I’m not sure but I think it’s A
sorry if it’s wrong
Answer: Gemma took a <em>values inventory </em>in her career explorations class. This indicated to Gemma that money and status may mean a lot to her, but she also finds it healthy to maintain a work-life balance. The correct answer is B.
Explanation:
A values inventory is commonly given in school to help a student with their career goals. They are usually given a personality inventory, an aptitude assessment, and an interest inventory.
The values inventory worksheet has two separate sets of questions about life values and work values. On this worksheet, the student must choose from the columns of "must have, would like, and least important."
A few of the life values a student has to choose from are listed below.
1.) Being Healthy as can be.
2.) Having a happy family life
3.) Having a high status and prestige
4.) Having material possessions in life.
A few of the work values a student has to choose from are listed below.
1.) Being a leader at work.
2.) Working as a team member.
3.) Having experiences that are creative.
4.) Having job security.
Answer :
a) Economic Production Quantity = 1,612 monitors
b) Number of setups = 1.4
c) Total cost = $972.12 per year
Explanation :
As per the data given in the question,
a) Economic Production Quantity = sqrt((2 × annual demand × set up cost) ÷ carrying cost × (1 - daily demand ÷ daily production))
=sqrt((2 × 2,250 × $350) ÷ $0.80 × (1 - 35 ÷ 140))
= 1,620.19
= 1,621 monitors
b) Number of setups = Annual demand ÷ Economic production quantity
= 2,250 ÷ 1,621
= 1.3880
= 1.4
c) Formula of Total cost = Carrying cost + Annual setup cost
Carrying cost=(Economic production quantity ÷ 2) × Carrying cost × (1 - daily demand ÷ daily production)
= (1,612 ÷ 2)× $0.80 × (1 -35 ÷ 140)
= $486.30
Annual setup cost = (Annual demand ÷ Economic production quantity) × setup cost
= (2,250 ÷ 1,621) × $350
= $485.812
So, Total cost = $486.30 + $485.812
= $972.12 each year
We simply applied the above formulas
Answer:
Explanation:
Let x be the amount loaned at 7% and ($19,000 - x) be the amount loaned at 15%
Given:
Interest incurred at 7%, I1 + Interest incurred at 15%, I2 = $2000
Interest, I = amount × rate
I1 = 7/100 × x
I2 = 15/100 × ($19,000 - x)
From the above expressions,
(0.07)x + (0.15) × ($19,000 - x) = $2,000
Solving for x,
0.07x + 2850 - 0.15x = 2000
Collecting like terms,
0.08x = 850
x = $10625
The amount loaned at 7% interest is
$10625
The amount loaned at 15% interest is ($19000 - $10625)
= $8375