Carman’s equation is given by S0= _____
Posted: Thu Jul 14, 2022 1:33 pm
a) \(\frac{\sqrt{(g/k)K\gamma \epsilon^3}}{\sqrt{(1-\epsilon)^2}}\)
b) \(\frac{\sqrt{(g/k)K\gamma \epsilon^2}}{\sqrt{(1-\epsilon)^2}}\)
c) \(\frac{\sqrt{(g/k)K\gamma \epsilon^3}}{\sqrt{(1+\epsilon)^2}}\)
d) \(\frac{\sqrt{(k/g)K\gamma \epsilon^3}}{\sqrt{(1-\epsilon)^2}}\)
b) \(\frac{\sqrt{(g/k)K\gamma \epsilon^2}}{\sqrt{(1-\epsilon)^2}}\)
c) \(\frac{\sqrt{(g/k)K\gamma \epsilon^3}}{\sqrt{(1+\epsilon)^2}}\)
d) \(\frac{\sqrt{(k/g)K\gamma \epsilon^3}}{\sqrt{(1-\epsilon)^2}}\)