Answer:
The average defective rate of the samples is:
6.3 samples per day
Explanation:
To calculate the average or mean defective rate, we will compute the total number of defective samples, and divide the result by the total number of days. It is important to note that day 7 is ignored during this calculation because there was no defective DNA sample on that day, hence it does not contribute to the average defective samples.
Total Defective DNA sample = 7 + 6 + 6 + 9 + 5 + 6 + 8 + 9 + 1 = 57
Total number of days = 9 ( Days 1 to 6, and 8 to 10).
Therefore, average defective rate = Total Defective DNA sample ÷ Total number of days
= 57 ÷ 9 = 6.3 DNA samples
Answer: See explanation
Explanation:
Rhe journal entry will be recorded as:
a. March 2:
Debit: Accounts Receivable = 928800
Credit: Sales = 928800
Debit: Cost of Goods Sold = 511500
Credit: Merchandise Inventory = 511500
b. March 6:
Debit: Sales Returns and Allowances = 108400
Credit: Accounts Receivable = 108400
Debit: Merchandise Inventory = 60800
Credit: Cost of Goods Sold = 60800
c. March 12:
Debit: Cash = 803992
Debit: Sales discount = 820400 × 2% = 16408
Credit: Account receivable = 820400
Answer:
The x-coordinate of the intersection point represents the number of units for which the profit is 0.
Explanation:
The given revenues function is
The cost function is
It is given that graph of both function intersect each other at (2000,8000).
Intersection point of cost and revenues function represents that the total cost and total revenue are equal.
Profit = Total revenue - Total cost
Profit = TR - TC
Profit = TR - TR (TR=TC)
Profit = 0
The x-coordinate of the intersection point represents the number of units for which the profit is 0.
x-coordinate of the intersection point = 2000
The profit is 0 if the number of units is 2000.
Answer:
Marginal cost of labor = marginal cost of capital
Explanation:
The general rule says that the firm maximizes profit when it produce the quantity of output where marginal revenue is equal to marginal cost.
You can also approach the profit maximization issue from the input side, that means: what is the profit maximizing usage of the variable input? In order to maximize profit, the firm should increase its usage of the input up to the point where the input's marginal revenue product is equal to its marginal costs.
This is the profit maximizing rule (mathematically) MRPL = MCL
L: is a subscript and it refers to the variable "labor"
Answer:
noise pollution
Explanation:
because it is a very good noise
