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DiKsa [7]
3 years ago
12

During 2005, a company produced an average of 2,000 products per month. How many products will the company need to produce from

2006 through 2008 in order to increase its monthly average for the period from 2005 through 2008 by 200% over its 2005 average?
Mathematics
1 answer:
Svet_ta [14]3 years ago
3 0

Answer:

The company needs to produce 264,000 units from 2006 through 2008.

Step-by-step explanation:

Let x represent units produced by company from 2006 to 2008.

We have been given that during 2005, a company produced an average of 2,000 products per month.

The total units produced by company in 2005 would be 12\times 2,000=24,000 units.

The total units produced by company from 2005 to 2008 would be x+24,000 units.

The average of units produced during four years would be total units (x+24,000) divided by total years (4) that is \frac{x+24,000}{4}

We are told that the average of the 4 years should be 200% more than in 2005. Let us find average for 4 years as:

24,000+24,000\times \frac{200}{100}\\\Rightarrow 24,000+24,000\times 2\\=24,000+48,000\\=72,000

We can represent all this information in an equation as:

\frac{x+24,000}{4}=72,000

\frac{x+24,000}{4}*4=72,000*4

x+24,000=288,000

x+24,000-24,000=288,000-24,000

x=264,000

Therefore, the company needs to produce 264,000 units from 2006 through 2008.

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Lolo types 1,125 words in 15 minutes. Let w represent the buy of words typed each minute. If Lolo typed the same number of words
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  75 words in one minute

Step-by-step explanation:

If Lolo typed at the same rate each minute, we can find w from ...

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5 0
3 years ago
Given \qquad m \angle aoc = 108^\circm∠aoc=108 ​∘ ​​ space, m, angle, a, o, c, equals, 108, degree \qquad m \angle aob = 3x + 4^
tamaranim1 [39]

Answer:

Step-by-step explanation:

Given the following angle

We want to find angle AOB

∠AOC = 108°

∠AOB = 3x+4

∠BOC =8x−28 ​

Check attachment for understanding

From the attachment, we notice that the sum of angle AOB and angle BOC equals to angle AOC.

∠AOB + ∠BOC = ∠AOC

3x + 4 + 8x —28 = 108

3x + 8x + 4—28 = 108

11x — 24 = 108

11x = 108 + 24

11x = 132

x = 132/11

x = 12°

∠AOB = 3x+4

∠AOB = 3(12) + 4

∠AOB = 36+4

∠AOB =  40°

Extra

∠BOC = 8x−28

∠BOC = 8(12)−28

∠BOC = 96−28

∠BOC = 68°

6 0
3 years ago
Read 2 more answers
Find b and c so that (5,b,c) is orthogonal to both (1,2,3) and (1,-2,1)
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{5+2b+3c=0
5−2b+c=0
adding both equations u get10+4c=0⇒c=−10/4=−5/2
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6 0
3 years ago
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The revenue​ (in millions of​ dollars) from the sale of x units at a home supply outlet is given by ​R(x)equals=0.210.21x. The p
Natalka [10]

Answer: a) c(x) = 0.124x + 1.1, b) 13 units

Step-by-step explanation: Revenue function = R(x) = 0.21x

Profit function = p(x) = 0.086 - 1.1

Cost function = c(x) =?

A)

Recall that profit = total revenue - total cost

Hence, total cost = total revenue - profit

c(x) = 0.21x - (0.086x - 1.1)

c(x) = 0.21x - 0.086x + 1.1

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B)

Break even point is the point where total revenue equals total cost

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0.21x = 0.124x + 1.1

0.21x - 0.124x = 1.1

0.086x = 1.1

x = 1.1/0.086

x = 12.79 which is approximately 13 units

4 0
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