Prior to being banned in 2002 by the McCain-Feingold Act, unlimited monetary contributions that were earmarked for party-buildin
1 answer:
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Answer:
7.84%
Explanation:
Given:
Bond's par value (FV) = $1,000
Maturity (nper) = 25 × 2 = 50 periods (since it's semi-annual)
YTM (rate) = 0.0925÷2 = 0.04625 semi annually
Price of bond (PV) = $875
Calculate coupon payment (pmt) using spreadsheet function =pmt(rate,nper,-PV,FV)
PV is negative as it's a cash outflow.
So semi- annual coupon payment is $39.20
Annual coupon payment = 39.2×2 = $78.40
Nominal Coupon rate = Annual coupon payment ÷ Par value
= 78.4 ÷ 1000
= 0.0784 or 7.84%
Answer:
For more than 180 minutes of phone use.
Explanation:
Let m represent number of minutes of phone use in a month.
We have been given that in Plan A, there is no monthly fee, but the customer pays $0.06 per minute of use.
The cost of using m minutes in plan A would be .
We are also told that in Plan B, the customer pays a monthly fee of $4.80 and then an additional $0.03 per minute of use.
The cost of using m minutes in plan B would be .
To find the amounts of monthly phone when Plan A will cost more than Plan B, we will set cost of plane A greater than cost of plan B as:
Let us solve for m.
Therefore, Plan A will cost more than Plan B for more than 180 minutes of phone use.