Solve your IGNOU Doubts
Solve your IGNOU Doubts
Question:

Explain the classification of chromatographic techniques using a suitable diagram.

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Question:

Using a suitable diagram how will you extract an organic compound present in aqueous layer using chloroform as the solvent.

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Question:

Discuss the principle of solvent extraction.

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Question:

Define determinate errors. Briefly describe different sources of determinate errors.

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Question:

Define and differentiate between accuracy and precision with the help of suitable examples.

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Question:

If the power series sum_{n=1}^{infty }a_{n}: x^{n} converges uniformly in ]α, β[ then so does . sum_{n=1}^{infty }a_{n}: (-x)^{n}. True or false? Justify.

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Question:

Show that the series sum_{n=1}^{infty }frac{sin: n	heta }{n} sin n n nθ does not converge uniformly on the interva. ]0,2pi[.

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Question:

Check whether the series sum_{n=1}^{infty }frac{n^{2}: x^{5}}{n^{4}+x^{3}},xepsilon [0,alpha ]   is uniformly convergent or not, where . α ∈mathbb{R}^{+}.

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Question:

Check whether the series sum_{n=1}^{infty }frac{n2, x5}{n4+x3}, ,xeuro left [ 0,a ight ]  n is uniformly convergent or not, where . + α ∈mathbb{R}^{+}

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Question:

Show that the function f : mathbb{R}mathbb{R} defined by f left ( X ight )= 2x + 7 has an inverse by applying the inverse function theorem. Find its inverse also.

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Question:

Use the Fundamental Theorem of Integral Calculus to evaluate the integral

int_{0}^{1}left ( 2x: sin: frac{1}{x}cosfrac{1}{x}ight )dx.

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Question:

Using Weiestrass M-test, show that the following series converges uniformly.

sum_{n=1}^{infty }n^{3}X^{n},Xepsilon left [ -frac{1}{3},frac{1}{3} ight ].

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Question:

Use Cauchy’s Mean Value Theorem to prove that:

frac{cosalpha -coseta }{sinalpha-sineta }=tan	heta ,0< alpha < 	heta < eta < frac{pi }{2}

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Question:

Show that  sum_{n=1}^{infty }(-1)^{n+1}frac{5}{7n+2}  is conditionally convergent.

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Question:

Personifications

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Question:

Principles of behaviour modification

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Question:

Reciprocal determinism

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Question:

Growth needs

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Question:

Holtzman Inkblot Test

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Question:

Senior Apperception Test 

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