I believe the answer is “a” or “paying cash dividends.”
Answer:
c. 50
Explanation:
Fixed-order-interval inventory model also known as fixed reorder cycle inventory model is used to manage supply of raw material to a business based on demand of the product. Review of inventory is done by inventory analyst at fixed intervals and of inventory level is above a predetermined reorder level, nothing is done.
If however stock is at or below set reorder level raw material is purchased and is based on the formula- Maximum level - Current level.
In the scenario above we use the following formula
Standard deviation of demand over the review and lead-time period(SD)=Square root of { (Lead time+ Number of days between review)* (Standard deviation of daily demand)^2}
SD= √ {(10+15)*(10)^2}
SD= √ (25* 100)
SD= √2,500
SD= 50
Answer:
Coupon rate is 6.5%
Explanation:
Bond price is the sum of present value of coupon payment and face value of the bond. If the price is available the coupon payment can be calculated by following formula
Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
$1,038 = C x [ ( 1 - ( 1 + 6.1%/2 )^-14.5x2 ) / 6.1%/2 ] + [ $1,000 / ( 1 + 6.1%/2 )^14.5x2 ]
$1,038 = C x [ ( 1 - ( 1 + 0.0305 )^-29 ) / 0.0305 ] + [ $1,000 / ( 1 + 0.0305 )^29 ]
$1,038 = C x [ ( 1 - ( 1.0305 )^-29 ) / 0.0305 ] + [ $1,000 / ( 1..0305 )^29 ]
$1,038 = C x [ ( 1 - ( 1.0305 )^-29 ) / 0..0305 ] + [ $1,000 / ( 1.0305 )^29 ]
$1,038 = C x 19.068 + $418.42
$1,038 - $418.42 = C x 19.068
$619.58 = C x 19.068
C = $619.58 / 19.068
C = $32.49
Coupon rate = 32.49 / $1,000 = 3.25% semiannual
Coupon rate = 3.25% per semiannual x 2 = 6.5% per year
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.
