Exercise 39 and 40 refer to SAT test scores for 2014. A total of N = 1 , 672 , 395 college-bound students took the SAT in 2014. Assume that the test scores are sorted from lowest to highest and that the sorted data set is { d 1 , d 2 , ... , d 1 , 672 , 395 } . a Determine the position of the third quartile Q 3 . b Determine the position of the 60th percentile.
Exercise 39 and 40 refer to SAT test scores for 2014. A total of N = 1 , 672 , 395 college-bound students took the SAT in 2014. Assume that the test scores are sorted from lowest to highest and that the sorted data set is { d 1 , d 2 , ... , d 1 , 672 , 395 } . a Determine the position of the third quartile Q 3 . b Determine the position of the 60th percentile.
Solution Summary: The author explains that the third quartile of the given data set is Q_3.
Exercise 39 and 40 refer to SAT test scores for 2014. A total of
N
=
1
,
672
,
395
college-bound students took the SAT in 2014. Assume that the test scores are sorted from lowest to highest and that the sorted data set is
{
d
1
,
d
2
,
...
,
d
1
,
672
,
395
}
.
a Determine the position of the third quartile
Q
3
.
O what is the relationship between
ADoMian decomposition method
and homo to Py Perturition method.
With Prove it?
What is the relationship between
Variation iteration Metod and the
Successive approximate Method
With Prove it?
5. Consider the matrix
102
A=
440
002
In this question work to 4 decimal places throughout and give your final answer to 3 decimal
places.
(a) Use 4 iterations of the power method to calculate an estimate of the maximal mag-
nitude eigenvalue of A and an estimate of the corresponding eigenvector. Start with
(1,1,1) as the initial estimate of the eigenvector.
Given that the the inverse of matrix A is
4 0 -4
1
=-
-4
1
4
4
0
0 2
(b) Use this matrix to perform 3 iterations of the power method to calculate an estimate of
the minimal magnitude eigenvalue of A and an estimate of the corresponding
eigenvector. Start with (1,1,1)" as the initial estimate of the eigenvector.
Using a random sample of 742 TV households, Acme Media Statistics found that 41.1% watched the final episode of "Still Hanging On."
a. Find the margin of error in this percent.
b. Write a statement about the percentage of TV households in the population who tuned into the final episode of "Still Hanging On."
a. The margin of error is ±
%.
(Do not round until the final answer. Then round to the nearest hundredth as needed.)
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.