Virus structure, attachment and entry Flashcards
Viruses come in different sizes and shapes, but all virions are designed for ___________ and effective _________ of viral genome from one host cell to another.
Protection; transmission (delivery)
What are the requirements of virions designed for protection?
1) Recognition and packaging of the nuclei acid genome
2) Stable protective protein shell
3) Interaction with host cell membrane for the incorporation of the envelope (if it’s an envelope virus)
What are the requirements of virions designed for delivery?
1) Recognition of susceptible cells and performing entry
2) Uncoating of the genome and delivery to the site of replication
Virus particles are __________ structures. Define what that means.
Metastable
They are structures that are stable but can reach a lower free energy conformation which can be attained when an unfavourable energy barrier has been surmouted (it’s stable initially (protection state) but when u provide it enough energy, it is going to go to an even more stable conformational state (release state)). This is an IRREVERSIBLE PROCESS.
Why are virus particles (protein shells) metastable structures?
They must be stable for the protection of the genome.
However, they must NOT be TOO STABLE to allow entry and genome uncoating in the host cell.
How can metastability be achieved for the protein coats?
To make it stable:
Provide maximum contact (non-covalent bonds) between viral proteins that make the protein coat.
Each subunit has identical/quasiquivalent bonding contacts with its neighbours, created by SYMMETRICAL arrangement of many similar/identical proteins.
To make it unstable:
The structure is not permanently bonded together with non-covalent interactions. They can be taken apart or loosened during infection to release/expose the genome.
What basic principle of viral protein shells does the HPV vaccine made in yeast take advantage of?
It takes advantage of the fact that many capsid proteins can self assemble into virus like particles (VLPs).
It makes VLPs that resembles the virus with no genome; so very safe!
Repeated interactions of chemically complementary surfaces (of the capsid proteins) at the subunit interfaces leads to a ___________ ____________.
What are the two types of structures seen in viruses in nature?
SYMMETRICAL ARRANGEMENT
- Helical structures
- Icosahedral structures
Helical structures are ____-like or _________ structures. It has a _______ ______ of symmetry.
They are also ______ structures, meaning any volume can be enclosed by varying the length of the helix.
Give an example of a virus with this structure.
rod; filamentous; screw axis
open
An example is: tobacco mosaic virus
(T/F) In helical structures, capsid proteins associate with other capsid proteins and often with the genome. Hence, disrupting these interactions and exposing the genome can be used as a pharmacological effect.
True!
In the formula P = p x μ; what do each variable mean?
P = the pitch (height) of the helix
p = the axial rise per unit
μ = number of structural units per turn of the helix
Vesicular stomatitis virus, part of rabies family, has a ____________ with a helical symmetry. Therefore, it has a repetitive protein-_______ and protein-_____ interactions.
Nucleocapsid
Protein-protein; protein-RNA
While capsid is synonymous with _____, nucleocapsid is synonymous with _____.
coat (it’s outside); core (there is multiple layers on top of it)
What kind of viral genomes contain a nucleocapsid with helical symmetry?
Give four examples.
Negative ssRNA
1) Paramyxoviridae (measles)
2) Rhabdoviridae (rabies)
3) Filoviridae (ebola)
4) Orthomyxoviridae (influenza)
The average capsid protein size is ____-____ (for viruses of all sizes).
All round capsids have _______ number of proteins and multiple of ____ are the most common. What’s the exception??
20-60kDa
precise; 60
Exception: 120 is skipped!!! Therefore, it is 60, 180, 240, 960, etc.
What are the characteristics of platonic solids?
1) All faces are regular polygons
2) All faces are congruents (shapes that are exactly the same)
3) All corners are congruents and the same number of faces meet at every vertex
Round capsids are built using which one of the 5 platonic solids?
Icosahedron
Icosahedral symmetry
Icosahedron is a solid with ___ triangular faces. It has ____ vertices related by _____-, ____-, and _____ axes of symmetry.
It has a _______ axes of symmetry.
20; 12; twofold; threefold; fivefold
Rotation
twofold means ?
Icosahedral capsid are ______ structures.
To be able to make icosahedral structure, capsid subunits tend to arrange as _________ and ________.
CLOSED (limits how much DNA/RNA that you can put into it)
while helical is open
Pentamers; hexamers
What is the minimal number of protein subunits needed to build a capsid with icosahedral subunits?
3 proteins per face x 20 faces = 60 protein subunits!
(T/F) Simple icosahedral capsid is made of 60 identical proteins (3 per face), and the interactions of all proteins with their neighbours are all different.
False!
Though Simple icosahedral capsid is made of 60 identical proteins (3 per face), and the interactions of all proteins with their neighbours are all IDENTICAL (tail-tail, head-head).
How can we make bigger particles for icosahedral symmetry?
By ADDING MORE PROTEINS! Not bigger proteins; so you are not increasing the size of your capsid!
So you still have 20 faces but instead of having only 3 proteins per face, you will have more.
(T/F) In bigger icosahedral particles (pentmaes with 5-fold axis or hexamers with 6-fold axe of symmetry), the bonding environment is also identical like with pentamers. Therefore, just as stable.
False! They are NOT identical but they are similar: QUASIEQUIVALENT (they are still head-head, tail-tail).
Quasiequivalent are not as stable as identical interactions.
Each icosahedral has ____ five-fold axis/vertices and ____ faces!!
12; 20
What is triangulation number (T) in simple terms?
What does it represent?
Triangulation is the description of the triangular face of a large icosahedral structure in terms of its subdivision into facets made of 3 (T1) viral subunits.
The triangulation number represents the number of unique environment(s) that subunits occupy.
T = 4 means 4x3 proteins in one face + 4 different environments in one face!.
Match the following scenarios to the total umber of subunits:
1) T = 1
2) T = 3
3) T = 4
4) T = 13
A) (60x4) - 240
B) 60
C) (60x13) - 780
D) (60x3) - 180
1) T = 1: 60
2) T = 3: (60x3) - 180
3) T = 4: (60x4) - 240
4) T = 13: (60x13) - 780