Solve your IGNOU Doubts

Question:

A monopolist faces the demand curve Q = 120 - P/3. The cost function is C = Q³ . Find the output that maximises this monopolist’s profits. What are the prices at profits and that output? Find the elasticity of demand at the profit maximising output

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Question:

Urban-based environment movements

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Question:

Fisher folks’ movement in Kerala

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Question:

Limitations of the BSP

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Question:

Chipko movement

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Question:

Characteristics of farmers’ movements

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Question:

Approaches to study ethnic movements

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Question:

Regionalism

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Question:

New Social Movements

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Question:

Resource Mobilisation Theory

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Question:

Human Development Index

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Question:

Discuss the relationship between social movements and democracy in India.

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Question:

What are the perspectives in the discourse on the Indian state?

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Question:

Discuss the impact of globalisation on social movements.

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Question:

Explain how the Structure-Function approach can help to study social movements.

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Question:

Discuss the meaning and components of social movements.

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Question:

Verify that the equations

i) $z= \sqrt{2x+a}+\sqrt{2y+b}\: \: \: and$

ii) $z^{2} +\mu =2 (1+\lambda ^{-1})( x+\lambda y)$

are both complete integrals of the PDE . $z= \frac{1}{p}+ \frac{1}{q}$ Also show that the complete integral (ii) is the envelope of one parameter sub-system obtained by taking $b= \frac{-a}{\lambda }- \frac{\mu }{1+\lambda }$ in the solution (i).

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Question:

Given that $z= ax + \sqrt{a^{2}-4y}+c$ is the complete integral of the PDE, $p^{2}-q^{2}=4$ , determine its general integral.

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Question:

Find the differential equation of the space curve in which the two families of surfaces u = x²- y² = c₂ and v = y² -z² =c₂ intersect

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Question:

Find the partial differential equation arising from $\phi \left ( \frac{z}{x^{3} },\frac{y}{z}\right )=0$ where φ R²→ R : is an arbitrary function. Also find the general solution of the PDE obtained.