[" Factorise "],[n^(4)+n^(2)+1]...

[" Factorise "],[n^(4)+n^(2)+1]

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[" Factorise "],[n^(4)+n^(2)+1]
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(1)/(n!)+(1)/(2!(n-2)!)+(1)/(4!(n-4)!)+….to n terms is equal to
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.Use the properties of exponents to verify that each statement is true...
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1*2*3+2*3*4+...+n(n+1)(n+2)=(n(n+1)(n+2)(n+3))/4 forall n in N.
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Factorise : m^(4)+m^(2)n^(2)+n^(4)
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