To solve this problem, we need to understand the relationship between Gross Primary Productivity (GPP) and Net Primary Productivity (NPP) in an ecosystem. The NPP is the amount of energy available for consumption by the next trophic level after accounting for the energy used by producers for respiration. Mathematically, NPP is defined as NPP = GPP - R, where R represents the respiration energy consumed by producers.
Given: NPP of first trophic level = 100x (kcal m-2)yr-1
In a typical ecosystem, energy transfer across trophic levels is approximately 10% efficient. This means each trophic level receives 10% of the energy from the previous level.
The correct choice among the given options is: \(10x\) (kcal m-2)yr-1.
Given below are two statements:
Statement I: The primary source of energy in an ecosystem is solar energy.
Statement II: The rate of production of organic matter during photosynthesis in an ecosystem is called net primary productivity (NPP).
In light of the above statements, choose the most appropriate answer from the options given below:
List-I (Concepts) | List-II (Explanation) |
---|---|
(A) Standing state | (IV) Amount of mineral nutrients in the soil at a given time |
(B) Secondary productivity | (II) Rate of formation of organic matter by consumers |
(C) Standing crop | (III) Mass of living matter in a trophic level at a given time |
(D) Net primary productivity | (I) Available biomass for the consumption of heterotrophs |
A full wave rectifier circuit with diodes (\(D_1\)) and (\(D_2\)) is shown in the figure. If input supply voltage \(V_{in} = 220 \sin(100 \pi t)\) volt, then at \(t = 15\) msec:
A bob of heavy mass \(m\) is suspended by a light string of length \(l\). The bob is given a horizontal velocity \(v_0\) as shown in figure. If the string gets slack at some point P making an angle \( \theta \) from the horizontal, the ratio of the speed \(v\) of the bob at point P to its initial speed \(v_0\) is :
A sphere of radius R is cut from a larger solid sphere of radius 2R as shown in the figure. The ratio of the moment of inertia of the smaller sphere to that of the rest part of the sphere about the Y-axis is :