A Union of people or groups is called an alliance. This term typically refers to a formal agreement or partnership between parties with shared interests or goals.
People may be perceived as "jungli" due to various reasons including cultural differences, individual behaviors, or personal circumstances. It is important to consider the context in which this term is being used and to avoid making assumptions or generalizations based on stereotypes.
The columns are called groups and rows are called periods. There are 18 groups and 7 periods.
False; That would be called groups. Periods are horiztonal rows.
This is known as the fallacy of composition, where assuming what is true of individual parts is also true of the whole group. It can lead to faulty reasoning because characteristics may not always translate accurately from individuals to groups due to complexity and variation within the group. It's important to acknowledge diversity and avoid making sweeping generalizations.
prejudice
Groups of people or countries that work together are called Alliance
Over-simplified generalizations about the characteristics of a group are called: a. prejudices. b. stereotypes. c. biases. d. discrimination. B
Groups of people who move from place to place are known as nomads
no
i think no
Generalizations are statements that are too general. Generalizations tend to be wrong because they assume too much about a group of people.
According to my archaeology textbook, the answer is "laws".
Michael Aschbacher has written: '3-transposition groups' -- subject(s): Finite groups 'The classification of finite simple groups' -- subject(s): Group theory and generalizations -- Abstract finite groups -- Finite simple groups and their classification, Finite simple groups, Representations of groups, Group theory and generalizations -- Representation theory of groups -- Modular representations and characters 'Fusion systems in algebra and topology' -- subject(s): Combinatorial group theory, Topological groups, Algebraic topology 'The classification of quasithin groups' -- subject(s): Classification, Finite simple groups 'Finite group theory' -- subject(s): Finite groups
i think no
i think no
Predjudice