Through partisan elections at each court level. ...
The chief justice or judge of each court is selected by voters at large.
Answer:
Beta of Stock C is 1.6
correct option is d. 1.6
Explanation:
given data
portfolio beta = 1.2
stock A beta = 0.9
stock B beta = 1.1
to find out
beta of stock C
solution
we will apply here Portfolio Beta equation that is express as
Portfolio Beta = ( Weight of Stock A × Beta of Stock A ) + ( Weight of Stock B × Beta of Stock B ) + ( Weight of Stock C × Beta of Stock C ) ......................1
here weight for each stock = 
put here value we will get
1.2 = (
× 0.9 ) + (
× 1.1 ) + (
× Beta of Stock C )
solve it we will get
Beta of Stock C = 1.599
so Beta of Stock C is 1.6
and correct option is d. 1.6
Answer:
The forecast for the year 2012 with an alpha value of 0.20 = 366.04.
Explanation:
The first step in order to solve this question/problem is to calculate or determine the Exponentially smoothed forecast for a period of time, t using the values of average demand for 2005 through 2007, that is to say;
Exponentially smoothed forecast for a period of time, t using the values of average demand for 2005 through 2007 = [actual sales in 2005 + actual sales in 2006 + actual sales in 2007]/ 3.
Therefore, Exponentially smoothed forecast for a period of time, t using the values of average demand for 2005 through 2007 =[ 281 + 367 + 409]/3 = 1057/3 = 352.3.
Since we are asked to use the smoothed value calculated as of the end of 2012. Use the average demand for 2005 through 2007 as your initial forecast for 2008, then, we have that for 2008 the forecast = 352.3.
Therefore, the forecast from the year 2009 through to the year 2012 can be calculated as given below;
The forecast for the year 2009 with an alpha value of 0.20 = 0.2 × 467 + [1 - 0.2] × 352.3 = 375.24.
The forecast for the year 2010 with an alpha value of 0.20 = 0.2 × 369 + [1 - 0.2] × 352.3 = 355.64.
The forecast for the year 2011 with an alpha value of 0.20 = 0.2 × 511 + [1 - 0.2] × 352.3 = 384.04.
The forecast for the year 2012 with an alpha value of 0.20 = 0.2 × 421 + [1 - 0.2] × 352.3 = 366.04.