You factorise the quadratic expression x²+ (a+b) x +ab by rewriting it as the product of two binomials (x+a) X (x+b). By letting (a+b)=c and (ab)=d, you can recognize the familiar form of the quadratic equation x²+ cx+d. Factoring is the process of reverse multiplicat...
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7 and, ∛343 = 7 cube root of 512 to find the cube root of 512 we have to factorise it first. the prime factorisation of 512 can be written as: 512 = 2 x 2 x 2 x 2 x 2 x 2 x 2 x 2 x 2 taking the cube roots both the sides, we get; ∛512 = ∛(2 x 2 x ...
and for larger numbers, this method is not preferable. instead, we can use the prime factorisation method to calculate the square roots. prime factorisation method we shall prime factorise the given then make pairs of two for each number to find the square root of the number. prime factorisati...
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