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2 years ago

Non homogeneous recurrence relation2fn - 6fn-1 = (n+1)(3^n)

Mathematics

1 answer:

mel-nik [20]2 years ago

3 0

Answer:

Non-Homogeneous Recurrence Relation and Particular Solutions

A recurrence relation is called non-homogeneous if it is in the form. Fn=AFn−1+BFn−2+f(n) where f(n)≠0.

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An online flower service sells boxes of roses. Each box contains one dozen roses of only one color. The choices are red, white,

Akimi4 [234]

Answer:

The answer is 21

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2 years ago

In the diagram, VZ/YZ=WZ/XZ. To prove that △VWZ ~ △YXZ by the SAS similarity theorem, which other sides or angles should be used

Vitek1552 [10]

Answer:

The angles $\angle VZW\cong \angle YZX$ are used to prove the similarity of triangles VWZ and YXZ.

Step-by-step explanation:

Given information: $\frac{VZ}{YZ}=\frac{WZ}{XZ}$

Two triangles are called congruent if their corresponding sides are in same proportion or the corresponding angles are same.

If two corresponding sides of triangle have same proportion and their inclined angle is same, then by SAS rule of similarity both triangles are similar.

From the given figure it is noticed that the ∠VZW and ∠YZX are vertically opposite angles. The vertically opposite angles are always equal.

$\angle VZW=\angle YZX$ (Vertically opposite angles)

$\frac{VZ}{YZ}=\frac{WZ}{XZ}$ (Given)

By SAS rule of similarity

$VWZ\sim YXZ$

Therefore the angles $\angle VZW\cong \angle YZX$ are used to prove the similarity of triangles VWZ and YXZ.

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3 years ago

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What is a problem that requires adding one two the quotient

Nikolay [14]

division problem

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2 years ago

Using the graphs, find the equation of each of the following lines:

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2 years ago

The quotient of six and one

Nastasia [14]

A quotient of a number and 6

Explanation: Quotient means that you divide something by another. Let's let n be the "number". Therefore, "a quotient of a number and 6" refers to n6 or n÷6 .

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2 years ago

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Non homogeneous recurrence relation2fn - 6fn-1 = (n+1)(3^n)​

Non homogeneous recurrence relation2fn - 6fn-1 = (n+1)(3^n)