The animal coelacanth caught in South Africa is an example of vertebrate transition from:
1. Fish to Amphibia
2. Amphibia to Reptilia
3. Reptilia to Bird
4. Reptilia to Mammal
Subtopic: A BRIEF ACCOUNT OF EVOLUTION |
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The graph which shows the correct variation of \(\large\frac{1}{v}\) with \(\large\frac{1}{u}\) for a concave mirror, where \(u\) is the object distance and \(v\) is the image distance, is:
1.
2.
3.
4.
Subtopic: Reflection at Spherical Surface |
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Identify the correct statements about genetic codons. A. AUG is initiator codon and codes for Glycine B. UAA codes for Tyrosine C. The codons are mostly universal D. UAG is terminator codon E. More than one codon code for single amino acid
1.
C, B, D
2.
A, D, E
3.
C, D, E
4.
A, B, C
Subtopic: Genetic Code |
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Consider the reaction in equilibrium \(\mathrm{PCl}_5=\mathrm{PCl}_3+\mathrm{Cl}_2\)
at \(500 \mathrm{~K} .\) The concentration of \(\mathrm{PCl}_5=1.40~ \mathrm{M} \text {, }\) concentration of \(\mathrm{Cl}_2=1.60~ \mathrm{M} \text {, }\) concentration of \(\mathrm{PCl}_3=1.60 \mathrm{M}\). Calculate \(K_c\):
1. 2.00
2. 2.6
3. 1.83
4. 3.4
Subtopic: Kp, Kc & Factors Affecting them |
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A wire of length \(L\) and radius \(r(r<<L)\) is kept floating on the surface of a liquid of density \(\rho\). The maximum radius of the wire for which it may not sink is (Surface tension of liquid is \(T\)):
1. \(\sqrt { \dfrac{T}{\rho g}}\)
2. \(\sqrt { \dfrac{2T}{\rho g}}\)
3. \(\sqrt{\dfrac{2T\rho}{\pi g}}\)
4. \(\sqrt{\dfrac{2T} {\pi \rho g}}\)
Subtopic: Surface Tension |
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A rocket is fired vertically upward with a speed of \(\dfrac{v_e}{\sqrt2}\) from the earth's surface, where \(v_e\) is escape velocity on the surface of earth. The distance from the surface of earth upto which the rocket can go before returning to the earth is
(Given radius of earth \(=6400~\text{km}\) ):
1.
\(1600~\text{km}\)
2.
\(3200~\text{km}\)
3.
\(6400~\text{km}\)
4.
\(12800~\text{km}\)
Subtopic: Escape velocity |
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