Welcome to my article **How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1)**. 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 **How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1)**, read and understand it carefully till the end.

Let us know how to solve this question How to solve **(m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1).**

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## How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1)

**To solve this question, we will write this question in the simplest form as follows and simplify it**.

here,

\displaystyle a={{({{m}^{3}}-m+1)}} \displaystyle b=({{m}^{2}}-3)so,

\displaystyle \Rightarrow {{\left( {({{m}^{3}}-m+1)-({{m}^{2}}-3)} \right)}^{2}} \displaystyle \Rightarrow {{\left( {{{m}^{3}}-m+1-{{m}^{2}}+3} \right)}^{2}} \displaystyle \Rightarrow {{\left( {{{m}^{3}}-{{m}^{2}}-m+1+3} \right)}^{2}} \displaystyle \Rightarrow {{\left( {{{m}^{3}}-{{m}^{2}}-m+4} \right)}^{2}} \displaystyle \Rightarrow \left( {{{m}^{{3\times 2}}}-{{m}^{{2\times 2}}}-{{m}^{2}}+{{4}^{2}}} \right)\displaystyle \Rightarrow \left( {{{m}^{6}}-{{m}^{4}}-{{m}^{2}}+16} \right) [Answer]

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