The problems in Exercises 61 − 82 correspond to those in Exercises 23 − 44 , Section 2.1 .Use the results of your previous work to help you solve these problems INVESTMENT PLANNING The annual returns on Sid Carrington's three investments amounted to $10,800: 3% on a savings account, 4% on mutual funds, and 6% on bonds. The amount of Sid's investment in bonds was twice the amount of his investment in the savings ac-count, and the interest earned from his investment in bonds was equal to the dividends he received from his investment in mutual funds. Find how much money he placed in each type of investment.
The problems in Exercises 61 − 82 correspond to those in Exercises 23 − 44 , Section 2.1 .Use the results of your previous work to help you solve these problems INVESTMENT PLANNING The annual returns on Sid Carrington's three investments amounted to $10,800: 3% on a savings account, 4% on mutual funds, and 6% on bonds. The amount of Sid's investment in bonds was twice the amount of his investment in the savings ac-count, and the interest earned from his investment in bonds was equal to the dividends he received from his investment in mutual funds. Find how much money he placed in each type of investment.
Solution Summary: The author explains how to determine the amount invested in each type of investment. The formula for interest paid on savings account is given by I=Ratetimes x.
The problems in Exercises
61
−
82
correspond to those in Exercises
23
−
44
, Section
2.1
.Use the results of your previous work to help you solve these problems
INVESTMENT PLANNING The annual returns on Sid Carrington's three investments amounted to $10,800: 3% on a savings account, 4% on mutual funds, and 6% on bonds. The amount of Sid's investment in bonds was twice the amount of his investment in the savings ac-count, and the interest earned from his investment in bonds was equal to the dividends he received from his investment in mutual funds. Find how much money he placed in each type of investment.
Show that the Laplace equation in Cartesian coordinates:
J²u
J²u
+
= 0
მx2 Jy2
can be reduced to the following form in cylindrical polar coordinates:
湯(
ди
1 8²u
+
Or 7,2 მ)2
= 0.
Draw the following graph on the interval
πT
5π
< x <
x≤
2
2
y = 2 cos(3(x-77)) +3
6+
5
4-
3
2
1
/2 -π/3 -π/6
Clear All Draw:
/6 π/3 π/2 2/3 5/6 x 7/6 4/3 3/2 5/311/6 2 13/67/3 5
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Determine the moment about the origin O of the force F4i-3j+5k that acts at a Point A. Assume that the position vector of A is (a) r =2i+3j-4k, (b) r=-8i+6j-10k, (c) r=8i-6j+5k
Chapter 2 Solutions
Finite Mathematics for the Managerial, Life, and Social Sciences
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