Answer:
−$28,475,000
Explanation:
AW = −$20,000,000 (A/P, 8%, 40) $600,000= −$2,278,000
CW = −$2,278,000 / 0.08
= −$28,475,000
Therefore If the city's MARR is 8% per year, the capitalized worth of the system is
−$28,475,000
Answer:
D) She volunteers to do the mundane tasks others avoid, and she does things like buying birthday cards for co-workers and organizing parties.
Explanation:
Noelle is someone that is an average performer, so she will be open to doing mundane tasks since she is not overly worried about having a star performance.
She is also some one that spends more time than she should socializing with friends in other departments.
So she would be more prone to buying birthday cards for co-workers and organizing parties.
Noelle is an average performer with good social skills so she will be one that does not prioritise performing better than others
Answer:
C reject the position if you can't do it
Answer:
Monthly rent of $345 would maximize revenue
Explanation:
Revenue = Price * Quantity
Quantity depends on price. We need to work out the relationship between price and quantity (that is, the demand function)
When the rent is $420, quantity demanded is 90 units:
When P = 420 we have Q = 90
Let x be the change in price. For every 3 dollar increase (decrease) in price demanded quantity will decrease (increase) 1 unit:
P = 420 + x (a) we have Q = 90 - x/3 (b)
To find the relationship between P and Q we seek to eliminate x.
Multiply both sides of (b) with 3 we have: 3Q = 270 - x (b')
From (a) and (b') we have: P + 3Q = 420 + x + 270 - x
=> P = 690 - 3Q
Revenue R = P * Q = (690 - 3Q) * Q = 690Q - 3Q^2
To find maximum set derivative of R to 0:
dR = 690 - 6Q = 0
=> Q = 690/6 = 115
To lease 115 the price should be P = 690 - 3Q = 690 - 3*115 = 345
Answer:
b. the degree of interactivity via the app between McHenry and OneWorld
Explanation:
Zippo sliding scale is used to assess the problem of deliberate availability when the contacts of the defendant are based on Internet behaviour.one of the things it measures is the degree of contact.q
