When I was a kid, growing up on Friends Ave, I absolutely loved kumquats. We didn't have a tree, but there was a family a few streets down that did and I was brave enough to go and knock on their door and ask if we could pick some. They are quite tart and borderline sour, but wonderfully delicious. The skin is mild, which perfectly compliments the inside. I see them at the markets here, but I never buy them because they are a bit expensive and besides, it's much more thrilling when you can pick them yourself. Several months ago I started working for a wonderful family in Beverly Hills as a personal assistant one day a week. While I was up there yesterday, we went out walking in the backyard and there I saw the sweetest little kumquat tree. Now, I had heard about the kumquats before from one of the housekeepers who I once saw making some delightful kumquat-ginger jam. She even gave me a little spoonful to try, which was amazing. I was told I was more than welcome to pick some for myself. You mean it? I get to pick my very own?? So I did. Twenty-plus years later, I finally got to pick my very own kumquats again. It was such a thrill. I eat them whole and have been snacking on them for 2 days. They also had some loquat trees which I had never heard off before, but I picked one or two of those and I'm still undecdided on whether or not I like them. The texture reminds me a lot of an apricot, but with 2-3 medium sized seeds in the middle. I picked a few limes and two pumellos and love having all this fruit around.
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Answer:
The annual YTM will be = 0.063496 or 6.3496% rounded off to 6.35%
Explanation:
The yield to maturity or YTM is the yield or return that an investor can earn on the bond if the bond is purchased today and is held till the bond matures. The formula to calculate the Yield to maturity of a bond is as follows,
YTM = [ ( C + (F - P / n)) / (F + P / 2) ]
Where,
- C is the semi annual coupon payment in case of semi annual bond
- F is the Face value of the bond
- P is the current value of the bond
- n is the number of semi annual periods to maturity in case of the semi annual coupon bond
Assuming that the face value of the bond is $1000.
Coupon payment - semi annual= 1000 * 0.05825 * 6/12 = 29.125
Number of semi annual periods = 3 * 2 = 6
YTM - semi annual= [ (29.125 + (1000 - 985.63 / 6)) / (1000 + 985.63 / 2)
YTM - semi annual= 0.031748 or 3.1748% rounded off to 3.17%
The annual YTM will be = 0.031748 * 2 = 0.063496 or 6.3496% rounded off to 6.35%
Answer:
0.5
Explanation:
marginal propensity to consume Can be regarded as the increase in pay that is been consumer experience on the purchasing of products which is just a part at aggregate. Instead of consumer to save
We are told that income rises from $46,000 to $48,000.
The difference= $48,000-$46,000= $2000
✓consumption spending rises from $38,00 to $39,500
The difference= $39,500-$38,00= $1000
Then the marginal propensity to consume can calculated as ratio of the difference in consumption spending to income rise
=1000/2000=0.5
Therefore, the MPC is 0.5
Answer:
Reminder.
Explanation:
Reminder advertising is basically the key to retain customer by briefly messages them to remind them about a new product or anything.
Answer:
a. Current ratio
Explanation:
Current Ratio is the least likely to be affected
The Current Ratio is given as
Current Ratio = [ Current assets ] ÷ [ Current liabilities ]
Now,
Building a new plant is a fixed asset for the company.
Thus, It will add to the Fixed assets
Since,
The Formula for current ratio is independent of the fixed assets
Therefore,
It will be least affected.
While,
Debt to equity ratio = [ Debt ] ÷ [ Equity ]
Debt to asset ratio= [ Total Debt ] ÷ [ Total Assets ]
Net fixed assets to total assets = [ Net fixed assets ] ÷ [ Total assets ]
in all the above relations, fixed asset will change the value of the total assets.
Hence,
They all will be affected