Answer:
Explanation:
Using the EOQ Formula = EOQ
D = Demand = 773
O = Ordering Cost =28
H = holding Cost = 11*33% =3.63
So we have :
EOQ=
EOQ= 
EOQ=
EOQ= 
EOQ= 109.20196
Previous per unit order cost = 28/773 =0.03622
No of Orders = D/o
No of Orders = 773/109.20196 =7.0786
Cost per order =109.20196*0.03622 =3.9555
Total order cost= 7.0786*3.9555=27.9998
At EOQ holding Cost is equal to Order Cost
New Order cost =27.9998
Holding Cost = 27.9998
New cost As per EOQ = 56
Previous (33+28) = 61
Net Saving = 5
Answer:
Bonita’s break-even point in units for 2020 is 812.50 units.
Explanation:
Break-even point in units refers to the number of units of commodity that must sold by a company in order for its cost to be equal to revenue and therefore make no profit but also no loss. This can be determined for Bonita Industries as follows:
Selling price in 2020 = Selling price in 2019 * (100% - Percentage cut in selling price) = $1,000 * (100% - 40%) = $1,000 * 96% = $960
Variable expenses = $700
Fixed expenses = $780,000
Contribution per unit = Selling price in 2020 - Variable expenses = $960 - $700 = $260
Bonita’s break-even point in units for 2020 = Fixed expenses / Contribution per unit = $780,000 / $960 = 812.50 units
Therefore, Bonita’s break-even point in units for 2020 is 812.50 units.
Answer:
$1,050
Explanation:
Her adjusted gross income is $32,750, so she can claim maximum of 50% of Child and Dependent Care Expenses as CDC Credit
= $2,100 * 50%
= $1,050
So, the amount she can claim for the California Child and Dependent Care Expenses (CDC) Credit is $1,050