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Which branch of mathematics did the Egyptian use?

geometry i think but check me just in case [;


What branch of science is mathematics?

Mathematics is a branch of science in its own right.


What branch of mathematics does topology fall under?

Actually, Topology is a branch of mathematics.


What branch of science did Isaac Newton study?

Isaac Newton 's branch of science was a physicist


What is the difference between mathematics and arithmetics?

there is no difference between Mathematics and Arithmetic because Arithmetic is a branch of mathematics. there is no difference between Mathematics and Arithmetic because Arithmetic is a branch of mathematics.


What was Abraham de Moivre's contribution to the field of mathematics?

Abraham de Moivre was a French Mathematician (1667-1754).He was a protestant and came to London.His contribution to mathematics was in the mathematical branch in Statistics and derived (De Moivre's theorm)- the poisson distribution and hypergeometrical distributions on statistics,the derivation of probability density function of the normal distribution distribution in statistical analysis.


What is the branch of mathematics that uses letters called variables in place of numerals?

Algebra is the branch of mathematics that uses letters called variables in place of numerals. Algebra is an extremely important foundation of every branch of mathematics.


What is specific branch of science?

Mathematics.


What is geometry as a branch of mathematics?

yes.


Is trigonometry a star?

No, it is a branch of mathematics.


What is the second name of Mathematics?

Mathematics is a branch of Science. Other terms referring to Mathematics are Math and Arithmetic.


What was Isaac Newton's contribution to mathematics and its example?

Isaac Newton made significant contributions to mathematics through his development of calculus, a branch of mathematics that deals with rates of change and accumulation of quantities. An example of his work is his discovery of the fundamental theorem of calculus, which relates the concept of differentiation and integration.