Answer:
D) 75
Explanation:
Our initial production function is: 
q = 305X - 2X²        
we calculate the derivative of q: 
(q') = 305 - 4X 
MP = 305 - 4X
$10 / $2 = 305 - 4X
5 = 305 - 4X
4X = 305 - 5 = 300
x = 300 / 4
x = 75
 
        
             
        
        
        
Answer:
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Answer:
x1 = 4891.294 
Explanation:
given data 
mean μ =  $5,793
standard deviation  σ =  $439
solution
we know here that 
P(x < x1 ) = 0.02     .................1
so 
 
 
so 
 
 
 = invNorm(0.02)
  = invNorm(0.02) 
so 
x1 = μ + σ × invNorm(0.02)    .....................2
we use here table for invNorm(0.02) and put value in eq 2 
x1 = 5793 + 439 × (-2.054 ) 
x1 = 4891.294 
 
        
             
        
        
        
Answer:
A. $96
B. $228
C. $42
Explanation:
A. Calculation to determine the Amount of SUTA tax the company must pay to Nebraska on Porter's wages
SUTA tax =$3,000 x 3.2% 
SUTA tax = $96
Therefore the Amount of SUTA tax the company must pay to Nebraska on Porter's wages is $96
B. Calculation to determine the Amount of sUTA tax the company must pay to Michiganion Porter's wages 
SUTA tax =($9,000 - $3,000 )x3.8%
SUTA tax =$6,000 x 3.8%
 SUTA tax = $228
Therefore the Amount of SUTA tax the company must pay to Nebraska on Porter's wages is $228
C. Calculation to determine the Amount of the net FUTA tax on Porters wages 
Net FUTA tax=$7,000 limit) x 0.6%
Net FUTA tax = $42
Therefore the Amount of SUTA tax the company must pay to Nebraska on Porter's wages is $42