Answer:
f = 628.32 lb
t = 2513.28 lb-inc
Step-by-step explanation:
given data:
θ = 45°
outside radius = 6 inch
inside radius = 4 inch
coefficient of friction = 0.4
max pressure = 100 psi
a) determine force required for applying one pad
f =
![(\theta )/(360)* 2\pi *p_(max)*r_(i)(r_(o)-r_(i))](https://img.qammunity.org/2020/formulas/engineering/college/s4bglrmy2sa8eydkxt1y4nzp5xuv3f0k62.png)
f =
![(45 )/(360)* 2\pi *100*4(6-4)](https://img.qammunity.org/2020/formulas/engineering/college/yyahj5e8txbk3ps0q7xvd5sgtf8woy2pe9.png)
f = 628.32 lb
b) torque capacity (t)
t =
![\mu *f*r_(average)^{}](https://img.qammunity.org/2020/formulas/engineering/college/8riapt38gk0g6ghadmtlfwahzbdz3p4srs.png)
t = 0.4 *628.32*5
torque = 1256.64 lb-inc
for both pad = 2 * 1256.64 =2513.28 lb-inc