If the standard deviation is 20.98%. The range you should expect to see with a 95 percent probability is: -31.02 percent to +52.9 percent.
<h3>Expected range of return </h3>
Expected range of return = 10.94 percent ± 2(20.98 percent)
Expected range of return =[10.94 percent- 2(20.98 percent)]; [10.94 percent + 2(20.98 percent)]
Expected range of return =(10.94 percent- 41.96 percent); (10.94 percent + 41.96 percent
Expected range of return = -31.02 percent to +52.9 percent
Inconclusion the range of returns is: -31.02 percent to +52.9 percent.
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Answer:
The insurance expense on the annual income statement for the year ended December 31, 2019 will be D. $337.50
Explanation:
The company paid the $1,350 premium on a three-year insurance policy.
The insurance expense per year = $1,350/3 = $450
From April 1, 2019 to December 31, 2019, the company had bought the insurance for 9 months.
The insurance expense on the annual income statement for the year ended December 31, 2019 = $450/12x9 = $337.5
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The International Energy Agency provides insights into energy use and carbon emissions for the future in the form of exploring different scenarios, which are not actual projections.
<h3 /><h3>What are the goals of the IEA?</h3>
The agency aims to disseminate information and support global efforts to transition from clean and renewable energy use, in order to reduce the impacts of non-renewable energy on the environment and climate.
Therefore, the IEA uses an approach to identify future trends on the sustainable energy transition, and is not really a tool for forecasting the future of global energy.
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