Answer:
a. count of observations that meet a condition (counts), total number of observations (nobs), Hypothesized value of population proportion (value).
Explanation:
In other to use the proportion_ztest method, the need to make import from the statsmodel module ; statsmodels.stats.proportion.proportions_ztest ; this will allow use use the Z test for proportion and once this method is called it will require the following arguments (count, nobs, value=None, alternative='two-sided', prop_var=False)
Where;
nobs = number of observations
count = number of successes in the nobs trial or the number of successes for each independent sample.
Value = hypothesized value of the population proportion.
A vertical group of cells are called (C) column
Answer:
See explaination for how to manage her personal risk
Explanation:
Personal risks can be described as anything that exposes you to lose of money. It is often connection to financial investments and insurance.
The basic things She can do to manage her personal risks are:
1. Saving:
Savings in much ways drastically reduces the percentage of risks and help you build confidence. Savings can help Rhonda manage her personal risks as savings helps one become financially secure and provide safety in case of emergency.
2. Investing:
After savings comes the major process, which is investment. It is rightly said, savings without invested proper is vain. Investment not only gives you returns or generates more profits but also ensures present and future long term financial security.
3. Reduce expenses:
A common man's expenses can never finish except it is controlled. Reduction in daily expenses can give a hike in savings and increase return on investment. Prompt planning can help cut in expenses.
Answer:
Option A.
Explanation:
In 3D computer graphics, this process determines which elements should not be visible from the desired point of view, and will prevent them from rendering. Thus, objects that lie behind opaque surfaces such as walls or panels, will not be rendered.
A good rendering algorithm helps to optimize the graphic engine because it will load as few elements as possible. Therefore, in larger worlds, the engine will remain at a stable speed and will be more efficient.
