In systems of equations in problem 23 – 36 may have unique solutions, as infinite number of solutions, or no solution. Use matrices to find the general solution of each system, if solution exists. 24. { 2 x − y + 3 z = 0 x + 2 y + 2 z = 0 x − 3 y + z = 0
In systems of equations in problem 23 – 36 may have unique solutions, as infinite number of solutions, or no solution. Use matrices to find the general solution of each system, if solution exists. 24. { 2 x − y + 3 z = 0 x + 2 y + 2 z = 0 x − 3 y + z = 0
Solution Summary: The author explains how to determine the general solution of a given system by writing the given equations in the form of an augmented matrix.
In systems of equations in problem 23 – 36 may have unique solutions, as infinite number of solutions, or no solution. Use matrices to find the general solution of each system, if solution exists.
24.
{
2
x
−
y
+
3
z
=
0
x
+
2
y
+
2
z
=
0
x
−
3
y
+
z
=
0
The boom OA carries a load P and is supported by two cables as shown. Knowing that the tension in cable AB is 190 lb and that the
resultant of the load P and of the forces exerted at A by the two cables must be directed along OA, determine the tension in cable AC.
29 in.
B
24 in.
36 in.
C
25 in.
48 in..
A
Find the distance (d) from the point (8, -7, -1) to the plane 3x+5y-3z = -60.
The 60-lb collar A can slide on a frictionless vertical rod and is connected as shown to a 65-lb counterweight C. Draw the free-body
diagram of the collar that is needed to determine the value of h for which the system is in equilibrium.
-15 in.
A
60 lb
B
C
h
65 lb
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