The standard deviation is about_________
Mark Brainliest Please
Answer:
Answer is gicen in the image attached.
Step-by-step explanation:
Standard deviation (SD) measured the volatility or variability across a set of data. It is the measure of the spread of numbers in a data set from its mean value and can be represented using the sigma symbol (σ). The following algorithmic calculation tool makes it easy to quickly discover the mean, variance & SD of a data set.
For more help check Khan academy video
https://www.khanacademy.org/math/statistics-probability/displaying-describing-data/sample-standard-deviation/v/sample-standard-deviation-and-bias
Answer:
2.6
Step-by-step explanation:
To calculate standard deviation:
(1) Find the mean - 4.33
4 + 5 + 9 + 1 + 2 + 5 = 26 26 / 6 = 4.333... ≈ 4.33
(2) Subtract the mean from each value and square each result
(3) Find a new mean with the new values from the previous step
0.1089 + 0.4489 + 21.8089 + 11.0889 + 5.4289 + 0.4489 = 39.3334
39.3334 / 6 = 6.555566667
(4) Take the square root of the new mean.
2.560384086 rounded to the nearest tenth is: 2.6
-2, 16
-8, -128
16, 1024
Billion gallons per day, because the independent quantity is volume of water in billion gallons and dependent quantity is time in days
Billion gallons per day, because the independent quantity is time in days and dependent quantity is volume of water in billion gallons
Day per billion gallons, because the independent quantity is time in days and dependent quantity is volume of water in billion gallons
Answer:
The answer is C, "Billion gallons per day, because the independent quantity is time in days and dependent quantity is volume of water in billion gallons"
Step-by-step explanation:
b. F78 - 1
c. F74
d. F77
y = −2x + 11
If the two equations are graphed, at what point do the lines representing the two equations intersect?
(4, 3)
(3, 4)
(9, 11)
(11, 9)
Answer:
Hence, the two equations intersect at:
(4,3)
Step-by-step explanation:
We are given:
A pair of equations:
3x − y = 9
y = −2x + 11
now, on graphing these equations.
as we can clearly see from the graph the two lines intersect at (4,3)
Hence, the two equations intersect at:
(4,3)