Find the remainder of $p ( x ) = 22 x ^ { 2004 } - 5 x ^ { 569 } + x ^ { 104 } - 27 x + 22 x ^ { 2003 } - 5 x ^ { 568 } + x ^ { 103 } - 27$ , if $p ( x )$ is divided by $( x + 1 )$ . What is the significance of this remainder?

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The Answer of Find the remainder of $p ( x ) = 22 x ^ { 2004 } - 5 x ^ { 569 } + x ^ { 104 } - 27 x + 22 x ^ { 2003 } - 5 x ^ { 568 } + x ^ { 103 } - 27$ , if $p ( x )$ is divided by $( x + 1 )$ . What is the significance of this remainder?

Find the Remainder Of p(x)=22x2004−5x569+x104−27x+22x2003−5x568+x103−27p ( x ) = 22 x ^ { 2004 } - 5 x ^ { 569 } + x ^ { 104 } - 27 x + 22 x ^ { 2003 } - 5 x ^ { 568 } + x ^ { 103 } - 27p(x)=22x2004−5x569+x104−27x+22x2003−5x568+x103−27

Find the Remainder Of $p ( x ) = 22 x ^ { 2004 } - 5 x ^ { 569 } + x ^ { 104 } - 27 x + 22 x ^ { 2003 } - 5 x ^ { 568 } + x ^ { 103 } - 27$