Answer:
En el español hay cinco vocales.
Explanation:
Answer:
Journal entry For Depreciation
Date Account and explanation Debit Credit
July 1 Depreciation expense $7,500
(105000/7)*6/12
Accumulated depreciation-Machine $7,500
(To record Depreciation)
1) Journal entry
Date Account and explanation Debit Credit
July 1 Cash $45,500
Accumulated depreciation-Machine $67,500
Machine $105,000
Gain on Sale of Machine $8,000
(To record sale of Machine)
2) Journal entry
Date Account and explanation Debit Credit
July 1 Cash $25,000
Accumulated depreciation-Machine $67,500
(105000/7*4.5)
Loss on sale of machine $12,500
Machine $105,000
(To record sale of Machine)
Answer:
He researches, analyzes, and summarizes information about fraud.
Answer: $101,250
Explanation:
Given that,
Expects to purchase material in July = $90,000
Expects to purchase material in August = $105,000
August's cash disbursements for materials purchases:
= 75% of August purchases + 1/4 of July purchases
= 0.75 × $105,000 + 0.25 × $90,000
= $78,750 + $22,500
= $101,250
Answer:
Price of bond= $1,185.72
Explanation:
<em>The price of a bond is the present value (PV) of the future cash inflows expected from the bond discounted using the yield to maturity.
</em>
These cash flows include interest payment and redemption value
The price of the bond can be calculated as follows:
Step 1
PV of interest payment
annual coupon rate = 7.1%
Annual Interest payment =( 7.1%×$1000)= $71
Annual yield = = 5.5%
PV of interest payment
= A ×(1- (1+r)^(-n))/r
A- interest payment, r- yield - 5.5%, n- no of periods -19 periods
= 71× (1-(1.055)^(-19))/0.055)
= 71× 11.60765352
= 824.143
Step 2
PV of redemption value (RV)
PV = RV × (1+r)^(-n)
RV - redemption value- $1000, n- 19, r- 5.5%
= 1,000 × (1+0.055)^(-19)
= 361.579
Step 3
Price of bond = PV of interest payment + PV of RV
$824.143 + $361.579
Price of bond= $1,185.72
