How is the interaction between \(\textit{Ophrys}\) and its specific bee pollinator one of the best examples of co-evolution? Explain.
The interaction between the orchid genus Ophrys and its specific bee pollinator is a remarkable example of co-evolution. The orchid has evolved to exhibit floral mimicry of the female bee in terms of its appearance, scent, and touch. This mimicry deceives the male bee into attempting to mate with the flower (pseudocopulation). During this process, the pollinia (pollen sacs) of the Ophrys flower get attached to the bee’s body. When the same bee visits another Ophrys flower, it transfers the pollinia, thus achieving pollination.
This close relationship has driven the co-evolution of both the orchid and the bee in the following ways:
This intricate, species-specific mimicry highlights a tight co-evolutionary relationship where the reproductive success of the orchid is entirely dependent on the deception of a single bee species. The bee’s behavior exerts strong selective pressure on the orchid’s floral characteristics. The high degree of specialization makes this interaction a classic illustration of co-evolution.
The interaction demonstrates co-evolution through the orchid’s floral mimicry (appearance, scent, touch) of the specific female bee, leading to pseudocopulation and pollination. This has resulted in reciprocal evolutionary changes in both the orchid and the bee.
Given below is the diagram of a human sperm. Read the information below the diagram and fill in the blanks: 
The two structures shown below are formed in the process of spermatogenesis. Study them carefully and answer the questions that follow.
A racing track is built around an elliptical ground whose equation is given by \[ 9x^2 + 16y^2 = 144 \] The width of the track is \(3\) m as shown. Based on the given information answer the following: 
(i) Express \(y\) as a function of \(x\) from the given equation of ellipse.
(ii) Integrate the function obtained in (i) with respect to \(x\).
(iii)(a) Find the area of the region enclosed within the elliptical ground excluding the track using integration.
OR
(iii)(b) Write the coordinates of the points \(P\) and \(Q\) where the outer edge of the track cuts \(x\)-axis and \(y\)-axis in first quadrant and find the area of triangle formed by points \(P,O,Q\).