Question

formula details of algebra​

Answer 1

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Algebra includes both numbers and letters. Numbers are fixed, i.e. their value is known. Letters or alphabets are used to represent the unknown quantities in the algebra formula. Now, a combination of numbers, letters, factorials, matrices etc. is used to form an equation or formula.

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Answer 2

$</strong><strong> </strong><strong>algebra \: formula \:$

Algebra includes both numbers and letters. Numbers are fixed, i.e. their value is known. Letters or alphabets are used to represent the unknown quantities in the algebra formula. Now, a combination of numbers, letters, factorials, matrices etc. is used to form an equation or formula. This is essentially the methodology for algebra.

As students study for their exams, there are certain very important algebra formulas and equations that they must learn. These formulas are the cornerstone of basic or elementary algebra. Only learning the formulas is not sufficient. The students must also understand the concept behind the formula and learn to apply them correctly.

Here, we will provide a list of all the important algebra formulas. The comprehensive list will allow the students to have a quick look before exams or refer to whenever they wish. Remember, only rote learning is not enough. You must also know how to effectively apply these formulas to a problem.

• a² – b² = (a-b)(a+b)
• (a+b)² = a² + 2ab + b²
• (a-b)² = a² – 2ab + b²
• a² + b² = (a-b)² +2ab
• (a+b+c)² = a²+b²+c²+2ab+2ac+2bc
• (a-b-c)² = a²+b²+c²-2ab-2ac+2bc
• a³-b³ = (a-b) (a² + ab + b²)
• a³+b³ = (a+b) (a² – ab + b²)
• (a+b)³ = a³+ 3a²b + 3ab² + b³
• (a-b)³ = a³- 3a²b + 3ab² – b³
• “n” is a natural number, an – bn = (a-b) (an-1 + an-2b +….bn-2a + bn-1)
• “n” is a even number, an + bn = (a+b) (an-1 – an-2b +….+ bn-2a – bn-1)
• “n” is an odd number an + bn = (a-b) (an-1 – an-2b +…. – bn-2a + bn-1)
• (am)(an) = am+n (ab)m = amn