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Question 1: If λ be the ratio of the roots of the quadratic equation in x, 3m2 x2 + m(m - 4)x + 2 = 0. What is the least value of m for which λ + 1/λ = 1.
Question 2: Let and Q = [qij] be two 3 x 3 matrices such that Q - P5 = I3. Then (q21 + q31)/q32 is equal to:
Question 3: The value of 0∫Π/2 sin3x/(sin x + cos x) dx is:
Question 4: limn→∞ ((n+1)1/3/n4/3 + (n+2)1/3/n4/3 + .......+ (2n)1/3/n4/3) is equal to
Question 5: Consider three boxes, each containing 10 balls labelled 1, 2,..., 10. Suppose one ball is randomly drawn from each of the boxes. Denote by ni, the label of the ball drawn from the ith box, (i = 1, 2, 3). Then, the number of ways in which the balls can be chosen such that n1 < n2 < n3 is:
Prepare a Flexible Budget Gator Divers is a company that provides diving services such as underwater ship repairs to clients in the Tampa Bay area.
This assignment has two question related to maths. Questions are related to bifurcation cascade and logistic map.
This assignment has questions related to probabiltiy.
Find all the xed points, and study their stability and Draw the phase portrait of the system, as well as the graphs of the solutions in all relevant cases.
Derive the Boolean Expression and construct the switching circuit for the truth table stated
Evaluate which equations are under-identified, just-identified, and over-identified.
Linear programming problem consisting of only two constraints with one objective function.
Find the natural domain of the given functions.
Compute the coecients of the polynomials using the term recurrence relation.
De?nition of smoothness of functions on a smooth manifold is chart independent and hence geometric.
Questions related on mathematics in computing.
Complex problems
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