Answer:
option (A) 150
Explanation:
Data provided in the question:
Number of rooms in the hotel = 1500
Number of checkouts = 300
Number of stayovers = 900
Number of transient arrivals = 250
Group block that begins a three stay on that day = 200
Now,
Rooms available for next Friday
= Total number of rooms - ( stayovers + transient arrivals + group block)
= 1500 - ( 900 + 250 + 200)
= 150
Hence,
the correct answer is option (A) 150
Answer:
$800
Explanation:
Price discrimination is a technique used by business owners and business in general that consists on chargin a certain group the maximum they are willing to pay for the product of service, in this case it would be $12 for adults and $8 for students, to know how much they will make we just multiply the cost of the tickets by the tickets bought, and the fmor that withdraw the cost of operation.
Now we know the museum made $2800 in tickets, we take out the $2000 of the operational cost, and we are left with $800 wich would be the net profit for the museum.
Answer:
the labor rate variance is $16,000 unfavorable
Explanation:
The computation of the labor rate variance is shown below:
As we know that
Labour Rate Variance = ( Actual Rate - Standard Rate) ×Actual Hours Worked
= ($160,000 ÷ 22,000 direct labor hours - $8) × 22000 direct labor hours
= ($7.27 - $8) × 22000 direct labor hours
= $16,000 Unfavorable
hence, the labor rate variance is $16,000 unfavorable
We simply applied the above formula so that the correct value could come
And, the same is to be considered
Answer:
;l'l;';l/
Explanation:l;';l'l;'
fdgbfv bhj,/..,iuxklmn jk
The following equation of parabola is given:
p(x)= - 5 x^2 + 240 x - 2475
where p(x) = y
This is a standard form of the parabola. We need to
convert this into vertex form of equation. The equation must be in the form:
y – k = a (x – h)^2
Where h and k are the vertex of the parabola. Therefore,
y = - 5 x^2 + 240 x - 2475
y = -5 (x^2 – 48 x + 495)
Completing the square:
y = -5 (x^2 - 48 x + 495 + _) - (-5)* _
Where the value in the blank _ is = -b/2
Since b = -48 therefore,
y = -5 (x^2 – 48 x + 495 + 81) + 405
y – 405 = -5 (x^2 – 48 x + 576)
y – 405 = -5 (x – 24)^2
Therefore the vertex is at points (24, 405).
The company should make 24 tables per day to attain maximum
profit.
