Answer:
Dr Accounts payable 1850
Cr Merchandise inventory $37
Cr Cash $1813
Explanation:
Preparation of the journal entry to record the payment on July 12 Using the gross method,
JOURNAL ENTRY
Jul-12
Dr Accounts payable ($2300-450) 1850
Cr Merchandise inventory ($1850*2%) $37
Cr Cash $1813
($1850-$37)
(Being entry recorded for payment to supplier)
Answer:
The correct answer is letter "D": Insurance companies will only cover losses suffered while the policy is already in place.
Explanation:
Regardless of the type of insurance you purchase, the purpose of the coverage is having a policy in case an unexpected unfortunate event takes place. <em>Insurances do not enroll individuals who need the policy just because of an ongoing accident</em>. Those individuals could enroll in an insurance plan but the ongoing accident will not be covered by the company. Only those events happening when the policy is already valid are subject to evaluation for coverage.
It is very important to pay attention to these notes because, it is the notes that will indicate when the use of the combination code is appropriate and it will also point out the codes that are combined into one combination code.
Answer:
$63,932.91
Explanation:
FV = $825,000
Number of payments = 4 quarters * 3 years = 12
Rate = 4.45%, assuming per annual
The amount company need to save each quarter is the payment amount.
We can easily calculate payment amount by formula in excel =PMT(4.45%/4,12,,825000,1) = 63,932.91
Answer:
€928.46
Explanation:
Since it was hinted that bonds issued outside of the United States pay coupons annually, it is expected that the bonds issued in Germany pay annual coupons, and its price is computed below using the bond price formula, excel PV function, and financial calculator:
Bond price=face value/(1+r)^n+annual coupon*(1-(1+r)^-n/r
face value=€1,000
r=yield to maturity=8.7%
n=number of annual coupons in 10 years=10
annual coupon=face value*coupon rate=€1,000*7.6%=€76
bond price=1000/(1+8.7%)^10+76*(1-(1+8.7%)^-10/8.7%
bond price=1000/(1.087)^10+76*(1-(1.087)^-10/0.087
bond price=1000/2.30300797+76*(1-0.43421474)/0.087
bond price=1000/2.30300797+76*0.56578526/0.087
bond price= 434.21+494.25= €928.46
Excel PV function:
=-pv(rate,nper,pmt,fv)
=-pv(8.7%,10,76,1000)
pv=€928.46
Financial calculator:
N=10
PMT=76
I/Y=8.7
FV=1000
CPT PV=€928.46