A skilled construction professional specializing in MEP projects. Armed with a Master's degree in Data Science, seamlessly combines hands-on expertise in construction with a passion for Python, NLP, Deep Learning, and Data Visualization. While currently at a basic level, dedicated to enhancing data skills, envisioning a future where insights derived from data reshape the landscape of construction practices. With a forward-thinking mindset, building structures but also shaping the future at the intersection of construction and data.
Numbers form basis for mathematics. Though it has ten digits, 0 to 9, it is an integral part of our daily lives. We use numbers to define mobile no, bank account no, currency, time, weight, distance, speed and so many other applications. Lets have a look how many types of numbers are there which are used by different people in different applications.
The basic one is Natural Number (N) , which is a most basic type which we came to know when we started our learning as kids.
Example: $1, 2, 3, 4, 5,$ ....
The next type is Whole Number (W), which is set of natural number including 0.
Example: $0, 1, 2, 3,$ ....
The next important type is Integer Number (Z), which is set of whole number and negative of natural numbers.
Example: \(-1, -2, 0, 1, 2,\) ....
The next one is Rational Number (Q), which can be written in fractional, p/q form where q \(\neq\) 0.
Example: \(\frac{2}{3}\) , \(\frac{33}{7}\), ....
The similar type is Irrational Number (F), which cannot be written in fractional form.
Example: \(\sqrt{2}\), \(\sqrt{12}\), \(\pi\), ....
The set of Rational and Irrational numbers are known as Real Number (R).
Example: \(\frac{2}{3}\) , \(\frac{33}{7}\), \(\sqrt{2}\), \(\sqrt{12}\), \(\pi\), ....
The numbers other than real numbers are known as Imaginary or Complex Number (C).
Example: \(\sqrt{-2}\), \(a+bi\), \(-7+9i\)... where $i$ = \(\sqrt{-1}\)
