Loading
/custom-emojis/emojis/contour-map.png
Templates
📚
Articles & Resources
📖
Guides & Support
🌵
CalcTree
🚀
Projectile motion
Bust Common Myths About Java Programming
Loading
/custom-emojis/emojis/calculator.png
Tensile Strength and Capacity Control of the W-Shape Sections According to AISC 360-16
Loading
/custom-emojis/emojis/calculator.png
Concrete Cylinder Strength Vs Cube Strength
Loading
/custom-emojis/emojis/calculator.png
Earthquake Design Action Calculation
Sıvılaşma Verileri Tablosu
EM Wave Propagation Calculator
section properties with units
Forward Kinematics of Robotic Arm with 6 Degrees of Freedom
İKSA YAPILARI PROJELENDİRME HİZMET BEDELİ (2024)
GEOTEKNİK RAPOR (EK-B) ASGARİ HİZMET BEDELİ (2024)
ZEMİN İYİLEŞTİRME/DERİN TEMEL PROJELENDİRME ASGARİ HİZMET BEDELİ (2024) (İMO)
İKSA YAPILARI PROJELENDİRME HİZMET BEDELİ (2023)
Loading
/custom-emojis/emojis/bending-moment.png
Dezi et. al (2010)
🤾
Projectile motion

Zed section shape

Input

Geometry



d
:3.62 in



b
:1.25 in



L
:5.00 ft



t
:0.0713 in



l
:0.188 in



r_out
:0.178 in


Advanced properties for analysis



n_r
:22.00


Can’t display the image because of an internal error. Our team is looking at the issue.


Material



fy
:33.00 ksi



G
:80.00 GPa



E
:200.00 GPa



u
:0.30


Loads



M_A
:372.00 lbf ft



M_B
:372.00 lbf ft




Output

Properties

properties_table 
Property
Symbol
Value
Gross section area
A
{"mathjs": "Unit", "value": 0.41999999999999993, "unit": "in^2", "fixPrefix": false}
Inertia x
Ixx
{"mathjs": "Unit", "value": 0.79, "unit": "in^4", "fixPrefix": false}
Inertia y
Iyy
{"mathjs": "Unit", "value": 0.06, "unit": "in^4", "fixPrefix": false}


Flexural Strength



Mne
:1,046.667 lbf ft


Details

The nominal flexural strength [resistance],

, for yielding and global (lateral-torsional) buckling considering capacity up yo first yield shall be calculated in accordance with:

Mne=SfFnMy    (Eq. F2.11)M_{ne}=S_fF_n\le M_y \space \space \space \space (Eq. \space F2.1-1)
Where:
  1. 
    
    : Nominal flexural strength [resistance] for yielding and global buckling.
  2. 
    
    : Elastic section modulus of full unreduced section relative to extreme compression fiber.
  3. 
    
    : Flexural Stress
  4. 
    
    :
    
    (Eq. F2.1-2)


Shear Strength



Vn
:4,608 lbf


Details

The nominal shear strength [resistance],

, of flexural members without holes in the web shall be calculated in accordance with:

Vn=Vy for λv0.815V_{n}=V_y \space for \space\lambda_v\le 0.815




Vn=0.815VcrVy for 0.815<λv1.227 V_n = 0.815\sqrt{V_{cr}V_y} \space for \space0.815 <\lambda_v\le 1.227 \space




Vn=Vcr for λv>1.227V_n = V_{cr} \space for \space \lambda_v > 1.227
Where:
  1. 
    
    (Eq. G2.1-4)
  2. 
    
    : Yield shear for of cross-section

(Eq. G2.1-5)