Enzyme activity profiles as a function of time in the absence or presence of different types of feedback mechanisms are shown in the figure below. Match the following feedback mechanisms with the corresponding profiles in the figure.
(p) No feedback mechanism
(q) Negative feedback mechanism with short delay
(r) Negative feedback mechanism with long delay
(s) Positive feedback mechanism
Step 1: No feedback mechanism (p)
In absence of feedback, the enzyme activity simply rises after the signal and maintains a constant plateau. This corresponds to profile (iv).
Step 2: Negative feedback with short delay (q)
When there is a short delay in feedback, the enzyme activity initially overshoots and then stabilises quickly. This produces a small oscillation before settling, which matches profile (iii).
Step 3: Negative feedback with long delay (r)
A long delay in feedback produces sustained oscillations in enzyme activity (repetitive rise and fall cycles). This matches profile (ii).
Step 4: Positive feedback mechanism (s)
Positive feedback reinforces the response, leading to a sharp, amplified, and sustained increase in activity once the signal is applied. This corresponds to profile (i). Therefore, the correct matching is: (p) – (iv), (q) – (iii), (r) – (ii), (s) – (i).
Match the standard/stated cofactors in Column I with their respective enzymes in Column II
Match the immunological statements in Column I with the appropriate descriptions from Column II.
Match the syndromes listed in Column I with the cause/symptoms listed in Column II.
Match the hormones/precursors listed in Column I with their chemical type in Column II and the tissue of origin listed in Column III.
The \( F_{121} \) value of a known microorganism with \( Z \) value of \( 11^\circ C \) is 2.4 min for 99.9999% inactivation. For a 12D inactivation of the said microorganism at \( 143^\circ C \), the \( F \) value (in min) is .......... (rounded off to 3 decimal places)
Three villages P, Q, and R are located in such a way that the distance PQ = 13 km, QR = 14 km, and RP = 15 km, as shown in the figure. A straight road joins Q and R. It is proposed to connect P to this road QR by constructing another road. What is the minimum possible length (in km) of this connecting road?
Note: The figure shown is representative.
For the clock shown in the figure, if
O = O Q S Z P R T, and
X = X Z P W Y O Q,
then which one among the given options is most appropriate for P?