Answer:
0.4
Explanation:
This problem has been solved using the method of integration.
We are required to solve for the probability that it takes Robby between 29 and 39 minutes to go grocery shopping
= X~U(20,45)
= 1/45-20
= 1/25
Then we get computation for p[29<x<39]
When we take the integrals with x = 1/25
We get
Probability that it takes Robby between 29 and 39 minutes to go shopping to be 0.4
Answer:
A. benchmarking
Explanation:
In companies; benchmarking is the good practice as it compares the company's business processes and performance metrics to industry. There are four types of benchmarking which are internal, competitive, functional and generic. Benchmarking always facilitate to seek the best practices of your competitor and learn it to implement or take strategic decisions. Based on the data and information which is derived from benchmarking; company can modified its strategies towards the achievement of objective to excel among competitors.
Answer:
72 days
Explanation:
The computation of the accounts payable turnover ratio is shown below:
Accounts payable turnover ratio = Total Purchases ÷ Average Accounts payable
As we know that
Cost of goods sold = Beginning inventory + total purchases - Ending inventory
i.e
Total Purchases = Cost of goods sold + Ending Inventory – Beginning Inventory
= $550,000 + $101,000 - $120,000
= $531,000
So, the account payable turnover ratio is
= $531,000 ÷ $105,000
= 5.06 times
Now in days it is
= 365 days ÷ 5.06 times
= 72 days
Answer:
I would need a computer and then a laptop to work fast as I can and that will make me get more money
Answer:
$1,068.02
Explanation:
For computing the selling price of the bond we need to use the Future value formula or function i.e to be shown in the attachment below:
Given that,
Present value = $1,000
Rate of interest = 10% ÷ 2 = 5%
NPER = 3 years × 2 = 6 years
PMT = $1,000 × 8% ÷ 2 = $40
The formula is shown below:
= FV(Rate;NPER;PMT;-PV;type)
The present value comes in negative
So, after applying the above formula, the selling price of the bond is $1,068.02