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MArishka [77]
3 years ago
13

Dotterel Corporation uses the variable cost method of product pricing. Below is cost information for the production and sale of

35,000 units of its sole product. Dotterel desires a profit equal to an 11.2% return on invested assets of $350,000. Fixed factory overhead cost $105,000 Fixed selling and administrative costs 35,000 Variable direct materials cost per unit 4.34 Variable direct labor cost per unit 5.18 Variable factory overhead cost per unit 0.98 Variable selling and administrative cost per unit 0.70 The markup percentage for the sale of Dotterel's product is
Mathematics
1 answer:
monitta3 years ago
5 0

Answer:

Below Is Cost Information For The Production And Sale Of 35,000 Units Of Its Sole Product. Dotterel Desires A Profit Equal To An 11.2% Return On Invested Assets Of $350,000 Fixed Factory Overhead Cost $105,000 Fixed Selling And Administrative Dotterel Corporation uses the variable cost method of product pricing.

Step-by-step explanation:

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((16 - (4/2))^2) × 3 =
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Match each three-dimensional figure to its volume based on the given dimensions. (Assume π = 3.14.)
LekaFEV [45]

Answer:

The volume of the cylinder is 150.72 cm³ ⇒ last answer

The volume of the cone is 314 cm³ ⇒ 1st answer

The volume of the pyramid is 160 cm³ ⇒ 2nd answer

The volume of the pyramid is 48 cm³ ⇒ 3rd answer

Step-by-step explanation:

* Lets revise the volumes of some shapes

- The volume of the cylinder of radius r and height h is:

 V = π r² h

- The volume of the cone of radius r and height h is:

 V = 1/3 π r² h

- The volume of the pyramid is:

 V = 1/3 × its base area × its height

* Lets solve the problem

# A cylinder with radius 4 cm and height 3 cm

∵ V = π r² h

∵ π = 3.14

∵ r = 4 cm , h = 3 cm

∴ v = 3.14 (4)² (3) = 150.72 cm³

* The volume of the cylinder is 150.72 cm³

# A cone with radius 5 cm and height 12 cm

∵ V = 1/3 π r² h

∵ π = 3.14

∵ r = 5 cm , h = 12 cm

∴ V = 1/3 (3.14) (5)² (12) = 314 cm³

* The volume of the cone is 314 cm³

# A pyramid with base area 16 cm² and height 30 cm

∵  V = 1/3 × its base area × its height

∵ The area of the base is 16 cm²

∵ The height = 30 cm

∴ V = 1/3 (16) (30) = 160 cm³

* The volume of the pyramid is 160 cm³

# A pyramid with square base of length 3 cm and height 16 cm

∵  V = 1/3 × its base area × its height

∵ The area of the square = s²

∵ The area of the base = 3² = 9 cm²

∵ The height = 16 cm

∴ V = 1/3 (9) (16) = 48 cm³

* The volume of the pyramid is 48 cm³

3 0
3 years ago
Read 2 more answers
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