Solve your IGNOU Doubts
Solve your IGNOU Doubts
Question:

مولانا الطاف حسین حالی کی حیات و خدمات پر ایک مضمون تحریر کیجیے

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Question:

 

علامہ شبلی نعمانی کی تنقید نگاری پر مدلل گفتگو کیجیے۔

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Question:

۔ آل احمد سرور کی تنقید نگاری سے بحث کیجیے ۔ 

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Question:

صنائع معنوی کی تعریف کیجیے اور اس کی کسی ایک قسم کو بیان کیجیے

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Question:

صنائع لفظی سے آپ کیا سمجھتے ہیں؟ واضح کیجیے

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Question:

 

ترقی پسند عہد سے قبل کی تنقیدی صورت حال کو سپرد قلم کیجیے۔

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Question:

ترقی پسند تحریک کے عہد کی اردو تنقید پر اظہار خیال کیجیے۔

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Question:

 

دیباچوں اور تقاریظ کے حوالے سے اردو تنقید کے ابتدائی نمونوں پر گفتگو کیجیے۔

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Question:

۔ تنقید کی اہمیت پر روشنی ڈالیے۔

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Question:

Evaluate:

equation

where Pn(x) is Legendre polynomial.

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Question:

Using the generating function Jn(x), prove that Jn-1(x)+Jn+1(x)= equation(x), for integer values X of n.

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Question:

Solve the boundary value problem:

y′′ − 3y′ + 2y = 2

with

y(0) - y'(0) = -1

y(1) + y'(1) = 1

using the second order finite difference method with step length equation

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Question:

Solve the boundary value problem:

y"+y+f(x)=0

y'(0) = 0, y(1) = 0

by determining the appropriate Green’s function by using the method of variation of parameters and expressing the solution as a definite intergral.

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Question:

Use finite Fourier transform to solve:

equation

Subject to the conditions:

u(x,0) = 2x, 0 < x < 4

and u(0,t) = u(4, t) = 0

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Question:

Find the solution of equation = 0 in R subject to the boundary conditions:

equation

equation

where R is the square 0≤ x ≤1,0≤ y ≤1, using the five point formula. Use central difference approximation in the boundary condition. Assume uniform step length h = 1/2 along the axes.

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Question:

Using second order finite difference method, solve the boundary value problem:

equation

Using step length equation

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Question:

Using Laplace transform, solve the equation:

equation

given that:

equation

equation

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Question:

Solve the initial value problem y' = x2 + yy(0) = 1, upto x = 2.0 using third order Taylor series method with h = 0.1. 

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Question:

Use Fourier transforms to solve the boundary value problem:

equation

subject to the conditions:

i)     equation

ii)    equation

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Question:

Show that the method.

equation

is A-stable when applied to test equation y′ = λy, λ < 0 .

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