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What characteristic applies to all three domains and viruses?

They have genetic material. (Novanet)


Which characteristic applies all three domains and viruses?

They all have a nucleic acid genetic code, weather it is DNA or RNA can vary but, it is always nucleic acids. They have genetic material. ---- Novanet


Which characteristic applies to all three domain and viruses?

They all have a nucleic acid genetic code, weather it is DNA or RNA can vary but, it is always nucleic acids. They have genetic material. ---- Novanet


Viruses have some of the properties of living organisms which is a characteristic of all organisms but NOT of viruses?

One of the characteristics is they contain genetic material (DNA), which is a characteristic that all living things must have in order to be considered living. And also when inside a host, they are able to reproduce, which all living things must be able to do.


What cells do the cell theory apply to?

The cell theory applies to all living cells, including those found in plants, animals, fungi, and single-celled organisms. It states that all living organisms are composed of one or more cells, cells are the basic unit of structure and function in living organisms, and all cells come from pre-existing cells.


What characteristic do all viruses have in common?

No virus no matter what kind can perform metabolic activities independently.


Why is A difficult to classify virus as a livingthings?

It is difficult because viruses lack the ability to replicate themselves and theey lacks energy metabolism and other pathways that living things have. Viruses are totally depending on their host. If they want to replicate, they have to infect the host.


Which intended use should you select in the New SMTP Receive Connector wizard if you wish to create a connector that applies to all domains on the Internet?

The Internal use matches other Exchange servers within your organization.


How are the Greek gods like?

The are all immortal and all had domains.


Do all domains start with www?

Yes


How many less edges than vertices faces does an octahedron?

According to the Euler characteristic which applies to all simply connected polyhedra,# edges + 2 = # vertices + # faces. So the answer is 2 fewer.


What are the examples of the domains?

A wedsite domain is simple it's name ...like... Google,aol,Yahoo, etc ... these are all domains...