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The dimension of a pressure gradient in a fluid flow are :
Pressure gradient= Pressure per unit length
Pressure= Force/ Area= (Mass x Acceleration)/Area =
The following NewtonRaphson iteration formula finds
Find the 2^{nd} approximation to the root of the equation t^{4} 4t9 = 0 between 2 and 2.5 using Bisection method.
Consider two sets of vectors P and Q as
P = {(2,1,3,2), (1,3,4,2), (3,5,2,2)}
Q = {(.1,2,1,0), (1,3,1,2), (4,2,1,0), (6,1,0,1)}
Which of the following is true?
Let G1 and G2 be two edge disjoint and vertex disjoint graphs. G1 has 4 vertices and 6 edges, G2 has 6 vertices and 10 edges. Then number of edges in (G1 intersection G2) and (G1 union G2) are respectively
Edge disjoint means no edge is common and vertex disjoint means no vertex is common.
As there is no edge is common between G1 and G2, hence number of edges in (G1 intersection G2) = 0 and number of edges in (G1 union G2) = number of edges in G1 + number of edges in G2 = 6+10 = 16
Which of the following propositions is a tautology?
The minimum number of connected components of a simple graph with 20 vertices and 12 edges is
e: number of edges = 12, n: number of vertices = 20
k: number of connected components, e > n  k , Or, 12 > 20K ⇒ K = 8
Which of the following graphs has a Hamiltonian circuit?
G1 has a Hamiltonian circuit: 128643571
G2 has a bridge (an edge which, if removed, disconnects the graph), namely the middle edge of the thcee horizontal edges at the bottom of the given .drawing of G2. Whichever side of the bridge you start, you cannot, having crossed the bridge, recross it without visiting vertices twice. Hence you cannot complete a Hamiltonian circuit.
The proposition logically equivalent to
Investigate the values of λ and μ so that the equations
2x+3y+5z = 9, 7x+3y2z = 8, 2x+3y+λ z = μ
have an infinite number of solutions.
A complex (P+ iQ, P,Q : real numbers) n x n matrix A is said to be unitary if AA° = I_{n}, where If A be a unitary matrix, then which of the following is true?
Consider the function
At how many points, f(x) Is discontinuous?
Consider the following matrix:
Determine the eigen values of the given matrix.
Consider the function f (x) = 2x^{3}  9x^{2} + 12x 12
The function attains minima at x =
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