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yaroslaw [1]
3 years ago
5

Instead of happily exploring the attractive toys located in the pediatrician's waiting room, little Sandra tenaciously clings to

her mother's skirt. Sandra most clearly shows signs of:
A. imprinting.

B. egocentrism.

C. insecure attachment.

D. secure attachment.

E. assimilation.

(Its either insecure or secure attachment I'm just not sure which one)
Advanced Placement (AP)
1 answer:
Ksenya-84 [330]3 years ago
6 0
I believe the answer is D. secure attachment. 

It would be easy if you knew the difference between secure and insecure attachment: according to research, a child with insecure attachment will avoid or ignore the caregiver and a child with secure attachment feel protected by their caregiver. 

If Sandra clings onto her mother's skirt, it shows that she feels like her mother will protect her from strangers. 
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Psychologists have found that which two criteria are the best when diagnosing mental disorders?
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Answer:

A psychologist analyzes the behavior of any suffering patient on some given criteria, as he needs the patient to be test on ground of various procedures.

Mainly the patients need to be understood, in order to know on what level the person is standing at the moment. As it will explain the level of mental suffering of the person.

Explanation:

The two criteria which are best when diagnosing mental disorders are the following;

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3 years ago
How does the decision in Marbury v. Madison (1803) allow the judicial branch to check the power of other branches?
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3 years ago
Surface Area of a can is 517.8 cm^2. Maximize the volume of this can using the measured surface area.
mafiozo [28]

Answer:

r = 5.24 --- Radius

h = 10.48 --- Height

Explanation:

Given

Object: Can (Cylinder)

Surface\ Area = 517.8cm^2

Required

Maximize the volume

The surface area is:

S.A = 2\pi r^2 + 2\pi rh

Substitute 517.8 for S.A

517.8 = 2\pi r^2 + 2\pi rh

Divide through by 2

258.9 = \pi r^2 + \pi rh

Factorize:

258.9 = \pi r(r + h)

Divide through by \pi r

\frac{258.9}{\pi r} = r + h

Make h the subject

h = \frac{258.9}{\pi r} - r --- (1)

Volume (V) is calculated as:

V = \pi r^2h

Substitute (1) for h

V = \pi r^2(\frac{258.9}{\pi r} - r)

Open Bracket

V = 258.9r - \pi r^3

Differentiate V

V' = 258.9 - 3\pi r^2

Set V' to 0

0 = 258.9 - 3\pi r^2

Collect Like Terms

3\pi r^2 = 258.9

Divide through by 3

\pi r^2 = 86.3

Divide through by \pi

r^2 = \frac{86.3}{\pi}

r^2 = \frac{86.3*7}{22}

r^2 = \frac{604.1}{22}

Take square root of both sides

r = \sqrt{\frac{604.1}{22}

r = 5.24

Recall that:

h = \frac{258.9}{\pi r} - r

Substitute 5.24 for r

h = \frac{258.9}{\pi * 5.24} - 5.24

h = \frac{258.9*7}{22 * 5.24} - 5.24

h = \frac{1812.3}{115.28} - 5.24

h = 15.72 - 5.24

h = 10.48

Hence, the dimension that maximize the volume is:

r = 5.24 --- Radius

h = 10.48 --- Height

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