Answer:
$122.87
Explanation
Final balance = initial balance + deposits + interest - Withdrawals
Therefore,
Given that
Initial balance = 122.00
Deposit = 68.52 + 46.35 = 114.87
Interest = 1.50
Withdrawals = 95.00 + 20.50 = 115.50
Thus,
Final balance = 122.00 + 114.87 + 1.50 - 115.50
= 238.37 - 115.50
= 122.87
Final balance = $122.87
Budgeted Purchases = Sales units + Closing inventory - Beginning Inventory
= 5,000 + (1,000 * 130%) - 1,000
= 5,300 units
Answer:
$8.31 million and No.
Explanation:
In this question, we have to find out the present value which is shown below:
= $1 + first year value ÷ ( 1 + discount rate) + second year value ÷ ( 1 + discount rate) ^ number of years + third year value ÷ ( 1 + discount rate) ^ number of years
= $1 + $2 million ÷ (1 + 10%) + ($3 million ÷ 1.10)^2 + ($4 million ÷ 1.10)^3
= $1 million + $1.82 million + $2.48 million + $3.01 million
= $8.31 million
No the package would not worth $10 million as its present value is $8.31 million
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.
