Answer: Categorical
Explanation:
Categorical data refers to data that enables variables to be grouped into categories but in such a way that there is no ordering to the categories.
In this scenario, the cars will be grouped by their colors but these colors cannot be ordered by saying that red is higher than blue or yellow is higher than white. It is therefore Categorical data.
The underground economy refers to used product sellers who sell in secondary markets. It is thought to make up 3-30% of the US gross national product.
Explanation:
Household production refers to goods and services people produce for themselves.
Underground economy refers to buying and selling of goods and services that are concealed from the government to avoid taxes or regulations or because the goods and services are illegal.
If you know how much the economy works for a brief time, it doesn't matter.
If one knows how goods and services are produced for a decade or further, it might be more important to omit domestic production and development in the underground economy.
Answer:
E) playing safe
Explanation:
Daphne is, as colloquially can be said, "playing it safe" within the company. She is a risk-averse individual who does not feel comfortable outside her comfort-zone, therefore, she tries to only work with projects that cater to her personal skills and experience, even if this strategy causes distress to the other two project managers.
Explanation:
Vodacom, it's one of the most popular everywhere
Answer:
The Cars wait an average of 1.67 hours before being served at routine repairs.
The Cars wait an average of 3 hours before being served at major repairs.
Explanation:
At the routine repair hoist, 5 people waiting on average hence the Inventory (I) = 5 cars. The cars are processed at a rate of 3 per hour, hence the Throughput (R) = 3 cars per hour.
Therefore the Flow time (T) = I/R = 5/3 = 1.67 hours.
The Cars wait an average of 1.67 hours before being served at routine repairs.
At the major repair hoist, 3 people waiting on average hence the Inventory (I) = 3 cars. The cars are processed at a rate of 1 per hour, hence the Throughput (R) = 1 cars per hour.
Therefore the Flow time (T) = I/R = 3/1 = 3 hours.
The Cars wait an average of 3 hours before being served at major repairs.
