Is that the question or what i need info.XD
Answer:
b. increase as the demand for high tech skills increases.
Explanation:
Due to the fact that the demand for technological products is increasing, the demand for people who possess high tech skills would also increase as firms would want to provide more tech products to satisfy the demand of consumers.
This would lead to an increase the demand for people with high tech skills. When demand exceeds supply, wages would rise.
I hope my answer helps you
I don’t believe that government interventions
are sustainable over a long time.<span>
<span>Government interventions such as social welfares are in
reality good policies to aid deprived people sustain themselves for a short
period of time. Howeveri in order to entirely eradicate their poverty, they
have to ultimately get a decent job to maintain their own living, otherwise,
the Government just keep on spending and increases national debt over time.</span></span>
Answer:
- <u><em>4,099 units or more</em></u>
Explanation:
The cumulative distribution of a random variable X that follows a normal distribution is given by the area undear the "bell curve" and the values are given by the corresponding table for the standard normal distribution.
The standardized value of the variable X is called Z and is calculated with the formula:

Where:


You read the Z-value for which the probability is greater than or equal to 5% in the table for the values of the area to the right of Z. Using probability = area under the curve ≥ 5%, the Z-value is 1.645 (interpolating between p = 0.0495, Z = 1.64 and p = 0.0505, Z = 1.65).
Substituting in the formula for Z:
- X= 60 × 1.645 + 4,000 = 4,098.7 ≈ 4,099
Hence, the bonus will be paid on 4,099 units or more.
Answer:
$1,381.64
Explanation:
For this question, we determine the Future value. By applying the future value formula that is shown on the spreadsheet. Kindly find it below:
Data provided
Future value = $0
Rate of interest = 14% ÷ 2 = 7%
NPER = 5 years ××2 = 10 years
PMT = $100
The formula is shown below:
= -FV(Rate;NPER;PMT;PV;type)
So, after solving this, the future value is $1,381.64