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F. K. Kong MA, MSc, PhD, CEng, FICE, FIStructE, R. H. Evans CBE, DSc, D ès Sc, DTech, PhD, CEng, FICE, FIMechE, FIStructE (auth.)-Reinforced and Prestressed Concrete-Springer US (1987)

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472 Computer programs

Beam section title? (up to 40 characters) Rectanqular beam section

Type of section: Enter R for rectanqular section or P for flanqed section? R

Beam width bin mm? (eq. 250.0) 250.0

Effective depth of tension reinforcement d in mm? (eq. 700.0) 700.0

Depth of compression reinforcement d' in mm, if necessary:

Enter value (eq. 60.0) or press return for default value of O.lSd? 60.0

Characteristic strenqth of concrete feu in N/mm**2? (eq. &0.0) 40.0

Characteristic strenqth of steel fy in N/mm**2? (eq.460.0) 460.0

Desiqn ultimate moment M in kNm? (eq. 900.0) 900.0

Moment redistribution ratio? (eq. 0.85) 0.85

PAUSE

Continue ? (Y/N) Y

·····················~·······················

* Summary of Input Data for Proqram BMBRSR

*********************************************

Title for beam section : Rectanqular beam section

Details of the Rectanqular Section :

Beam width, b

Effective depth, d

Depth of comp. steel, d'

250.0E+OO mm

700.0E+OO mm

600.0E-01 mm

Characteristic Strengths

concrete, feu

Reinforcement, fy

40.0E+OO N/mm**2

460.0E+OO N/mm**2

Loading Information :

Design ultimate moment, M =

Moment redistribution ratio

900.0E+OO kNm

0.85E+OO

PAUSE

Continue ? (Y/H) Y

******************************

* Output from Proqram BMBRSR *

******************************

Ratio due to ultimate moment M, K

Ratio due to concrete capacity, K'

O.l8&E+OO

O.lUE+OO

At ultimate limit state :

Neutral axis depth ratio, x/d

Lever arm distance ratio, z/d =

O.U3E+OO

0.801E+OO

Desiqn ultimate moment M 900.0E+OO kNm > Mu 703.4!+00 kNm

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