Solve your IGNOU Doubts

Question:

Explain the role of a nurse in improving the interpersonal relationship.

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Question:

Discuss the difference between therapeutic and social relationship.

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Question:

Define interpersonal relationship.

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Question:

You have been assigned a defined community for providing need based comprehensive health care services. Explain the health indicators which would help you to assess the health status of the community before initiating the services to the given community.

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Question:

Discuss Orem’s Self Deficit theory in detail. Support your answer with example from the nursing setting.

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Question:

Describe various types of standards giving examples from nursing field.

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Question:

List purposes of developing nursing standards.

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Question:

Define nursing standards.

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Question:

Describe the expanded and extended role of Nurse

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Question:

Explain the characteristics of Nursing profession

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Question:

Discuss the criteria of Nursing as a profession.

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Question:

Let H be a finite group and, for some prime p, let P be a p-Sylow subgroup of H which is normal in H. Suppose H is normal in K, where K is a finite group. Then, show that P is normal in K

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Question:

Consider the natural action of $GL_2(R)$ on $M_2(R)$ , the set of $2\times 2$ real matrices, by left multiplication.

(i) Under this action, if $det(x) \neq 0$ , show that the stabiliser of $x \in M_2 (R)$ is {I}, where I is the 2 × 2 identity matrix.

(ii) Suppose that det(x) = 0 in the remaining parts of this exercise. We will show that the stabiliser of x is infinite. If x = 0, the stabiliser of x is $GL_2(R)$ . So suppose x ≠ 0. Let us write $x = \begin{bmatrix} a & c\\ b & d \end{bmatrix}$ . Then, $\begin{bmatrix} a\\ b \end{bmatrix} = \lambda \begin{bmatrix} c\\ d \end{bmatrix}$ for non-zero $\lambda \in R$ . Why ?

(iii) Let $\begin{bmatrix} a'\\ b' \end{bmatrix}$ be a vector that is not a scalar multiple of $\begin{bmatrix} a\\ b \end{bmatrix}$ . Show that there is a matrix $b = \begin{bmatrix} u && v\\ w && z \end{bmatrix}$ such that $b = \begin{bmatrix} a'\\ b' \end{bmatrix} = 0$ and $b \begin{bmatrix} a'\\ b' \end{bmatrix} = \alpha \begin{bmatrix} a'\\ b' \end{bmatrix}$ .(Hint: Set up two sets of simultaneous equations in two unknowns and argue why they have a solution.)

(iv) Check that I−b is in the stabiliser of x. Also, show that there are infinitely many choices of $\alpha$ for which I − b is invertible.

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Question:

Which of the following statements are true and which are false? Give reasons for your answer.

(a) If a finite group G acts on a finite set ?, then $G_{s_1} = G_{s_2}$ for all $s_1 , s_2 \, \epsilon \, X$ .

(b) There are exactly 8 elements of order 3 in $s_4$ .

(d) $F_7 (\sqrt{3}) = F_7 (\sqrt{5})$ .

(e) For any $\alpha \, \epsilon \, F_{2^5}^*, \alpha = 1 , F_{5^2}^* = F_2[\alpha]$

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Question:

What is the importance of wetland in our country and how it should be conserved?

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Question:

How can coastal community’s participation help in ICM process?

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Question:

Differentiate between PIM and IMT

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Question:

Describe how tourism and urbanization are destroying the mountain ecosystem. Suggest what measures are to be taken for sustainable mountain development

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Question:

How can Participatory Forest Management help in the development of both, the people living on the edge of forest and the forest.

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Question:

Discuss how Orangi Pilot Project can help to build a model urban developed unit in our country.

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