The following graphs show
effects of variable 1 (medication) with 2 levels (treatment and
control) as well as variable 2 (food) with 2 levels (consumption or
none) on learning. Indicate whether medication effect, food effect,
and/or interaction effect are present (meaning you have to evaluate
the presence/absence of 3 separate effects). *Explain for
each*
1.
2.
3.
1. In the above graph, let's consider the event where subjects are given only medication and the effect of medication is being observed on the subjects. Such an event is symbolised by blue line on the graph. The blue line shows a condition where only variable 1 can have effect on the subject. And truly so, there is an improvement in learning ability of the subjects who are administered medicines as compared to those who are not. Let regression of blue line give us a slope value (a).
2. Consider another situation where, food is given to the participants but medications have not been administered. This event is symbolised by a yellow line right above control. We can notice that learning outcomes in this condition is even lower as compared to condition mentioned in paragraph 1. We see that the yellow line is close to nil measured against y axis( which represents learning outcomes). Thus only giving food and no medication has negligible effect on learning outcome.
3. Consider the third event, where both variables have been administered- medication and food. It is depicted by yellow line in the paragraph. One can notice that the slope of this line (the value of which is, say 'b') is steep. Which makes b greater than a. The slope of yellow line is greater than blue one. Therefore, here learning outcomes are positively affected under the dual administration of variable 1 and 2 -medicine and food.
The following graphs show effects of variable 1 (medication) with 2 levels (treatment and control) as...
2. Based on the article excerpt below, what type of variable
does medication adherence represent?Article Excerpt: CHF patients
receiving an NP directed transitional care program with medication
management will have greater medication adherence than CHF patients
who receive standard home health nursing services after discharge
from an acute care hospitalization for CHF.
Bias
Manipulation by the researcher
Measurement methods
Outcome statements
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Quantum Mechanics. Find the energies, degenerations and wave functions for the first three energy levels (ground state and first two excited states) of a system of two identical particles with spin , which move in a one- dimensional infinite well of size . Find corrections of energies to first order in if an attracting potential of contact is added. Show that in the case of "spinless" fermions, the previous perturbation has no effect. Step by step process with good handwriting,...
Quantum Mechanics.
Find the energies, degenerations and wave functions for the first
three energy levels (ground state
and first two excited states) of a system of two identical
particles with spin , which move in a
one-
dimensional infinite well of size .
Find corrections of energies to first order in if an
attracting potential of contact
is added.
Show that in the case of "spinless" fermions, the previous
perturbation has no effect.
Step by step process with good handwriting,...
Assume a model with 1 numerical explanatory variable (x1) and 1
categorical explanatory variable with 2 category levels (Red,
Blue). Further assume the model includes the possibility that the
relationship between the numerical explanatory variable and the
response depends on the levels of the categorical variable (include
an interaction between the numerical and categorical variable).
x2 is defined to
take the value of 1 for Red and 0 for Blue.
The population model is
μy=β0+β1x1+β2x2+β3x1x2
The simplified version of the...
A study was carried out to assess the effect of a new
medication in reducing blood pressure. In the trial, 59 subjects
were enrolled, of which 30 were randomly allocated to receive a new
treatment, while 29 received a control medication. After 20 weeks
in the study, each subject's blood pressure, , was
measured, leading to the following summary statistics:
9.63,
9.79,
1.41. With
and
representing the mean blood pressures in the treatment and control
groups respectively, it is desired...
1. (a) Find L4 and R4 for the integral
1 (x sin x/2) dx
Show the setup and round the answer to threedecimal places.
(b) Find M4 for the integral
1 (x sin x/2) dx . Show the setup and round the answer to four
decimal places.
Sketch the approximating rectangles on the graph.
(c) Compare the estimates with the actual value
1 (x sin x/2) dx
10.243 . Which estimate is the most accurate?
(d) Express the integral from...
Convert the following formulation to a 2 variable problem so
that it can be solved graphically (HINT: Eliminate one of the
variables – say X3...). Sketch the feasible region and compute the
coordinates of its extreme points.
5X1 + X3
17
2X1 + 1.5X2 + X3
14
.5X1 + 2X2 + X3
10
X1 , X2 , X3
0
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2. Working with Numbers and Graphs Q2 The following graph illustrates the demand (D) curve of an industry as well as the marginal cost (MC) and average total cost (ATC) curves of the only firm in this industry. Refer to the graph to answer the questions that follow. PRICE (Dollars) 70 80 90 100 0 10 20 30 40 50 60 QUANTITY (Units) A We were unable to transcribe this image
We wish to study the effects of two food additives (plus a control treatment for a total of three treatments) on the milk productivity of cows. We have three large herds available, each of a different breed, and we expect breed to breed differences in the response. Furthermore, we expect an age effect, which we make explicit by dividing cows into three groups: those which have had 0, 1, and 2 or more previous calves. We have enough resources to...
Consider the IVP, 1. Apply the Fundamental Existence and Uniqueness Theorem to show that a solution exists. 2. Use the Runge-Kutta method with various step-sizes to estimate the maximum t-value, , for which the solution is defined on the interval . Include a few representative graphs with your submission, and the lists of points. 3. Find the exact solution to the IVP and solve for analytically. How close was your approximation from the previous question? 4. The Runge-Kutta method continues...