For the following exercises, use a CAS and the divergence theorem to compute the net outward flux for the vector fields across the boundary of the given regions D . 422. [T] Use a CAS and the divergence theorem to evaluate ∬ s F ⋅ d S , Where F ( x , y , z ) = ( 2 x + y cos z ) i + ( x 2 − y ) j + y 2 z k and S is sphere x 2 + y 2 + z 2 = 4 orientated outward.
For the following exercises, use a CAS and the divergence theorem to compute the net outward flux for the vector fields across the boundary of the given regions D . 422. [T] Use a CAS and the divergence theorem to evaluate ∬ s F ⋅ d S , Where F ( x , y , z ) = ( 2 x + y cos z ) i + ( x 2 − y ) j + y 2 z k and S is sphere x 2 + y 2 + z 2 = 4 orientated outward.
For the following exercises, use a CAS and the divergence theorem to compute the net outward flux for the vector fields across the boundary of the given regions D.
422. [T] Use a CAS and the divergence theorem to evaluate
∬
s
F
⋅
d
S
, Where
F
(
x
,
y
,
z
)
=
(
2
x
+
y
cos
z
)
i
+
(
x
2
−
y
)
j
+
y
2
z
k
and S is sphere
x
2
+
y
2
+
z
2
=
4
orientated outward.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
A marketing agency wants to determine whether different advertising platforms generate significantly different levels of customer engagement. The agency measures the average number of daily clicks on ads for three platforms: Social Media, Search Engines, and Email Campaigns. The agency collects data on daily clicks for each platform over a 10-day period and wants to test whether there is a statistically significant difference in the mean number of daily clicks among these platforms. Conduct ANOVA test.
You can provide your answer by inserting a text box and the answer must include: also please provide a step by on getting the answers in excel
Null hypothesis,
Alternative hypothesis,
Show answer (output table/summary table), and
Conclusion based on the P value.
A company found that the daily sales revenue of its flagship product follows a normal distribution with a mean of $4500 and a standard deviation of $450. The company defines a "high-sales day" that is, any day with sales exceeding $4800. please provide a step by step on how to get the answers
Q: What percentage of days can the company expect to have "high-sales days" or sales greater than $4800?
Q: What is the sales revenue threshold for the bottom 10% of days? (please note that 10% refers to the probability/area under bell curve towards the lower tail of bell curve)
Provide answers in the yellow cells
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