The Division Formula is one of the most basic formulas in Mathematics. It is taught to students at a very young age. These basic concepts make it easier for students to study more complex topics. It is necessary for students to get a good understanding of the Division Formula for them to have good Mathematical skills. The Division Formula will help students throughout their academic life and even after that.
Mathematics, or the science of structural relationship and order, is a rational discipline that evolved from the primitive practices of counting, measuring, and describing the shapes of objects. Furthermore, logical reasoning and quantitative calculation are covered. As a result, “mathematics” now simply refers to the study of mathematics. Mathematics theories help students understand and solve a wide range of problems in both academic and practical contexts. The best brain exercise is probably solving mathematical puzzles.
Mathematics’ subject matter has become increasingly idealised and abstracted as it has evolved. For centuries, mathematicians from many civilisations around the world have studied the subject. Archimedes (287-212 BC) is recognised as the founder of mathematics in the BC century. He devised formulas for calculating the volume and surface area of solids. Aryabhatt, who was born in 476 CE, is known as the Father of Indian Mathematics.
Mathematics has been an essential component of physical sciences and technology since the 17th century. Mathematics, it has recently been predicted, will play a comparable role in the quantitative aspects of the life sciences.
In the sixth century BC, the Pythagoreans were the first to study mathematics as a “demonstrative science.” The term “mathematics” comes from the Greek word “mathema,” which means “educational material.”
Axioms, theorems, proofs, and postulates were developed by another mathematician named Euclid. These concepts are still widely used in modern mathematics.
What Is Division Formula?
The Division Formula is used to divide a whole number into equal parts. We use the symbols () and (/) to indicate division. “p divided by q” can thus be written as (pq) or (p/q).
The Division Formula is one of the four basic arithmetic operations. The Division Formula is used to divide a large number into many equal parts. A given value’s Division Formula can be expressed as follows:
Dividend/Divisor = Quotient
The dividend is the amount to be divided.
The divisor is the number that will be divided.
The result is the quotient.
Division Formula For Verification
Students can easily verify the Division Formula. This method of verification can be expressed as
Dividend = (Divisor × Quotient) + Remainder.
With the help of the above-mentioned formula, students can recheck their answers. This is one of the most important formulas in Mathematics.
Examples on Division Formula
To understand the Division Formula better, students must solve a lot of practice questions. Students can find example questions of Division Formula on the website and mobile application of Extramarks.
FAQs (Frequently Asked Questions)
1. What is the Division Formula?
The Division Formula can be expressed as Dividend/Divisor = Quotient.
2. What is the formula for verification of Division Formula?
The formula to verify Division Formula can be expressed as Dividend = (Divisor × Quotient) + Remainder.
3. From where can students download Extramarks’ study resources?
Students can download the various study material provided by Extramarks from the website and mobile application of Extramarks
4. Students can download the various study material provided by Extramarks from the website and mobile application of Extramarks
Yes, students can download the study resources offered by Extramarks in PDF format. Students are advised to do so as it will become easier for them to study. All the study resources, like sample papers, revision notes, and solved examples, can all be downloaded in PDF format. Students are required to sign up on the Extramarks website in order to access the study material provided by Extramarks’ experts.