For Exercises 61-64, set up a system of linear equations to represent the scenario. Solve the system by using Gaussian elimination or Gauss-Jordan elimination. Sylvia invested a total of $ 40 , 000 . She invested part of the money in a certificate of deposit (CD) that earns 2 % simple interest per year. She invested in a stock that returns the equivalent of 8 % simple interest, and she invested in a bond fund that returns 5 % . She invested twice as much in the stock as she did in the CD, and earned a total of $ 2300 at the end of 1 yr . How much principal did she put in each investment?
For Exercises 61-64, set up a system of linear equations to represent the scenario. Solve the system by using Gaussian elimination or Gauss-Jordan elimination. Sylvia invested a total of $ 40 , 000 . She invested part of the money in a certificate of deposit (CD) that earns 2 % simple interest per year. She invested in a stock that returns the equivalent of 8 % simple interest, and she invested in a bond fund that returns 5 % . She invested twice as much in the stock as she did in the CD, and earned a total of $ 2300 at the end of 1 yr . How much principal did she put in each investment?
For Exercises 61-64, set up a system of linear equations to represent the scenario. Solve the system by using Gaussian elimination or Gauss-Jordan elimination.
Sylvia invested a total of
$
40
,
000
. She invested part of the money in a certificate of deposit (CD) that earns
2
%
simple interest per year. She invested in a stock that returns the equivalent of
8
%
simple interest, and she invested in a bond fund that returns
5
%
. She invested twice as much in the stock as she did in the CD, and earned a total of
$
2300
at the end of
1
yr
. How much principal did she put in each investment?
1. Given the vector field F(x, y, z) = -zi, verify the relation
1
VF(0,0,0) lim
+0+ volume inside S
ff F• Nds
S.
where S, is the surface enclosing a cube centred at the origin and having edges of length 2€. Then,
determine if the origin is sink or source.
Let a = (-4, 5, 4) and 6 = (1,0, -1).
Find the angle between the vector
1) The exact angle is cos
2) The approximation in radians is
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