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4 votes
H(1) = -5.3

h(n) = h(n-1)•(-11)

Find an explicit formula for h(n).

2 Answers

6 votes

Answer:

first term: -5.3

common factor: -11

This is a geometric sequence hence the equation is the (first term)*
(commonfactor)^(n-1).

So, the equation is -5.3*
(-11)^(n-1)

I did it on khan academy:

H(1) = -5.3 h(n) = h(n-1)•(-11) Find an explicit formula for h(n).-example-1
User Sennett
by
4.3k points
0 votes

Answer:


h(n) = (-5.3)\cdot (-11)^(n-1),
\forall n \in \mathbb{N}

Explanation:

The explicit formula for
h(n) is:


h(n) = (-5.3)\cdot (-11)^(n-1),
\forall n \in \mathbb{N}

User Jernej Novak
by
3.8k points