<span>The most important factor is currency exchange rate.</span>
Question Completion:
Choose the correct answer below
(1) in-store customers appear to be middle aged, have higher annual income and live further distance away from a store
(2) in-store customers appear to be generally younger, have lower annual income and live near a store
(3) Online customers appear to be generally younger, have higher annual income and live further distance away from a store
(4) Online customers appear to be middle aged, have lower annual income and live near a store
Answer:
Zeitler's Department Stores
Online and In-store Customers:
According to the parallel coordinates plot, online customers are differentiated from in-store customers in the following ways:
(3) Online customers appear to be generally younger, have higher annual income and live further distance away from a store
Explanation:
Younger persons tend to embrace technology more than their older counterparts. Based on this, they also engage on online purchasing of goods and services instead of visiting the traditional brick-and-mortar stores. With online purchase, a customer is in better control because she can search for the best deals from any location.
Answer:
Price of bonds = $1,389.73
Explanation:
<em>The value of the bond is the present value(PV) of the future cash receipts expected from the bond. The value is equal to present values of interest payment plus the redemption value (RV).
</em>
Value of Bond = PV of interest + PV of RV
The value of bond for Hillard can be worked out as follows:
Step 1
<em>Calculate the PV of interest payments
</em>
Semi annual interest payment
= 10% × 1,000 × 1/2 =50
PV of interest payment
A ×(1- (1+r)^(-n))/r
r- semi-annual yield = 5%/2 = 2.5%
n- 10× 2 = 20.
Note that the bonds now have 10 years to maturity because it was issued 2 years ago
PV on interest = 50 × (1-(1.025^(-20)/0.0425 = 779.45
Step 2
<em>PV of redemption Value
</em>
PV = $1,000 × (1.025)^(-20)
= 610.27
Step 3
<em>Price of bond
</em>
= 779.45+ 610.27 = $1,389.73
Price of bonds = $1,389.73
All you have to do is multiply 20 and .40. the answer is 8
The correct answer is A = 110, B= 40, C=20..
<u>Explanation</u>
If A+B-C= 170 and B+C-A=130 ,
=C+A = 130
or, C= 130- A
Again, A+B-C =170
or, A+B =170+C
A+B = 170+130-A ( c=130-A)
A+B = 300-A
2A+B = 300
A+B= 300/2
A+B = 150
A+B-C= 170
A+B = 170+C
150 = 170 +C ( A+B = 150)
or, C = 20..............................(1.)
A+C =130
or,A+ 20= 130 ( A=110).....................(2)
A+B = 150
110+B= 150
B = 150-110
B= 40..........................................(3)
Therefore, A = 110, B= 40, C=20..