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Svetach [21]
3 years ago
10

The BJ Electrical Company needs to hire master electricians and apprentices for a one week project. Master electricians receive

a salary of $750 per week and apprentices receive $350 per week. As part of its contract, the company has agreed to hire at least 30 workers. The local Building Safety Council recommends that each master electrician spend three hours for inspection time during the project. This project should require 25 hours of inspection time. How many of each type of worker should be hired to accomplish the project and still meet the contract safety requirements?
Mathematics
1 answer:
Stells [14]3 years ago
5 0

Answer:

The BJ Electrical Company

The BJ Electrical Company should hire:

8 master electricians and

22 apprentices

in order to accomplish the project and still meet the contract safety requirements.

Step-by-step explanation:

Number of workers needed = 30

Class of workers:

Master electrician, with per week salary = $750 per worker

Apprentices, with per week salary = $350 per worker

Number of inspection hours required from each master electrician = 3 hours

Total inspection hours for the project = 25 hours

Average number of master electricians needed = 25/3 = 8.333 = 8

Number of each type of worker needed:

Master electricians = 8

Apprentices = 22 (30 - 8)

Cost to be incurred for workers:

Master electricians = $6,000 (8 * $750)

Apprentices =               7,700 (22 * $350)

Total labor cost =      $13,700

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3 years ago
What's the product of 42⁄3 and 111⁄4 ?
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222


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42/3 x 111/4 = (42 x 111)/(3 x 4)

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If arc VY = 132° and ∠YUV = 41°, what is the measure of arc XV?
Tom [10]

Answer:

50

Step-by-step explanation:

Use this equation

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where b is arc VY, A is arc XV.

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3 years ago
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The number of phone calls between two​ cities, N, during a given time period varies directly as the populations p 1 and p 2 of t
kherson [118]

Answer:

∴73,563 calls are made between two cities with populations of 100,000 and 160,000 that are 435 miles apart.

Step-by-step explanation:

Given that,

The number of phone calls between two cities (N )

  • directly proportional as the value of populations p_1  and p_2  of two cities.
  • Inversely varies as the magnitude of distance (d).

N\propto\frac{p_1p_2}{d}

N=k.\frac{p_1p_2}{d}

Given that,

N=18,000, d=310 miles,  p_1=15,500 and p_2=180,000

18,000=k.\frac{15,500\times 180,000}{310}

\Rightarrow k=\frac{18,000\times310}{15,500\times 180,000}

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N=\frac{31}{15,500}.\frac{100,000\times 160,000}{435}

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∴73,563 calls are made between two cities with populations of 100,000 and 160,000 that are 435 miles apart.

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3 years ago
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