3a3040d5-b0e7-44d7-90e3-3b6bf5c24e76 57 2 5 decimal
&[FILENAME]
&[PAGENUM] / &[COUNT]

Ian Smith Project Services Ltd. Level3, iPayroll House 93 Boulcott Street Wellington

Engineer: SD

Job No.:W140605

Calculation of Seismic Coefficient

0.85 1.29 1 1 2.36 0.62

Ian Smith Project Services Ltd. Level3, iPayroll House 93 Boulcott Street Wellington

Engineer: SD

Job No.:W140605

Transverse Analsyis

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

General arrangement of frame

kN 17

m1:mass of roof @ 0.5kN/sqm

kN 148.5

m2:mass of block wall

kN 66.5

m:effective mass

kN 41.5

P: earthquake load

kNm 93.38

M:imposed moment

kN 20.75

Vcol:imposed shear in col

kN 27.46

Vfdn:imposed shear in foundation beam

Calculates area of a bar

Calculates stress block parameters

Calculates ultimate axial force in kN

Intregates to give force(kN) and moment(kNm)

Main function

Ian Smith Project Services Ltd. Level3, iPayroll House 93 Boulcott Street Wellington

Engineer: SD

Job No.:W140605

Transverse Analsyis

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

Bending capacity of columns:

mm 2 ^ 508.94 mm 2 ^ 508.94

Axial force is neglected conservatively

kNm 38.91

Shear capacity of columns:

Formula for beams is applied here because the behaviour is predominantly flexural with negligible axial load

mm 2 ^ 56.55 kN 82.16 kN 18.85 kN 85.86 41.67

Ian Smith Project Services Ltd. Level3, iPayroll House 93 Boulcott Street Wellington

Engineer: SD

Job No.:W140605

Transverse Analsyis

Bending capacity of ground beams

mm 2 ^ 710 mm 2 ^ 710 kNm 72.78

Shear capacity of ground beams

mm 2 ^ 56.55 kN 115.02 kN 26.39 kN 120.2 77.94

Ian Smith Project Services Ltd. Level3, iPayroll House 93 Boulcott Street Wellington

Engineer: SD

Job No.:W140605

Out-of-plane analysis for transverse direction

Block walls are assumed to be unsupported at roof level

1.4

α: moment coefficient

From Roark's handbook

2.25 m * 1.38 2

For μ of 1.25

1.05 kN m / 3.46 kNm 10.36

fcb:compressive strenghth of block

fyb:yield strength of reinf. in block wall

mm 2 ^ 78.54

Block wall reinforcement:

Mnb:nominal moment capacity of block wall

mm 12.32 kNm 7.21 69.61 mm 37.5 262.5 2 1 mat mm 2 ^ mm 2 ^