Let a_n = a_n-1 + 6a_n-3. Select all that applies. a_n is of degree 2 a_n is of
ID: 3119741 • Letter: L
Question
Let a_n = a_n-1 + 6a_n-3. Select all that applies. a_n is of degree 2 a_n is of degree 3 a_n does not have constant coefficients a_n has constant coefficients a_n is linear F. a_n is not homogeneous a_n is homogeneous a_n is not linear Let a_n = na_n+1 + 6a_n-4. Select all that applies. a_n does not have constant coefficients a_n is homogeneous a_n is not linear a_n is not homogeneous a_n is of degree 2 a_n is of degree 4 a_n is linear a_n has constant coefficients Let a_a = n + a_n-1 + ba_n-4. Select all that applies. a_n is not linear a_n is homogeneous a_n has constant coefficients a_n does not have constant coefficients a_n is of degree 3 a_n is not homogeneous a_n is of degree 2 a_n is linear Let a_n = a_n-1 middot a_n-3 + 6a_n-2. Select all that applies. a_n is of degree 3 a_n is homogeneous a_n is not homogeneous a_n has constant coefficients a_n is not linear a_n is linear a_n does not have constant coefficients a_n is of degree 2Explanation / Answer
A.
Due to the an-3 , an is of degree 3.
Yes, it has constant coefficient
Yes, an is homogeneous
Yes, an is linear
B.
an does not have constant coefficient, due to the n*an-1 term.
an is not linear, due to the multiple of n
an is homogeneous.
an is degree 4, due to the terms of a(n-4)
C.
an is linear
an is non-homogeneous, due to the term of n
an does not have constant coefficients.
D.
an is not linear, due to multiples of a(n -1)*a(n - 3)
an is homogeneous, since there are no constant terms in recurrence relation.
an has constant coefficients.
an is of degree 3
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