Step 1: Understand Monod's equation.
Monod's equation is: \[ \mu = \mu_{{max}} \cdot \frac{S}{K_s + S} \] Where \( \mu \) is the specific growth rate, \( S \) is substrate concentration, \( K_s \) is the half-saturation constant, and \( \mu_{{max}} \) is the maximum specific growth rate.
Step 2: Apply substrate-unlimited condition.
Under substrate-unlimited conditions, \( S \gg K_s \), hence: \[ \mu \approx \mu_{{max}} \] This implies that microbial growth is at its maximum rate and no longer dependent on substrate concentration — i.e., zero-order kinetics with respect to substrate.
Step 3: Evaluate options.
(A) is correct: zero-order with respect to substrate.
(B) is incorrect: not first-order when substrate is abundant.
(C) is incorrect: that applies when \( S = K_s \), not substrate-unlimited.
(D) is correct: growth rate is almost equal to \( \mu_{{max}} \).
Consider the following statements on microbial metabolism:
(i) Utilization of carbon for cell synthesis is termed as anabolism.
(ii) During catabolism, adenosine triphosphate (ATP) is converted into adenosine diphosphate (ADP).
Choose the correct option from the following:
Length of the streets, in km, are shown on the network. The minimum distance travelled by the sweeping machine for completing the job of sweeping all the streets is ________ km. (rounded off to nearest integer)