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Elodia [21]
4 years ago
7

Vitale Hair Spray had sales of 27,000 units in March. A 60 percent increase is expected in April. The company will maintain 20 p

ercent of expected unit sales for April in ending inventory. Beginning inventory for April was 1,350 units. How many units should the company produce in April?
Business
1 answer:
romanna [79]4 years ago
5 0

Answer:

50,490 units

Explanation:

The computation of the number of units the company should produced is shown below:

= Expected sales units + ending inventory units - opening inventory units

where,

Opening inventory units is 1,350 units

Expected sales units is

= $27,000 + $27,000 × 60%

= $27,000 + $16,200

= 43,200 units

The ending inventory units is

= $43,200 × 20%

= 8,640 units

So, the units to be produced is

= 43,200 units + 8,640 units - 1,350 units

= 50,490 units

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Answer: The answer is taxes and spending taxes.

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Foods Galore is a major distributor to restaurants and other institutional food users. Foods Galore buys cereal from a manufactu
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Answer:

The appropriate solution is:

(a) 2828 cases each time

(b) $4005656.85

(c) $3609800

Explanation:

The given values are:

Annual demand,

D = 200,000 cases

Per case cost,

C = $20

Carrying host,

H = 10 \ percent\times 20

  = $2

Ordering cost,

S = $40

(a)

The economic order quantity will be:

⇒ Q^*=\sqrt{(\frac{2DS}{H} )}

On substituting the values, we get

         =\sqrt{[\frac{(2\times 200000\times 40)}{2} ]}

         =\sqrt{\frac{16000000}{2} }

         =2828

(b)

According to the question,

The annual ordering cost will be:

=  (\frac{D}{Q^*}) S

=  (\frac{200000}{2828}) 40

=  2828.85 ($)

The annual carrying cost will be:

=  (\frac{Q^*}{2})H

=  (\frac{2828}{2} )2

=  2828 ($)

The annual purchase cost will be:

=  D\times C

=  200000\times 20

=  4000000 ($)

Now,

The total inventory cost will be:

=  2828.85+2828+4000000

=  4005656.85 ($)

(c)

According to the question,

Order quantity,

Q = 10000 cases

Per case cost,

C = $18

Carrying cost,

H = 10 \ percent\times 18

   = 1.8

The annual ordering cost will be:

=  (\frac{D}{Q} )S

=  (\frac{200000}{10000} )40

=  800 ($)

The annual carrying cost will be:

=  (\frac{Q}{2} )H

=  (\frac{10000}{2} )1.8

=  9000 ($)

The annual purchase cost will be:

=  D\times C

=  200000\times 18

=  3600000

Now,

The total cost of inventory will be:

=  800+9000+3600000

=  3609800 ($)

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