A chasmogamous flower is a flower that opens at maturity, exposing its reproductive parts.
A bisexual flower contains both stamens (male organs) and carpels (female organs).
In such flowers, three types of pollination are possible:
Definition: Transfer of pollen from the anther to the stigma of the same flower.
Requirements: Proximity of anthers and stigma, and synchronization in their maturation.
Advantage: Ensures seed formation even in the absence of pollinators.
Limitation: No genetic variation.
🌱 Example: Wheat, Pea
Definition: Transfer of pollen from the anther of one flower to the stigma of another flower on the same plant.
Mechanism: Requires pollinating agents like insects or wind.
Genetically: It is self-pollination since the plant is the same.
Functionally: It mimics cross-pollination as it involves a vector.
🌻 Example: Maize, Cucurbits
Definition: Transfer of pollen from the anther of a flower on one plant to the stigma of a flower on a different plant of the same species.
Results in: Maximum genetic variation.
Requires: External pollinators (wind, insects, water, animals).
🌼 Example: Apple, Sunflower, Hibiscus
| Type | Source of Pollen | Genetic Effect | Pollinator Needed |
|---|---|---|---|
| Autogamy | Same flower | No variation | Not needed |
| Geitonogamy | Same plant | No variation | Yes |
| Xenogamy | Different plant | High variation | Yes |
Many of the flowering plants producing hermaphrodite flowers have developed many devices to discourage self-pollination and to encourage cross-pollination. Given below is a picture of one such outbreeding device in a flowering plant. Study the picture and answer the questions that follow:
(a) Explain how the given type of pollination is advantageous to the plant.
(b) Can this flowering plant show geitonogamy? Justify your answer.
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 \(P,O,Q\).