This solution determines the sley eccentricity for a shuttle loom based on the provided crank radius and connecting rod length.
Sley eccentricity ($E$) is calculated as the ratio of the crank radius to the connecting rod length.
The formula used is:
$E = \frac{r}{L}$
Substituting the given values:
$E = \frac{10 \text{ cm}}{40 \text{ cm}}$
$E = 0.25$
The sley eccentricity is calculated to be 0.25.
Two shuttle looms (A and B), running at same picks per minute, have same mass of sley and associated system for beat up. The crank radius ($r$) and the eccentricity ratio ($e$) of the looms are
$r_A = 10 \text{ cm}; e_A = 0.5; r_B = 6 \text{ cm}; e_B = 0.4$
The ratio of the beat up force of loom A to that of loom B (rounded off to 1 decimal place) is ________
A take-up motion is shown below. The number of teeth on gear A, B, C, D and E are 60, 20, 40, 25 and 50, respectively. The circumference of the take-up roller is 40 cm. If one tooth is broken on gear B, then the wavelength (cm) of the fault in fabric (in integer) is _________________.