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Answer:
1.- 4,000 x 0.25= 1,000
2.- 19.75 x 1,000 = 19,750
3.- 240 unfavorable
4.- 790 favorable
Explanation:
DIRECT labor VARIANCES
[tex](standard\:rate-actual\:rate) \times actual \: hours = DL \: rate \: variance[/tex]
std rate $19.75
actual rate $20.00
actual hours 960
[tex](19.75 - 20.00) \times 960 = DL \: rate \: variance[/tex]
difference $(0.25)
The difference is negative. The cost per hour is greater than expected. The variance is unfavorable.
extra 0.25 x 960 hours = rate variance $(240.00)
[tex](standard\:hours-actual\:hours) \times standard \: rate = DL \: efficiency \: variance[/tex]
std hours 1000.00 (1)
actual hours 960.00
std rate $19.75
[tex](1000 - 960 ) \times 19.75 = DL \: efficiency \: variance[/tex]
difference 40.00
The difference is positive, the company used less hours to complete the meal. the variance is positive.
40 saved hours at $19.75 each = efficiency variance $790.00
1. The standard labor-hours allowed to prepare 4,000 meals is 1,000.
2. The standard labor cost allowed to prepare 4,000 meals is $19,750.
3. The labor spending variance is $550 F.
4. The labor rate variance is $240 U.
The labor efficiency variance is $790 F.
1. Standard labor-hours (SH)
Standard labor-hours=4000×0.25
Standard labor-hours=1,000
2. Standard labor cost allowed (SH x SR)
Standard labor cost allowed = (4,000×0.25)×$19.75
Standard labor cost allowed =1,000×$19.75
Standard labor cost allowed =$19,750
3. Labor spending variance
Labor spending variance=(1,000×$19.75)-(960×$20)
Labor spending variance=$19,750-$19,200
Labor spending variance=$550 F
4. Labor rate variance and Labor efficiency variance
Labor rate variance = 960×($19.75 -20)
Labor rate variance =960×(-$.25)
Labor rate variance = $240 U
Labor efficiency variance=$19.75 ×(1,000-960)
Labor efficiency variance=$19.75 ×40
Labor efficiency variance= $790 F
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