Step 1: Understanding the power of a lens.
The power \( P \) of a lens is related to its focal length \( f \) by the formula: \[ P = \frac{1}{f} \] where \( f \) is in meters and \( P \) is in diopters (D).
Step 2: Analyzing the given power.
For a lens with power \( P = -2.0 \, D \), we can calculate the focal length \( f \): \[ f = \frac{1}{P} = \frac{1}{-2.0} = -0.5 \, \text{m} = -50 \, \text{cm} \] The negative sign indicates that the lens is a concave lens.
Step 3: Conclusion.
The correct answer is:
(A) is a concave lens
(D) has a focal length of -50 cm.
Identify the taxa that constitute a paraphyletic group in the given phylogenetic tree.
The vector, shown in the figure, has promoter and RBS sequences in the 300 bp region between the restriction sites for enzymes X and Y. There are no other sites for X and Y in the vector. The promoter is directed towards the Y site. The insert containing only an ORF provides 3 fragments after digestion with both enzymes X and Y. The ORF is cloned in the correct orientation in the vector using the single restriction enzyme Y. The size of the largest fragment of the recombinant plasmid expressing the ORF upon digestion with enzyme X is ........... bp. (answer in integer) 