The formula to calculate the Shear Force is:
\[ Fs = Fc \cdot \cos(\theta) - Pt \cdot \sin(\theta) \]
Shear Force is the force which causes shear deformation to occur in the shear plane.
Let's assume the following values:
Using the formula:
\[ Fs = 1200 \cdot \cos(0.5235987755982) - 25 \cdot \sin(0.5235987755982) = 1026.73048454133 \text{ N} \]
| Centripetal Force (Fc) | Theta (θ) | Tangential Force (Pt) | Shear Force (Fs) |
|---|---|---|---|
| 1150 N | 0.5235987755982 rad | 25 N | 983.429214352164 N |
| 1160 N | 0.5235987755982 rad | 25 N | 992.089468390008 N |
| 1170 N | 0.5235987755982 rad | 25 N | 1,000.749722427853 N |
| 1180 N | 0.5235987755982 rad | 25 N | 1,009.409976465698 N |
| 1190 N | 0.5235987755982 rad | 25 N | 1,018.070230503543 N |
| 1200 N | 0.5235987755982 rad | 25 N | 1,026.730484541388 N |
| 1210 N | 0.5235987755982 rad | 25 N | 1,035.390738579233 N |
| 1220 N | 0.5235987755982 rad | 25 N | 1,044.050992617078 N |
| 1230 N | 0.5235987755982 rad | 25 N | 1,052.711246654922 N |
| 1240 N | 0.5235987755982 rad | 25 N | 1,061.371500692767 N |
| 1250 N | 0.5235987755982 rad | 25 N | 1,070.031754730612 N |
