Answer:
The change should you expect in operating cash flows next year would be 19.60%
Explanation:
In order to calculate the change should you expect in operating cash flows next year given your sales forecast we would have to make the following calculation:
change should you expect in operating cash flows=operating leverage rating*percentage of decrease sales next year
change should you expect in operating cash flows=2.8*0.07
change should you expect in operating cash flows=19.60%
The change should you expect in operating cash flows next year would be 19.60%
Answer:
1. A debit to cash for $135,000
Explanation:
The complete entries are
1. A debit to cash for $135,000
2. A credit to common stock account for $135,000
Answer:
Type 1 decision error cost and Type 2 decision error cost
Explanation:
Type 1 decision error cost has to do with recruiting the wrong candidate or person specification for the job, type 1 error are expensive to the organization and frustrating to the employees. Type 2 decision error cost has to do with the opportunity cost forgone, when the right candidate which could have been hired, was not hired.
The CEO is likely to discover the Type 1 decision error cost
Answer:
It ensures that the Effective internal control reduces the risk of asset loss, and helps ensure that plan information is complete and accurate, financial statements are reliable, and the plan's operations are conducted in accordance with the provisions of applicable laws and regulations. ... Why internal control is important to your plan.
Answer:
Price of bond = $916.26
Explanation:
<em>The amount to be paid for the bond would be equal to the Present value (PV) of the redemption Value (RV) plus the present value of the interest payments discounted at the yield rate.</em>
Let us assume that the face value of the bond is 1000 and it is redeemable at par
Interest payment = 6.375%× 1000 = 63.75
PV of interest payment = A× (1- (1+r)^(-n))/r
A- 63.75, r-8.5%, n-5
PV = 63.75 ×(1- (1.085)^(-5))/0.085)
PV = 251.215
PV of RV
PV = RV × (1+r)^(-5)
= 1,000 × (1.085)^(-5)
= 665.045
Price of bond = $916.26