What form does a particular solution of the linear nonhomogeneous recurrence relation $a _ { n } = 4 a _ { n - 1 } - 4 a _ { n - 2 }$ + $F ( n )$
have when $F ( n ) = n 2 ^ { n }$ ?

Question

What form does a particular solution of the linear nonhomogeneous recurrence relation $a _ { n } = 4 a _ { n - 1 } - 4 a _ { n - 2 }$ + $F ( n )$
 have when $F ( n ) = n 2 ^ { n }$ ?

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The Answer of What form does a particular solution of the linear nonhomogeneous recurrence relation $a _ { n } = 4 a _ { n - 1 } - 4 a _ { n - 2 }$ + $F ( n )$
 have when $F ( n ) = n 2 ^ { n }$ ?

What Form Does a Particular Solution of the Linear Nonhomogeneous an=4an−1−4an−2a _ { n } = 4 a _ { n - 1 } - 4 a _ { n - 2 }an​=4an−1​−4an−2​

What Form Does a Particular Solution of the Linear Nonhomogeneous $a _ { n } = 4 a _ { n - 1 } - 4 a _ { n - 2 }$