Answer:
$277.91
Step-by-step explanation:
"The 26-week average of the two highest salaried quarters of the year leading to her application" would be the average of $13,500 and $12,775, or
$13,500 + $12,775
---------------------------- = $13137.50
2
Dividing this by 26 weeks (equivalent to 6 months), we get $505.29.
Nancy's weekly employment benefit would be 55% of that, or $277.91.
Answer:
1.14 products per hour of labor
Step-by-step explanation:
To calculate the daily productivity would be the amount of products per hour of labor.
That is: 400 products / 350 hours of labor, and that is approximately 1.14 products per hour of labor.
Which means that for every hour of labor, 1.14 products are produced in one day, which would be a factor of productivity.
Answer:
Step-by-step explanation:
To write the quadratic equation, begin by writing it in vertex form
Where (h,k) is the vertex of the parabola.
Here the vertex is (-2,-20). Substitute and write:
To find a, substitute one point (x,y) from the parabola into the equation and solve for a. Plug in (0,-12) the y-intercept of the parabola.
The vertex form of the equation is 
.
You can convert this into standard form by using the distributive property.
Answer:
A sinusoidal model would be used
The kind of function that have consistency in the periodic rate of change is the Average rate of changes
Step-by-step explanation:
The type of model that would be used is sinusoidal model and this is because there is periodic change in the values given ( i.e the rate of changes given )
For percentage rate of changes :
starting from 0.9% there is an increase to 1.3% then a decrease to 1.1% and a further decrease to 1% before an increase to 1.3% and another decrease to 1%
For Average rate of changes:
starting from 2.9 there is a decrease to 2.4, then an increase to 3.7 and another decrease to 3.1 followed by an increase to 3.6 and a decrease back to 3.2
This relation ( sinusoidal model ) is best suited for a linear model because there is a periodic rate of change in the functions
The kind of function that have consistency in the period rate of change is the Average rate of changes
