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SS3 Biology Second Term: Evolution

Introduction Organic evolution refers to the slow and gradual process by which living organisms have changed from the simplest unicellular form to the most complex multi-cellular forms that are existing today. Organic evolution primarily involves modifications in the existing organisms and the inheritance of these modifications.Biological evolution is genetic change in a population from one

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SS3 Biology Second Term: Heredity (Genetics)

Introduction All living organisms reproduce. Reproduction results in the formation of offspring of the same kind. A pea plant produces only pea plants each time it reproduces. A rat produces only rats. Humans produce only humans. However, the resulting offspring need not and most often do not totally resemble the parent. Several characteristic differences may

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SS2 Financial Accounting Third Term: Company Formation

Introduction to Company Formation Company Formation is all about the process of founding (i.e., incorporating) a new business enterprise. It is also sometimes called company registration. Company Formation can also be defined as the procedures undertaken to register a business enterprise as a limited company and give it a legal status. In other words, a business becomes

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SS2 Government Third Term: Second Republic Political Parties In Nigeria

-National Party of Nigeria(NPN)-Organizational Structure The party’s beginning could be traced to private and sometimes secret meetings among key Northern Nigerian leaders after the proscription of political parties in 1966 by the military regimes of Johnson Aguiyi-Ironsi and General Yakubu Gowon.[membership] A few members of the proscribed parties based in the Northern section of Nigeria

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JSS3 Mathematics Third Term: Rational and Non-Rational Numbers

Rational Numbers We can write numbers such as 8, 4½, 1/5, 0.211, √49/16, 0.3 as exact fractions or ratios: 8/1, 9/2, 1/5, 211/1 000, 7/4, 1/3. Such numbers are called rational numbers. Numbers which cannot be written as exact fractions are called non-fractional numbers, or irrational numbers. √7 is an example of a non-rational number.

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JSS3 Mathematics Third Term: Everyday Statistics

Introduction A measure of central tendency is a single value that attempts to describe a set of data by identifying the central position within that set of data. As such, measures of central tendency are sometimes called measures of central location. They are also classed as summary statistics. The mean (often called the average) is

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