The right options are;
are disease-causing microorganisms
can be fatal
A pathogens is any substance or organism especially microorganisms that are capable of causing diseases. Pathogens include; bacteria, viruses, protozoa or fungi. Microorganisms are not considered to be pathogenic until they have reached a population size that is large enough to cause disease. Pathogens can be fatal and can be treated. Pathogens are diverse and they occupy essentially every environment.
Note each of them:
Archaea is a single-celled microorganism with no nucleus
Bacteria is a unicellular microorganism with cell walls but lack organelles
Sarcodina is a phylum with temporary extensions of the cell. They can be parasitic.
Protista is an eukaryotic organisms that is not an animal, plant, or fungus.
The organism found is unicellular (rules out Archaea), with cell walls (characteristics of bacteria), and the ability to produce spores.
I believe that Bacteria (B) is your best answer
hope this helps
Sort the following functions with domain Z in the increasing order of growth rate. Use the Big-O notation to compare fi(n) and fj(n); i.e. fi(n) means n belongs to positive integers. O(n) defines the upper bound of an algorithm. 1. Dijkstra takes time when implemented with adjacency lists and priority queue. E= number of edges and V= number
<h3>What is
Big-O notation?</h3>
Big O notation is a type of mathematical notation that expresses how a function limits itself when the argument tends to zero or infinity. Big O belongs to the family of notations known as Bachmann-Landau notation or asymptotic notation, which was created by Paul Bachmann, Edmund Landau, and others. Bachmann chose the letter O to represent for Ordnung, which is German for "approximate order."
Big O notation in computer science is used to categorize algorithms based on how their runtime or space needs increase as the input size grows.
Big O notation is frequently used in analytic number theory to represent a bound on the difference between an arithmetical function and a more accurate approximation.
To learn more about Big-O notation from the given link:
brainly.com/question/15234675
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Answer:
homo means same and hetero means different
Explanation:
