Answer:
$38, 288.718
Explanation:
The amount to be withdrawn at the end of each year, for  30 years 
The amount of $500,000 represents the present value while yearly withdraws the annuities. 
We use a revised formula for calculating annuities.
Applicable formula is 
P   = PV × r/( 1 − (1+r)−n
P = annual withdrawals
PV  = $500,000
r = 6.5%
n 30
P = 500,000 x( 0.065/ ( 1- (1 + 0.065) -30)}
p = 500,000 x (0.065/ (1-1+.065)-30)
p= 500,000 x (0.065 / 1-0.1511860661)
P =500,000 x (0.065 /0.848814)
P= 500,000 x 0.076577436
Yearly withdrawals  = $38, 288.718
 
        
             
        
        
        
Answer:
Psychological needs
Explanation:
From the question, we are informed about the Seamus who dropped out of school as a 16-year-old and needs to support himself, though he has few skills. He is a part-time employee at a department store earning minimum wage. Seamus wants to earn more, but hasn't been able to find a better job since he is without the right qualifications. He is having a hard time paying his rent and his mounting bills. He even started to skip breakfast to save on food costs. Seamus is having trouble meeting his Psychological needs. Psychological needs can be regarded as autonomy as well as competence and relatedness which has been regarded as one that play an important role when it comes to well-being as well as motivation and life satisfaction , even vitality of people as regards their general and daily level activities. These needs could be getting needed pleasure as well as avoiding pain.
 
        
             
        
        
        
A group of such computers - which get interconnected in order to share information or documents are usually called a computer network. 
This is a common type of networking when working in large companies or businesses.
        
             
        
        
        
Answer:
11.14%
Explanation:
Blume's formula is used to combine both arithmetic and geometric returns. This is because using arithmetic growth rate exclusively would be overly optimistic for longer time horizons and on the other hand, using geometric growth rates exclusively would be overly pessimistic for short time horizons.
Using the attached formula, plug in the given numbers;
R(T) would be the sale growth rate we need to calculate.
R(T) = 
R(T) =0.0257 + 0.0857
R(T) = 0.1114 as a decimal
Therefore, the forecast sales growth would be 11.14%