Answer:
Option (B) is correct.
Explanation:
Equivalent units of production(EUP) - Materials:
= Transferred out + Ending balance
= 10,451 units × 100% + 3,483 units × 100%
= 10,451 + 3,483
= 13,934
Equivalent units of production(EUP) - conversion:
= Transferred out + Ending balance
= 10,451 units × 100% + 3,483 units × 36%
= 10,451 + 1,253.88
= 11,704.88
Material cost = [tex]\frac{Cost\ of\ direct\ material}{EUP\ material}\times units\ transferred\ out[/tex]
Material cost = [tex]\frac{97,538}{13,934}\times 10,451[/tex]
= 73,157
Conversion cost = [tex]\frac{Direct labor+overhead}{EUP\ conversion}\times units\ transferred\ out[/tex]
Conversion cost = [tex]\frac{51,257+8,903}{11,705}\times 10,451[/tex]
Conversion cost = [tex]\frac{60,160}{11,705}\times 10,451[/tex]
= 53,715
Therefore,
Total cost of units completed during the period(10,451 units):
= Material cost + Conversion cost
= 73,157 + 53,715
= 126,872