Solve your IGNOU Doubts
Solve your IGNOU Doubts
Question:

To display the models and their price for the item FAN, in ascending order of price Create a view of the sales for the manager showing over all performance week-wise.

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Question:

To display all the food processor brands (company-name) available in the super market.

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Question:

To displayall theproducts from Hindustan Leve

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Question:

Write all the relational schemas.

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Question:

Normalize till required normal forms.

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Question:

Create the complete database.

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Question:

Draw an enhancedentity relationship (EER) diagram.

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Question:

A car hire firm has two cars which it hires out day by day. The number of demands for a car on each day is distributed as Poisson variate with mean 1.5Calculate the proportion of days on which

(i)neither car is used

(ii)some demand is refused

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Question:

A polynomial passes through the following set of points

x 1    2     3      5
y

__1    __1    1     5

 

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Question:

Trace the curve y = \sqrt[3]{X^{2}-1},and state all the properties you use to trace it.

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Question:

Evaluate the integral I=I=\int_{0}^{1}\frac{dx}{1+x}by using Simpson’s 13rule with h=0∙25(or 5 points, viz. 0∙0,0∙25,0∙50,0∙75and1∙00)

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Question:

Evaluate the integral I=\int^{\pi/2 } _{0}sinxdxπ/20using Gauss-Legendre formula. Compare the results with exact solution obtained by Simpson rule. The exact value of I=

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Question:

Solve the recurrence a_{n}=a_{n-1}+2;a_{o}=3

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Question:

Construct a 5-regular graph on 10 vertices

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Question:

Show that K3, 3 is non-planar.

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Question:

Find chromatic number of bipartite graph Km, n.

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Question:

Define homogeneous recurrence relation. Write the first order and second order homogeneous recurrence relations with constant coefficients giving an example for each.Solve the following recurrence relation:

a_{n}+a_{n-1}-6a_{n-2}=0 for n\geq 2  given tha a_{o}=-1,a_{1}=8

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Question:

Which of the following statements are true? Give reasons for your answers, in the form of a short proof or a counterexample. i) \frac{d^{2}y}{Dx^{2}}=\left ( \frac{dy}{dx} \right )^{2}

ii) The inverse function of y=e^{3x}is y=\frac{1}{3} 1n x.

iii) If f is increasing and f (x) > 0 on an interval I, then g (X)=\frac{1}{f(X)} is decreasing on I.

iv) An equation of the tangent line to the parabola y=X^{2} at (-2,4) is y-4=2X(X+2) .

iv) If f is one-one onto and differentiable on R , then (f^{-1})(6)\frac{1}{f'(6)}

 

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Question:

Solve by Jacobi’s method, the following system of linear equations :2x1−x2+x3=−1

x1+2x2−x3=6

x1−x2+2x3=−3

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Question:

Solve the initial value problem \frac{dy}{dx}= See Answer →

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