Answer:
The correct answer is: scrambled merchandising.
Explanation:
Scrambled merchandising refers to companies offering new products that are not necessarily related to their original business. This strategy is used when firms intend to boost their sales profits and is beneficial because the organization's store obtains the treat of one-stop shops. However, the lack of experience selling the new products could affect the business in the beginning.
Answer:
prepaid expense 15,500 debit
prepaid insurance 15,500 credit
Explanation:
<em>The amount of unexpired insurance will be the ending balance of the account</em>
4,500 debit
+ 16,600 premium paid
+/- adjustment
5,600 ending
4,500 + 16,600 - 5,600 = 15,500
Answer:
Option (D) is correct.
Explanation:
We know that there is a inverse relationship between the price of a good and its quantity demanded.
Relative inelastic demand refers to the demand where percentage change in the quantity demanded is relatively smaller than the percentage change in price of the good.
Relative inelastic demand curve is a demand curve which is relatively steeper in shape but not perfectly inelastic or vertical.
Answer:
From a cost savings perspective the switch should be made in-house
Explanation:
In deciding whether Cool Systems should make or buy the switch , we calculate the relevant applicable to both situations,then compare t see which option saves costs.
The cost of making the switch is calculated thus:
Direct materials per unit $5
Direct labor $3
Variable overhead <u>$6</u>
Total relevant cost <u> $14</u>
The cost of purchasing the switch from another supplier is $15
From the above analysis, it is preferable to make the switch in-house as that option saves $1($15-$14) per switch.
However, it might be that we need to look beyond cost savings sometimes,purchasing the switch from another supplier might be viable if the quality of the outside switch is better or that the outside supplier can deliver in timely fashion.
Answer:
EMI=P*r * (1+r)^n/(1+r)^n-1
Where EMI= equal monthly installments
P=Principal amount
r=rate of interest
n=numer of periods
Explanation:
P=$184,500
r=4.65%/12=.3875%
n=30*12=360
EMI=$184,500*.3875%*(1+.3875%)^360/((1+.3875%)^360-1)
EMI=$951
Interest in first monthly installment=$715
Principal Amount in first monthly installment=$236
