Answer:
Spelling and Grammar check.
Explanation:
First, convert interest to the effective annual interest rate using this formula:
(1 + i/m)^m - 1, where m = 2 for semiannual and m = 12 for monthly. Then, use this formula to find the future worth:
F = P(1+i)^n, where P is $726.19 and <span>$855.20, respectively, for Card P and Q. n is equal to 4.
Card P: F = 1080.704
Card Q: F = 1206.284
Then, find the amount decrease by subtracting F - P.
Card P: F - P = $354.514
Card Q: F - P = $351.084
The difference between the two is $3.43. Thus, the answer is C.</span>
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Answer:
O increase by $48,000
Explanation:
A loss is made on disposal of an asset when the amount received from the disposal is lower than the carrying amount of the asset. The carrying amount or net book value of an asset is the difference between the cost of the asset and its accumulated depreciation.
Hence
Carrying amount = $75,000 - $20,000
= $55,000
Let the amount received on disposal be K
K - $55,000 = -$7,000
K = $55,000 - $7,000
= $48,000
This is the amount received from the disposal and it represents an increase in cash.
Answer: The value of the bond will decrease
Explanation:
The Interest rate has a negative inverse relationship with the value of a bond
. When the interest rate increases the value of a bond decreases and when interest rate decreases the bond value increases. Bonds with low coupon rates tend to be more sensitive to interest rate changes this is known has coupon effect.
Bonds with long time frame (long term bonds), they also tend to be are more sensitive to changes in the interest rate this is known has the maturity effect. Therefore a change in the interest rate will cause a huge change in the value of a Bond with low coupon rate and long time period.
The Bond is a 20 year Bonds which qualifies it to be a long term bond and the coupon Rate is 7%, with these facts and knowing that long term bonds are more sensitive to interest rate changes we can conclude that the sudden increase of the interest rate to 15% will cause a huge decrease in the value of the bond
