Maria bought 1/4 pound of ham and 5/8 pound of turkey. How much more turkey than ham did she buy?
2 answers:
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1) True. In a function, each x value has exactly one y value.
2) False. For example
is a function, but is not linear. It is represented by a parabola.
2) False. For example
The given sequence is neither arithmetic nor geometric.
Further explanation:
In order to check whether a sequence is geometric or arithmetic we have to find the common ratio and common difference respectively
Common difference is the deifference between cunsecutive terms of a sequence while common ratio is the ratio between two consecutive terms.
Common difference is denoted by d and common ratio is denoted by r
- If the common difference is same then the given sequence is an arithmetic sequence
- If the common ratio is same then the given sequence is a geometric sequence
Given
1, 3, 6, 10, 15
Common difference:
Here
As the common difference is not same, the given sequence is not an arithmetic sequence
Common Ratio:
As the common ratio is also not same the sequence is not a geometric sequence.
The given sequence is neither arithmetic nor geometric.
Keywords: Arithmetic sequence, Geometric Sequence
Learn more about sequences at:
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Both Diego and Mai are interpreting the said graphs (please see attached) in terms of which are Negative, Positive, or neutral.
<h3>The Interpretation of the Graphs</h3>When you want to interpret a linear equation in relation to a graph, it is important to note that two factors are critical:
- The slope and
- the y-intercept.
If the slope of the line rises from left to right, it is Positive; If it falls from left to right, it is negative, and if it remains on the same line across, but above the y-axis, then it is constant but above zero.
Therefore, in the order they have been arranged, the first graph is negative because its last value falls below the y axis, the second is above the y-axis but constant at a level above zero, while the third has its values increasing from left to right above the y-axis.
See the link below for more about Linear Graphs:
