Welcome to my article a ^ 2 * (a – b + c) + b ^ 2 * (a + b – c) – c ^ 2 * (a – b – c). This question is taken from the simplification lesson.

The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.

For complete information on how to solve this question 3 1/4 = 1/2+x, read and understand it carefully till the end.

Let us know how to solve this question a ^ 2 * (a – b + c) + b ^ 2 * (a + b – c) – c ^ 2 * (a – b – c)

First write the question on the page of the notebook

** a ^ 2 * (a – b + c) + b ^ 2 * (a + b – c) – c ^ 2 * (a – b – c)**

writing it like this,

\displaystyle {{a}^{2}}(a-b+c)+{{b}^{2}}(a+b-c)-{{c}^{2}}(a-b-c) \displaystyle {{a}^{2}}\times a-{{a}^{2}}\times b+{{a}^{2}}\times c+{{b}^{2}}\times a+{{b}^{2}}\times b-{{b}^{2}}\times c-{{c}^{2}}\times a+{{c}^{2}}\times b+{{c}^{2}}\times c) \displaystyle {{a}^{3}}-{{a}^{2}}b+{{a}^{2}}c+{{b}^{2}}a+{{b}^{3}}-{{b}^{2}}c-{{c}^{2}}a+{{c}^{2}}b+{{c}^{3}} \displaystyle {{a}^{3}}+{{b}^{3}}+{{c}^{3}}-{{a}^{2}}b+{{a}^{2}}c+{{b}^{2}}a-{{b}^{2}}c-{{c}^{2}}a+{{c}^{2}}b**Thus, the intended solution of this question =**

## \displaystyle {{a}^{3}}+{{b}^{3}}+{{c}^{3}}-{{a}^{2}}b+{{a}^{2}}c+{{b}^{2}}a-{{b}^{2}}c-{{c}^{2}}a+{{c}^{2}}b {Answer}

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