Answer:
Kindly see attached organized table for clarity.
Item cash Net income
a Purchase of Supplies of cash -$133 -
b Adjusting entry for use of supplies - -$31
c Made sales on account - $1,297
d Received cash from customer on acct $865 -
e Purchased equipment for cash -$2,528 -
f Depreciation of building to be recorded - -$610
Answer:
both income from operations and gross profit.
Explanation:
As we know that
The income statement recognized the revenues earned and the expenses incurred for a particular period
And the multiple-step income statement refers to the classification of expenses like
The format is shown below:
Sales XXXXX
Less: Cost of goods sold XXXXX
Gross profit XXXXX
Less: Operating expenses
Administrative expenses XXXXX
Selling expenses XXXXX
Operating income XXXXX
Non operating income or others
Less: Interest expense XXXXX
Rent revenue XXXXX
Net income XXXXX
Therefore, the third option is correct
Answer:
The last option is the answer -$141.80
Explanation:
we will use the present value formula for Trish she gets paid every first day of the month therefore she will receive an immediate payment of cash flow which will be added to the present value of future periodic value. Therefore we will find the difference between present values for Trish and Josh which have the same amounts which they'll receive per month.
Given: Trish and josh both receive $450 per month therefore that will be C the monthly future payment that will be received.
They will receive these amounts in a course period of Four years so that will be n = 4 x12=48 because we know that they will receive these payments every month or on a monthly basis for four years. which n represent periodic payments.
i which is the discount rate of 9.5%/12 as we know they will recieve these amounts monthly.
Therefore using the following formulas for present value annuity:
Pv = C[(1-(1+i)^-n)/i] and Pv= C[(1-(1+i)^-n)/i](1+i) then get the difference between these two present values for Trish and Josh.
therefore we will substitute the above values on the above mentioned formula to get the difference:
Pv= 450[(1-(1+9.5%/12)^-48)/(9.5%/12)] - 450[(1-(1+9.5%/12)^-48)/(9.5%/12)](1+9.5%/12) then we compute and get
Pv= $17911.77614 - $18053.5777
Pv = -$141.80 is the difference between the two sets of present values as one has an immediate payment and one doesn't have it.
The current value of a zero-coupon bond is $481.658412.
<h3>
What is a zero-coupon bond?</h3>
- A zero coupon bond (also known as a discount bond or deep discount bond) is one in which the face value is repaid at maturity.
- That definition assumes that money has a positive time value.
- It does not make periodic interest payments or has so-called coupons, hence the term zero coupon bond.
- When the bond matures, the investor receives the par (or face) value.
- Zero-coupon bonds include US Treasury bills, US savings bonds, long-term zero-coupon bonds, and any type of coupon bond that has had its coupons removed.
- The terms zero coupon and deep discount bonds are used interchangeably.
To find the current value of a zero-coupon bond:
First, divide 11 percent by 100 to get 0.11.
Second, add 1 to 0.11 to get 1.11.
Third, raise 1.11 to the seventh power to get 2.07616015.
Divide the face value of $1,000 by 1.2653 to find that the price to pay for the zero-coupon bond is $481.658412.
- $1,000/1.2653 = $481.658412
Therefore, the current value of a zero-coupon bond is $481.658412.
Know more about zero-coupon bonds here:
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