An Event is a set of outcomes in a given expirament
say, were talking about independent events, that's when event a does NOT effect event b. where as if we were talking about dependent events event a DOES effect event b.
Independent event example - A teacher draws a name out of a hat, then puts it back, then draws another name.
dependent event example- a teacher draws a name and DOES NOT put it back. and chooses another.
In mathematics, a complement refers to the difference between a set and a subset of that set. For example, if ( A ) is a set and ( B ) is a subset of ( A ), the complement of ( B ) in ( A ) consists of all elements in ( A ) that are not in ( B ). This concept is commonly used in set theory and probability, where the complement of an event represents all outcomes not included in that event.
An important event in Archimedes' childhood was his exposure to the intellectual environment of Syracuse, where he was born around 287 BC. He was likely influenced by his father, Phidias, who was an astronomer, and this early exposure to mathematics and science sparked his curiosity and passion for learning. Additionally, Archimedes is said to have traveled to Alexandria, Egypt, during his youth, where he encountered the leading scholars of his time, further shaping his future contributions to mathematics and physics.
Mathematics"mathematics" is a plural noun already, the subject is Mathematics!
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.
mathematics
An uncertain even can be predicted in mathematics through the use of complex statistics. An uncertain event can be predicted through the use of hypothesis testing.
In mathematics, a complement refers to the difference between a set and a subset of that set. For example, if ( A ) is a set and ( B ) is a subset of ( A ), the complement of ( B ) in ( A ) consists of all elements in ( A ) that are not in ( B ). This concept is commonly used in set theory and probability, where the complement of an event represents all outcomes not included in that event.
Probability is a field of mathematics that helps determine the likelihood of something happening.
The probability that mathematics will make a male pregnant is zero!
In common usage, unlikely means a low probability of occurrence. But as a term in mathematics, an unlikely event is not rigorously defined as a "low number" is subjective. Certainly, in a comparative sense, i.e. event A is less likely to occur than event B, we can state that the probability of occurrence of A is less than B.
An important event in Archimedes' childhood was his exposure to the intellectual environment of Syracuse, where he was born around 287 BC. He was likely influenced by his father, Phidias, who was an astronomer, and this early exposure to mathematics and science sparked his curiosity and passion for learning. Additionally, Archimedes is said to have traveled to Alexandria, Egypt, during his youth, where he encountered the leading scholars of his time, further shaping his future contributions to mathematics and physics.
Mathematics"mathematics" is a plural noun already, the subject is Mathematics!
Pure Mathematics is the branch of mathematics that deals only with mathematics and how it works - it is the HOW of mathematics. It is abstracted from the real world and provides the "tool box" of mathematics; it includes things like calculus. Applied mathematics is the branch of mathematics which applies the techniques of Pure Mathematics to the real world - it is the WHERE of mathematics; it includes things like mechanics. Pure Mathematics teaches you HOW to integrate, Applied mathematics teaches you WHERE to use integration.
I have a B.A. in Mathematics would be correct.
'Math(s)' is the shortened word for 'Mathematics'. The word 'mathematics' comes from Classical Greece, and means 'to learn'.
One important event in Euclid's life was the establishment of his school in Alexandria, Egypt, around 300 BCE, where he taught geometry and mathematics. This was significant as it allowed him to compile and organize existing mathematical knowledge, culminating in his famous work, "Elements," which laid the foundation for modern geometry and influenced mathematics for centuries. Although little is known about his personal life, this period marked the peak of his contributions to the field.
The ISBN of Concrete Mathematics is 0201558025.