To solve the problem, we need to identify the type of pseudopodia in Actinophrys.
1. Understanding Pseudopodia in Actinophrys:
Actinophrys, a type of protozoan, uses pseudopodia for movement and feeding. Pseudopodia are temporary projections of the cell's cytoplasm used for locomotion and capturing food.
2. Analyzing the Options:
(1) Lobopodia: These are blunt, finger-like extensions of the cytoplasm, which are typically seen in amoeba-like organisms, but not characteristic of Actinophrys.
(2) Filopodia: These are thin, thread-like extensions of the cytoplasm and are more characteristic of certain amoebas, but not typically Actinophrys.
(3) Reticulopodia: These are networks of interconnected pseudopodia, seen in some amoeba-like organisms. While Actinophrys does have branching projections, this type is not the correct answer.
(4) Heliopodia: These are star-shaped projections, which is the correct type of pseudopodia found in Actinophrys.
3. Identifying the Correct Answer:
The correct type of pseudopodia in Actinophrys is heliopodia, which are radiating projections that form a star-like shape.
Final Answer:
The correct answer is Option D: Heliopodia.
Match List-I with List-II
Choose the correct answer from the options given below:
Match List-I with List-II
List-I (Term) | List-II (Definition) |
---|---|
(A) Sterilization | (I) Validated process used to render a product free of all forms of viable microorganisms including bacterial spores |
(B) Antiseptic | (II) Substance that prevents or arrests the growth or action of microorganisms by inhibiting their activity or by destroying them |
(C) Germicide | (IV) Agent that destroys microorganisms, especially pathogenic organisms |
(D) Disinfectant | (III) Usually a chemical agent that destroys disease causing pathogens or other harmful microorganisms, but might not kill bacterial spores |
The mass of particle X is four times the mass of particle Y. The velocity of particle Y is four times the velocity of X. The ratio of de Broglie wavelengths of X and Y is:
An inductor and a resistor are connected in series to an AC source of voltage \( 144\sin(100\pi t + \frac{\pi}{2}) \) volts. If the current in the circuit is \( 6\sin(100\pi t + \frac{\pi}{2}) \) amperes, then the resistance of the resistor is: