Answer:
8.46%
Explanation:
Monthly interest rate = 0.640%
Number of month in year = 12
Investment in non-interest bearing = 6%
Effective annual interest = [(1 + Monthly interest rate)^Number of month] - 1 / (1 - Investment in Non-interest)
Effective annual interest = [(1 + 0.640%)^12] - 1 / (1 - 6%)
Effective annual interest = (1.0064)^12 - 1 / 0.94
Effective annual interest = 1.07956187072 - 1 / 0.94
Effective annual interest = 0.07956187072 / 0.94
Effective annual interest = 0.084640288
Effective annual interest = 8.46%
Hence, the Effective annual is 8.46%.
Answer:
Relationship-oriented leadership
Explanation:
Relationship-oriented leadership is the style of leaders whose main as well as primary focus is on developing, supporting as well as motivating people or members of their teams as well as the relationship within.
This leadership style encourage the good teamwork as well as collaboration by fostering the good communication and the relationship which is positive.
So, in this scenario, the team leader following the relationship oriented style of leadership as she believes in Gavin that he will be a valuable resource, which in turn means she is supporting the team.
Answer: See explanation
Explanation:
The increase in income for Spendia will be:
= 1 / (1 - MPC)
where MPC = 0.8
= 1 / (1 - 0.8)
= 1 / 0.2
= 5
Increase in income = Gross investment × multiplier
= $100 × 5
= $500 million
The increase in income for Savia will be:
= 1 / (1 - MPC)
where MPC = 0.5
= 1 / (1 - 0.5)
= 1 / 0.5
= 2
Increase in income = Gross investment × multiplier
= $100 × 2
= $200 million
The decision to build the park or not would be based solely
on the cost – benefit relationship of this project. Since there is no other
factor considered in this problem, you only need to see if the benefit of
constructing the park would exceed its cost. In this problem, the cost to
construct the park is $20,000 while the marginal benefit would be $24,000
($8,000 x 3 families that can benefit from this project). Therefore, you can
say that the benefit has exceeded its cost. As a conclusion, the neighborhood
park should be built because it benefits the families living in that area more
than its cost.
