Answer:
Number of caramels = 20
number cremes = 30 - 20 = 10
Explanation:
Data provided in the question:
Selling cost of each box = $12.50
Number of pieces of candies held in a box = 30
Cost of producing caramel = $0.25
Cost of producing cremes = $0.45
Now,
let the number of caramels be 'x'
Thus,
Number of cremes = 30 - x
Profit = Selling price - Cost
3 = $12.50 - [ 0.25x + 0.45(30 - x) ]
or
[ 0.25x + 0.45(30 - x) ] = 12.50 - 3
or
0.25x + 13.5 - 0.45x = 9.50
or
-0.20x = 9.50 - 13.5
or
-0.20x = - 4
or
x = 20
Hence,
Number of caramels = 20
number cremes = 30 - 20 = 10
Answer:
C. What you earn on this security would not change as a result of the change in interest rates.
Explanation:
The increase in the interest rate will decrease the price of the T-Bill if you want to sell it to another investor, but what you will earn with the security will not change at all. Your earnings in dollars = interest rate paid by the T-Bill or any other type of bond.
If you buy and sell securities for a living, then a change in the interest rates can make you win or lose money, since the price of the securities will increase or decrease. If interest rates increase, the price decreases. But if you invest on a security to earn the coupon or interest rate that it pays, a change in the price will not affect you because you already own it. The opportunity cost of holding the security might change, but the accounting revenues will not.
Answer and Explanation:
The journal entry is shown below
Cash $46,620
To Notes Receivable $44,400
To Interest receivable ($44,400 × 15% × 120 days ÷ 360 days)
(Being the cash received is recorded)
Here we debited the cash as it increased the assets and at the same time we credited the interest receivable and the note receivable as it decreased the assets
The same is to be considered
Answer:
1.99%
Explanation:
Calculation for your return if you sold the fund at the end of the year
Return={[$20 * (100%-6%) * (1.10 - .015)] -$20}/$20
Return={[$20 * .94 * (1.10 - .015)] -$20}/$20
Return = 1.99%
Therefore your return if you sold the fund at the end of the year would be 1.99%
