An interval graph in graphical theory is indeed an undirected graph formed by an interval set just on true line, with a top for every interval as well as an edge between vertex v to intersections. Graph intervals and these graphs are chordal graphs and graphs that are perfect, and the further discussion can be defined as follows:
Given:

![\bold{Interval \ \[-6, 3\]}](https://tex.z-dn.net/?f=%5Cbold%7BInterval%20%5C%20%5C%5B-6%2C%203%5C%5D%7D)
To find:
Domain=?
Solution:
The
is a graphic over the
interval.
A<em><u> graph of the domain</u></em>
is indicated mostly by the <em><u>transformation </u></em>that <em><u>horizontal shifts</u></em> to combat
.

=|x-3|
Therefore, the final answer is "Option (D)".
- Please find the complete question and a rule in the attachment file.
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So first we need to find the area of both using a=3.14*radius*radius
to find the radius we need to divide 35 by 2 (large) and 30 by 2 (medium)
lets do the large first since the raidus is 17.5 we put it into a=3.14*17.5*17.5
and then we get 961.63, for the medium we do a=3.14*15*15 which is 706.50
now for the large 961.63 * 2 is 1923.26 and the price is 19.99
for the medium we do 706.50 * 3 which is 2119.5 and costs 24.99
So the medium pizzas are a better deal
Multiply how many seconds it falls behind a day by how many days have passed and you get your answer of 30 seconds
Answer:
hi!
So it gives you what f(x) equals AND what g(x) equals.
So, if you want F(x)+g(x), then just fill it in!
So it would be
-5x - 7 +6x - 4
-5x+5x-7+6x+5x-4
-7+11x-4
-7 + 7 +11x - 4+7
So, your answer would be 11x + 3
Hope i helped!
Answer:
The correct option is b. approximately 68% of the data falls within 1 standard deviation (+-1) of the mean
Explanation:
According to the empirical rule of normal distribution:
1. Approximately 68% of the data falls within 1 standard deviation
of the mean
2. Approximately 95% of the data falls within 2 standard deviations
of the mean
3. Approximately 99.7% of the data falls within 3 standard deviations
of the mean.
Therefore, among the given options, only option b adheres to the empirical rule of the normal distribution. Therefore, the option b is correct