Which of the following is untrue about SCOP and CATH?

Question 1

Which of the following is untrue about SCOP and CATH?

(a) The definition for class in CATH is quite dissimilar to that in SCOP

(b) The definition for class in CATH is based on secondary structure content

(c) Architecture is a unique level in CATH, intermediate between fold and class

(d) The definition for class in CATH is similar to that in SCOP

Question 2

Correct option is (d) The definition for class in CATH is similar to that in SCOP

Easiest explanation: The topology level is equivalent to the fold level in SCOP, which describes overall orientation of secondary structures and takes into account the sequence connectivity between the secondary structure elements. The homologous superfamily and homologous family levels are equivalent to the superfamily and family levels in SCOP with similar evolutionary definitions, respectively.

LavanyaMalhotra · Answer 1 · 2022-02-20T17:19:09+0000

Correct option is (d) The definition for class in CATH is similar to that in SCOP

Easiest explanation: The topology level is equivalent to the fold level in SCOP, which describes overall orientation of secondary structures and takes into account the sequence connectivity between the secondary structure elements. The homologous superfamily and homologous family levels are equivalent to the superfamily and family levels in SCOP with similar evolutionary definitions, respectively.

Which of the following is untrue about SCOP and CATH?

Please log in or register to add a comment.

1 Answer

Please log in or register to add a comment.

Find MCQs & Mock Test

Related questions

Categories