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Explain the Graphical Technique of Linear Equations by using this figure.
Let's start things by searching for a mixing problem. Previously we saw these were back in the first order section. In those problems we had a tank of liquid with several kinds of
give an example of a relation R that is transitive while inverse of R is not
A ?ight from Pittsburgh to Los Angeles took 5 hours and covered 3,060 miles. What was the plane's average speed? Find out the rate at that Susan is traveling through dividing h
#k1=f(Tn, Xn), k2=f (Tn + H.Y,Xn + H.Y.k1) Xn+1=Xn + H(a.k1+ b.k2) Find a relation between Y,a and b so that the method is second order consistent.
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Find the equation for each of the two planes that just touch the sphere (x - 1) 2 + (y - 4) 2 + (z - 2)2 = 36 and are parallel to the yz-plane. And give the points on the sphere
1. The polynomial G(x) = -0.006x4 + 0.140x3 - 0.53x2 + 1.79x measures the concentration of a dye in the bloodstream x seconds after it is injected. Does the concentration increase
Find out the next number in the subsequent pattern. 320, 160, 80, 40, . . . Each number is divided by 2 to find out the next number; 40 ÷ 2 = 20. Twenty is the next number.
The above figure demonstrates: Solution with graphical method of two equations as: 2x + y = 8 x + 2y = 10 The system has a unique solution (2, 4) that represented by the point of intersection of the two equations.
The above figure demonstrates:
Solution with graphical method of two equations as:
2x + y = 8
x + 2y = 10
The system has a unique solution (2, 4) that represented by the point of intersection of the two equations.
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