If $G ( x )$ is the generating function for $a _ { 0 } , a _ { 1 } , a _ { 2 } , a _ { 3 } \ldots$ describe in terms of $G ( x )$ the generating function for $a _ { 0 } , 0,0 , a _ { 1 } , 0,0 , a _ { 2 } , 0,0 , a _ { 3 } , \ldots$

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The Answer of If $G ( x )$ is the generating function for $a _ { 0 } , a _ { 1 } , a _ { 2 } , a _ { 3 } \ldots$ describe in terms of $G ( x )$ the generating function for $a _ { 0 } , 0,0 , a _ { 1 } , 0,0 , a _ { 2 } , 0,0 , a _ { 3 } , \ldots$

If G(x)G ( x )G(x) Is the Generating Function For a0,a1,a2,a3…a _ { 0 } , a _ { 1 } , a _ { 2 } , a _ { 3 } \ldotsa0​,a1​,a2​,a3​…

If $G ( x )$ Is the Generating Function For $a _ { 0 } , a _ { 1 } , a _ { 2 } , a _ { 3 } \ldots$