They may charge for any late payments
Answer: $15,000
Explanation: The 80% coinsurance clause on the property means that the insurance policy holder is agreeing to contribute up to 80% of the property's worth. Hence in the event of a loss to the building worth $20,000; the insures policyholder would receive :
(Actual contribution/expected contribution) x value of loss to the property
Where : Expected contribution = 80% of property's worth
ie (80/100) x $400,000 = $320,000
then the insured is to receive: ($240,000/$320,000) x $20,000 = $15,000
$2,000 is the amount of money that the Development associates may recover. When the Eastside fails to go through with the deal on the agreed date, when the market price of the land is $17,000 then the price of the land on the agreed date is only $15,000. So the DA may recover the $2,000.
The bid price is the price a dealer will pay to purchase a bond.
A bid price is an amount that someone is willing to pay for a security, asset, commodity, service, or contract, among other things. In a lot of markets and places, it is referred to as a "bid."
A bid typically represents a reduction from the "ask" price, which is the price at which sellers are willing to accept an offer. The spread between the two prices is known as the bid-ask spread.
Market makers place ongoing bids for securities and may also do so when a seller asks for a price at which they can sell. Unsolicited bids are those that a buyer submits while a seller isn't actively looking to sell, which happens occasionally.
Learn more about price here:
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Answer: Proposal C
Explanation:
The way to solve this is to calculate the Present Values of all these payments. The smallest present value is the best.
Proposal A.
Periodic payment of $2,000 makes this an annuity.
Present value of Annuity = Annuity * ( 1 - ( 1 + r ) ^ -n)/r
= 2,000 * (1 - (1 + 0.5%)⁻⁶⁰) / 0.5%
= $103,451.12
Proposal B
Present value = Down payment + present value of annuity
= 10,000 + [2,200 * ( 1 - ( 1 + 0.5%)⁻⁴⁸) / 0.5%]
= 10,000 + 93,676.70
= $103,676.70
Proposal C
Present value = Present value of annuity + Present value of future payment
= [500 * (1 - (1 + 0.5%)⁻³⁶) / 0.5%] + [116,000 / (1 + 0.5%)⁶⁰]
= 16,435.51 + 85,999.17
= $102,434.68
<em>Proposal C has the lowest present value and so is best. </em>
