Answer:
human side to computer side
Explanation:
Automation of a process activity consists of moving work from the human side to computer side of the symmetrical five-component framework.
Helps to boost outs comes and productivity.
Answer: The standard deviation of the stock is 3.23 percentage
Explanation:
First we shall calculate the epected weighted average return of the stock.
We shall multiply the probability of the scenario with its expected return and then take the sum of the expected returns of different scenarios,
E(x) = (0.2 x 14%) + (0.7 x 8%) + (0.1 x 2%)
E(x) = 8.6%
We shall use the follwing formula to calculate the Variance of the stock,
σ²(x) = ∑ P(
) × [ - E(r)]²
σ²(x) = (0.2) (0.14 - 0.086)² + (0.7) (0.08 - 0.086)² + (0.1) (0.02 - 0.086)²
σ²(x) = 0.001044
To find the standar deviation,
σ(x) = 
σ(x) = 0.0323109
in percentage it would be 3.23%
Answer:
controlling
Explanation:
Based on the information provided within the question it can be said that the manager is performing the management function known as controlling. This function focuses on analyzing a situation and checking for errors in order to be able to take corrective actions. Which in this scenario, by seeing that the outfield star is having a problem getting hits, the manager can now take appropriate measures to try and solve this problem.
Answer:
Results are below.
Explanation:
<u>To calculate the activities rates, we need to use the following formula on each pool:</u>
Predetermined manufacturing overhead rate= total estimated overhead costs for the period/ total amount of allocation base
Pool 1= 20,000/10,000= $2 per direct labor dollar
Pool 2= 15,000/50= $300 per setup
Pool 3= 10,000/200= $50 per hour
<u>Now, we can allocate costs to each product:</u>
Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base
Product A:
Pool 1= 2*4,000= 8,000
Pool 2= 300*20= 6,000
Pool 3= 50 *50= 2,500
Total allocated costs= $16,500
Product B:
Pool 1= 2*6,000= 12,000
Pool 2= 300*30= 9,000
Pool 3= 50 *150= 7,500
Total allocated costs= $28,500
