Not really, the budgeted performance is like an expectation of a work, which is still uncertain until the result comes, in other words, an opinion on a work; while the past performance was the fact, which came from the employee's work in the past few months. To judge the fact is better than an uncertain picture.
Answer:
The correct option is 2
Explanation:
Let us assume the current value of the investment be x
And the annual growth factor of the investment is 1.2
1. The investment value has increased or risen by 44% since it was first made
It is known that the combined growth factor of the investment is 1.44 and no information is stated regarding the actual ($) values. Therefore, the unique value could not be computed.
So, this statement lacks information and insufficient to solve for x.
2. 1 year ago, the withdrawn money worth is $600 and at present the worth of the investment would be 12% less than the actual worth.
1 year ago, the value of the investment was x / 1.2. So, the equation could be set up regarding the withdrawal.
The equation would be:
= (x/ 1.2- 600) × (1.2)
=0.88x
Therefore, the unique value to could be answered and the sufficient to answer.
NOTE: The options are missing. So I am providing the answer with the options.
Answer:
Explanation:
given,
Mean,μ= 35mm
Standard Deviation,σ = 0.5mm
Sample size, n = 36
Sample Standard deviation =
= 
= 0.0833
The interested diameter is between 34.95 to 35.18 mm
Calculating the Z score of the for the diameter mentioned.



now, Form Z-table


Subtracting the value
= 0.9846 - 0.2741
= 0.71
Hence, the required probability is that the diameter of bearing is in between 34.95 and 35.18 mm is equal to 0.71.
Answer: $30.86
P = $4.95/(1 + .92) + $9.05/(1 + .92)^2 + $11.90/(1 + .92)^3 + $13.65/(1 + .92)^4
P = 4.53+7.59+ 9.14+ 9.60=$30.86
Explanation:
Dividend discount: Dividend year 1 divided by (1 plus the required rate of return)
PLUS Dividend year 2 divided by (1 plus the required rate of return) to the second power
PLUS Dividend year 3 divided by (1 plus the required rate of return) to the third power
PLUS Dividend year 4 divided by (1 plus the required rate of return) to the fourth power