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What units fall under Further Mathematics?

The term "further mathematics" refers to topics covered in advanced secondary methematics courses. There are many units in this classifcation, such as complex numbers, matrices, inequalities, hyperbolic functions, polar coordinates, and calculus.


What is the value of di?

If you mean 'pi,' the value of pi necessary for almost all practical mathematics is: 3.14159265 Further than that is only necessary for very delicate geometry and physics.


What has the author K A Stroud written?

K. A. Stroud has written: 'Engineering Mathematics' 'Engineering mathematics' -- subject(s): Engineering mathematics, Programmed instruction, Problems, exercises 'Differential equations' -- subject(s): Differential equations, Problems, exercises, Laplace transformation 'STROUD:ENGINEERING MATHEMATICS' 'Advanced engineering mathematics' -- subject(s): Programmed instruction, Engineering mathematics 'Further engineering mathematics' -- subject(s): Programmed instruction, Engineering mathematics 'Essential mathematics for science and technology' -- subject(s): Mathematics


What is the point of further maths?

Further Mathematics deepens students' understanding of mathematical concepts and enhances their problem-solving skills. It prepares students for advanced study in fields such as engineering, physics, economics, and computer science, where complex mathematical reasoning is essential. Additionally, it fosters critical thinking and analytical skills, which are valuable in various careers. Overall, Further Maths enriches the mathematical foundation necessary for both academic and professional success.


Can mathematics and further mathematics permit you to do telecommunication?

No, you have to learn other subjects as well.


What are the subjects necessary for engineering?

To study Engineering, a student must be prepared thoroughly in Mathematics, Physics, Chemistry, Further Mathematics and Technical drawing. Knoledge/ Credit passes in other science subjects such as Biology, Agricultural science, Economics and Geography will also be an added advantage.


Is further mathematics worth more than mathematics in ucas points?

They are worth the same amount of UCAS points. If you are planning to study a mathematics related degree at university, then further maths will give you a bit of a head start.


Who invented additional mathematics?

Additional mathematics, also known as advanced mathematics or further mathematics, is a subject that has evolved over time and does not have a single inventor. It is a combination of various mathematical concepts and topics that have been developed and refined by mathematicians throughout history. The curriculum typically includes advanced topics such as calculus, linear algebra, and statistics, which have been built upon the foundational work of mathematicians like Isaac Newton, Carl Friedrich Gauss, and many others.


What are the job requirements of a chemical engineer?

To be a chemical engineer you have to have knowledge in chemistry and physics. You'll need to have your degree and sometimes further education is needed.


Who brought about the existence of mathematics in the world?

Mathematics has evolved over thousands of years, shaped by numerous cultures and civilizations. Ancient civilizations like the Babylonians and Egyptians contributed early mathematical concepts, while the Greeks formalized mathematics through logic and proofs. Key figures, such as Euclid and Archimedes, laid foundational principles, while later developments in India, China, and the Islamic world further advanced the field. Thus, mathematics exists as a collective human achievement rather than the result of a single individual's contribution.


Is 'further' a noun?

No, "further" is not a noun. It is commonly used as an adverb or adjective to indicate something that is additional or more advanced.


What is 0 devide by 0?

Dividing 0 by 0 is considered an indeterminate form in mathematics. While it might seem that the result could be 0, any number multiplied by 0 equals 0, so there are infinitely many possibilities for what the result could be. Therefore, it does not have a defined value. In calculus and other advanced mathematics, this situation often leads to further analysis using limits.