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Solve your IGNOU Doubts
Question:

Ayurvedic body types

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Question:

Limitations of personality inventories

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Question:

NEO-PI 

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Question:

Aptitudes 

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Question:

Elucidate the scientific criteria essential for assessment techniques before they are acceptable. 

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Question:

Discuss behavioural assessments in personality

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Question:

Explain Karen Horney’s theory of personality.

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Question:

What is the aim of personality assessment? Discuss some important methods for personality assessment.

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Question:

Explain Cattell’s trait approach of personality. 

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Question:

Discuss neurophysiological basis of traits and types.

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Question:

Describe the administration of Rorschach Inkblot Test. 

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Question:

Define personality. Discuss the main determinants of personality development.  

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Question:

Test the following series for convergence.

(i)sum_{n=1}^{infty}nX^{n-1},X> 0.

(ii)sum_{n-1}^{infty }left [ sqrt{n^{4}+9}-sqrt{n^{4}-9} ight ]

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Question:

Suppose that f : [0,2]→ mathbb{R} is continuous on[0,2] and differentiable on ]0,2[ and that f(0)=0,f(1)=1,f(2)= 1.

(i) Show that there exists c1 ∈(0,1) such that .f' (c1) = 1.

(ii) Show that there exists c2 ∈(1,2) such that .f'(c2)= 0.

(iii) Show that there exists c ∈ (0,2) such that f'(c) =frac{1}{3}

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Question:

Let f be a differentiable function on [α, β] and  x ∈[α, β] Show that, if f ′(x) = 0 and , f ′′(x) > 0then f must have a local maximum at x.

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Question:

Let f : [0,1] → mathbb{R} be a function defined by f (x) =xm (1-x)n where . m, n∈mathbb{N} Find the values of m and n such that the Rolle’s Theorem holds for the function f .

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Question:

Determine the local minimum and local maximum values of the function f defined by f (x) =3-5x3 + 5x4 - x5

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Question:

Prove that a strictly decreasing function is always one-one.

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Question:

Find the following limit.

_{xightarrow 0}^{lim}	frac{1-cos: x^{2}}{x^{2}: sin:x^{2} }

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Question:

Find the following limit.

_{xightarrow 0}^{lim}	frac{1-cos: x^{2}}{x^{2}: sin:x^{2} }

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