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rob
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I'm not sure if you are still interested, but I believe the equation you are looking for is:

$$F = \frac{2sin(θ)EI}{L^2}$$$$F = \frac{2\sin(θ)EI}{L^2}$$

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"

I'm not sure if you are still interested, but I believe the equation you are looking for is:

$$F = \frac{2sin(θ)EI}{L^2}$$

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"

I'm not sure if you are still interested, but I believe the equation you are looking for is:

$$F = \frac{2\sin(θ)EI}{L^2}$$

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"

I'm not sure if you are still interested, but I believe the equation you are looking for is:

F = 2sin(θ)EI/(L^2)$$F = \frac{2sin(θ)EI}{L^2}$$

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"

I'm not sure if you are still interested, but I believe the equation you are looking for is:

F = 2sin(θ)EI/(L^2)

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"

I'm not sure if you are still interested, but I believe the equation you are looking for is:

$$F = \frac{2sin(θ)EI}{L^2}$$

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"

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I'm not sure if you are still interested, but I believe the equation you are looking for is:

F = 2sin(θ)EI/(L^2)

where θ is the angle at the end of your cantilever. I base this equation #16 from the paper, "An integral approach for large deflection cantilever beams"