Answer:
F. All of the above.
Explanation:
Service Quality of a Hotel is measured by a combination of all the suggested answers. The time takes the customer to receive the service and the way all the systems and process the customer take to get the service as well as the general appeal of the service are all important.
The minimum sales required by Jennifer to meet her savings goal must be $26.25 per hour or $2100 for September.
Given that,
Savings desired = $1500
Monthly expenses = $600
Let money earned by her every hour be 
No. of scheduled work hours 
So,
Total money earned for the month ×
As we know,
Money left = Total money earned - expenses
- 
...(i)
A.T.Q.
Money left must be = $1500
Then, by putting the variables in equation (i), we get
Now, solving for
_______________
∵ 
Thus, the required sales are $ 
per hour or ( × = $2100) for the month of September.
Learn more about 'savings' here:
brainly.com/question/18051939
Answer:
30%
Explanation:
The computation is shown below:
Here we considered a long term bond that time period should be 15 years or more
Now as we know that
Current yield is
= Current payment ÷ Pb
5% = Current payment ÷ $800
The Current payment is $40
Now the yield to maturity is
-$800 = $50 ÷ (1 + i) + $1,000 ÷ (1 + i) + $1,040 ÷ (1 + i)
So, i = 30%
The same is to be chosen
Answer:
$880 favorable
Explanation:
The computation of direct materials price variance for last month is shown below:-
Direct material price variance = Actual quantity × (Standard price - Actual price)
= 2,200 × ($8 - ($16,720 ÷ 2,200)
= 2,200 × ($8 - 7.6)
= 2,200 × $0.4
= $880 Favorable
Therefore for computing the direct materials price variance for last month we simply applied the above formula.
Answer:
c. measures changes in quantity demanded more accurately than elasticity.
Explanation:
Base on the scenario been described in the question, slope measures changes in quantity demanded very accurately compared to elasticity. The main for this reason is that m, slope and elasticity are not the same concepts. Slope evaluates the
flatness or steepness of a line in terms of the evaluating units for price and quantity, while elasticity evaluates the relative response of quantity to changes in price.
