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Inessa [10]
4 years ago
13

The emphasis of a marketing strategy for a continuous innovation concentrates on

Business
1 answer:
makkiz [27]4 years ago
6 0
If this is the complete question,
The emphasis of a marketing strategy for a continuous innovation concentrates on
A. Advertising to generate awareness
B. Obtaining widespread distribution
C. Advertising product benefits and use
D. Setting the price low.

The answer is. The emphasis of a marketing strategy for a continuous innovation concentration is advertising to generate awareness of the product for the consumer. According to business dictionary, marketing strategy is defined as "an organization's strategy that combines all of its marketing goals into one comprehensive plan. A good marketing strategy should be drawn from market research and focus on the right product mix in order to achieve the maximum profit potential and sustain the business. The marketing strategy is the foundation of a marketing plan".
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$2000.

Explanation:

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The Filling Department of Lilac Skin Care Company had 4,000 ounces in beginning work in process inventory (70% complete). During
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Answer:

Direct Materials = 49,000 units

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Explanation:

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Equivalent units are physical units of outputs expressed as percentage in terms of work done on them.

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3 years ago
What do you call the materials that help you achieve your goals?
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When the price level rises from 104 to​ 124, real GDP falls from​ $5 trillion to​ $4 trillion. What is a possible explanation fo
GenaCL600 [577]

Answer:

Option "D" is the correct answer to the following question.

Explanation:

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8 0
3 years ago
Videoworld is a discount store that sells color televisions. The monthly demand for color television sets is 100. The cost per o
vladimir1956 [14]

Complete question:

Videoworld is a discount store that sells color televisions. The monthly demand for color television sets is 100. The cost per order from the manufacturer is $600. The carrying cost is $64 per set each year. Assume a year has 360 working days. Determine the following values rounding to the nearest integer (answer them using only numbers without any sign such as the dollar sign, comma, ...):

Q1. The optimal quantity per order: Q2. The minimum total annual inventory costs:

Q3. The optimal number of orders per year:

Q4. The optimal time between orders (in working days):

If the store had an inventory policy that allows shortages with the shortage cost per set estimated at $80, determine the following values:

5) The optimal quantity per order when the store allows shortages

6) The optimal storage level when the store allows shortages

7) The optimal number of orders when the store allows shortages

8)The optimal time between orders (in working days) when the store allows shortages.

Answer:

1) 150

2) $4,800

3) 8

4) 45 days

5) 201

6) 89

7) 6

8) 60 days

Explanation:

We are given:

Monthly demand, = 100

Cost per order, S= $600

Carrying cost, H = $64 per set/ year

Shortage cost, Cs = $80

Yearly demand will be, D= 100*12 =1200

1) The optimal quantity per order:(Q*) = \sqrt{\frac{2*D*S}{H}}

= \sqrt{\frac{2*1200*600}{64}}

= \sqrt{22500} = 150

2) The minimum total annual inventory cost:

Average inventory * H

Where average inventory = Q*/2

= \frac{150}{2} = 75

Therefore,

Average inventory * H

= 75 * 64

= $4,800

3)The optimal number of orders per year:

= \frac{D}{Q*} = \frac{1200}{150} = 8

4) The optimal time between orders:

= \frac{360}{8} = 45 days

5)The optimal quantity per order when the store allows shortages:

Q= \sqrt{\frac{2*D*S*(H+Cs)}{H * Cs}

= \sqrt{\frac{2*1200*600*(64+80)}{64 * 80}

= 201.25 ≈ 201

6) The optimal shortage level when the store allows shortages:

= \frac{Q* H}{H* Cs}

= \frac{201 * 64}{64* 80}

= 89.33 ≈ 89

The optimal shortage level when the store allows shortages = 89

7) The optimal number of orders per year when the store allows shortages:

No. of orders =

\frac{D}{Q} = \frac{1200}{201}

= 5.97 ≈ 6

Optimal number of orders per year = 6

8) The optimal time between orders (in working days) when the store allows shortages:

Time between orders = Number of working days/ Number of orders

= \frac{360}{6} = 60

The optimal time between orders (in working days) = 60 Days

4 0
3 years ago
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