jlastra jlastra

03-08-2024
Medicine

Answered

Which of the following is the definition for hebephrenia?

A. Silly and immature behavior
B. Early madness
C. Alternating immobility and agitated excitement
D. Delusions of grandeur or persecution

Answer :

GinnyAnswer GinnyAnswer

03-08-2024

Final answer:

Hebephrenia is characterized by silly and immature behavior associated with schizophrenia.

Explanation:

Hebephrenia is characterized by silly and immature behavior. It is a subtype of schizophrenia that involves disorganized thinking, inappropriate emotional responses, and a general impairment in social and occupational functioning.

Learn more about Hebephrenia here:

https://brainly.com/question/6611937

Answer Link

Other Questions

Each week, Nia takes a violin lesson and a dance lesson. The dance lesson costs \(\frac{2}{3}\) as much as the violin lesson, and the cost of both lessons combi

What is the Molarity (M) of a solution that contains 68 grams of NH3 in 500 mL of solution?

Choose the option that best describes the purpose of the text:A. Describe what it feels like to love.B. Emphasize a point about love.C. Provide the definition o

What would strengthen the capacity of airlines to price discriminate? a. a trade agreement that results in an increase in the number of carriers that fly routes

Most of the bones of the appendicular skeleton are paired between the right and left sides of the body. A) True B) False

The quadratic function [tex]f(x)[/tex] has roots of -4 and 2, and the point (1, -5) lies on [tex]f(x)[/tex]. What is the equation of [tex]f(x)[/tex]?A. [tex]f(x

How many solutions does this system have?[tex]\[ \left\{ \begin{array}{r} 2x + 8y = 16 \\ -3x + 6y = 30 \end{array} \right. \][/tex]

Arithmetic SequencesInstructionFinding the Next Term of an Arithmetic SequenceConsider the arithmetic sequence [tex]27, 40, 53, 66, 79, \ldots[/tex]The next two

What is the area, rounded to the nearest tenth of a square inch, of an equilateral triangle that has a perimeter of 24 inches?Area [tex]$=$[/tex] [tex]$\square$

Solve for \( n \).[tex]\[ \frac{3}{5} = \frac{15}{n} \][/tex]