Answer:
Option C
Explanation:
In the context of a conference, a convention is indeed a assembly of individuals that occur at an agreed location and time either to address or participate in a mutual interest. The most commonly organised conventions are focused on trade, career and fanbase.
Conventions are mostly organised and managed by skilled gathering and conference managers, sometimes by the event organising company's employees or by independent experts, sometimes in exact description. Many big cities should have a conference centre devoted to organising activities like these.
Answer:
c. consistent with the cost-benefit model because most people intuitively weigh costs and benefits
Explanation:
People weight the cost and benefit before making desitions Some times without noticing they are doing it.
Also is important to notice intuition takes a role when there are shades in the information, the effect on the personnel and when not all information is available.
Answer:
8.10%
Explanation:
For computing the YTM we have to applied the RATE formula that is shown on the attachment
Data provided in the question
Present value = $1,119.34
Assuming figure - Future value or Face value = $1,000
PMT = 1,000 × 10.4% = $104
NPER = 7 years
The formula is shown below:
= Rate(NPER;PMT;-PV;FV;type)
The present value come in negative
So, after solving this, the YTM is 8.10%
Answer:
maximum sum of $891.00
Explanation:
given data
Face Value = $1,000
Annual Coupon Rate = 9.50%
Time to Maturity = 15 years
yield to maturity = 11%
to find out
maximum price you should be willing to pay for the bond
solution
we know that Semiannual Coupon Rate will be = 4.75%
so semiannual Coupon will be = Semiannual Coupon Rate × Face Value
semiannual Coupon = 4.75% × $1,000
Semiannual Coupon = $47.50
and Semiannual Period will be for 15 year = 30
and Semiannual yield to maturity will be here YTM = 5.50%
so
Current Price will be here
Current Price = Semiannual Coupon ×
+
...................1
put here value
Current Price = $47.50 ×
+ 
Current Price = $891.00
so pay a maximum sum of $891.00