Answer:
Earnings per share for 2017 = $1.707
Explanation:
Earnings per share relates to the specific period, that how much on each individual share the earnings has been during the period.
Therefore, if there is change in number of equity shares average is taken, for that.
Equity on 1 Jan 2017 = 160,000 shares
Equity on 31 December 2017 = 250,000 shares
Average = 
Earnings per share for 2017 = 
= 
Earnings per share = $1.71 (Rounded off)
W(-7,-4) indicates the reflection across y=x. (x,y) transformed to (y,x). w(-7,-4) =w(7,4).
w'(7,-4) indicates the reflection across y-axis. (x,y) is transformed to (-x,y). w(-7,-4) = w(7,-5).
Explanation:
The rules for reflecting over the X axis is to negotiate the value of the y coordinate of each point and x is same.
After reflection the coordinates of the figure can be determined. If you reflect over the x-axis, then keep the x-coordinate and take the opposite of y- coordinate. If you reflect over y-axis, then take the opposite of x- coordinate and keep y- coordinate.
Answer: True
Explanation:
The subsidy will increase the supply of the good, and therefore the supply curve will shift to the right. Then its intersection with the demand curve will be located at a lower price and with a larger quantity.
Answer:
C(T) = $730 + $25T
R(T) = $35T
T = 193 transactions
Explanation:
Given that:
C = cost ; R = revenue ; T = number of transactions
Amount paid per transaction = $25
Cost keeping office open = $730
Amount collected on each transaction = $35
(a) Find a formula that gives C as a function of T.
C(T) = Cost of keeping office open + (cost per transaction × number of transactions)
C(T) = $730 + $25T
(b) Find a formula that gives R as a function of T.
R(T) = (Amount collected per transaction * number of transactions)
R(T) = $35T
(c) Find the number of daily transactions that are needed to make the revenue $1200 more than the cost.
R = C + 1200
Substitute the value of R and C into the equation:
35T = 730 + 25T + 1200
35T - 25T = 730 + 1200
10T = 1930
T = 1930 / 10
T = 193 transactions