> rqum loaded area<br />
r =periphery amund the column excludtng opnlngr<br />
d = sffcctlvs depth <strong>of</strong> the slab<br />
= compresswe strength <strong>of</strong> concrele<br />
It was suggested that Equatxan (2.2) war the be* equalon lo date for predlctlon d<br />
the failure load ~n the repon <strong>of</strong> ACI-ASCE co<strong>mm</strong>ittee 316 (1962) The Co<strong>mm</strong>~ltec<br />
reco<strong>mm</strong>ended that the followmg dertgn equauon for calculating ulumale rhem load.