3-2m=11 what is the value of m
1 answer:
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The graph represents the sequence is Option D.
<h3>Further explanation </h3>A function defined in the set of natural numbers is called a sequence.
Allow , or general term.
In a sequence, n should always represent a natural number, i.e.,
n > 0, n = 1, 2, 3, ...,
but the value of may be any real number depending on the formula for the general term of the sequence.
A sequence is considered geometric if the ratio between each consecutive term is common.
In our problem, the sequence is
The ratio of each term to the previous term
is equal 2, so we can formalize the sequence as
The consecutive terms of the sequence have a common ratio r = 2, so this sequence is geometric.
The general term of a geometric sequence with common ratio r is
Presently we go back to the question. The graph shows the horizontal axis as n and the vertical axis is the general term . The relationship between n, the terms, and the coordinates as written below:
Therefore, the graph representing the sequence is Option D.
<u>Note:</u>
- The general term of a geometric sequence is exponential.
- From the common ratio (r > 1) and graph, the type is an increasing sequence.
- Combining two functions to create a geometric sequence brainly.com/question/1695742
- A word problem about arithmetic and geometric sequences brainly.com/question/3395975
- Drawing graph of the geometric sequence brainly.com/question/3166290
Keywords: which, the graph, geometric sequences, common ratio, general term formula, natural numbers, The consecutive terms, arithmetic
Answer:
A. A straight line can be drawn through all the points and the line passes through the point (0,0) .
Step-by-step explanation:
See comment for options
Given
A graph with proportional relationship
Required
Which of options (a to d) describes the graph
A graph with a proportional relationship is represented as:
and
is a paired point on the graph
This implies that options (b) and (c) are not true
Option (d) is also incorrect because if the graph does not pass through all points, then it is not proportional.
<em>Hence, (a) is correct</em>