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xxMikexx [17]
2 years ago
3

Dave owns Dave's Donut Shop and must make decisions about how much to charge for donuts. As a businessowner he wants to attract

a lot of customers as well as make a lot of money (revenue). The amount of revenue Dave makes can be modeled by the equation R = (p-1)(200 - 40p), where p represents the price of one donut and R represents the total revenue. Use as many strategies as you can to figure out the questions below. 0 At what price will Dave break even (make no revenue)? How much should Dave charge to maximize his revenue? What is the most money Dave can make? Dave made $100 from donut sales. How much must he have charged per donut?​
Mathematics
1 answer:
NeTakaya2 years ago
5 0

Answer:

2430

Step-by-step explanation:

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Answer:   | x - \frac{15}{3} | = 120  or \frac{1}{3}| 3 x - 15|= 120 or  | 3x - 15| = 360 or  | x - 5 | = 120

Step-by-step explanation:

Since, According to the question,

For each pound the operator’s guess differs from the contestant’s weight, the contestant will receive $3.

And, If a contestant weighing x pounds received $15

Then the guessed weight of contestant = | x - \frac{15}{3} |

But,  Again according to the question,

The guessed weight is 120 pounds,

Thus, | x - \frac{15}{3}|= 120

⇒ \frac{1}{3}| 3 x - 15|= 120

⇒  | 3x - 15|= 3\times 120 (by multiplying 3 on both sides)

⇒  | 3x - 15|= 360

⇒  3| x - 5|= 360

⇒  | x - 5|= 120  ( On dividing both sides by 3 )

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2 years ago
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Which equation can pair with x + 2y = 5 to create an inconsistent system?
Charra [1.4K]
X + 2y = 5
x = 5 - 2y

2x + 4y = 3
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5x + 2y = 3
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6x + 12y = 30
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3x + 4y = 8
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An inconsistent system is a system of equation that has NO SOLUTIONS.

2x + 4y = 3 is the equation to be paired with x + 2y = 50 to create an inconsistent system.


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2 years ago
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Answer:

The angle between [A_F] and the base of the cone = 68.2°

The area of the base of the cone ≈ 12.57 m²

Step-by-step explanation:

The given parameters are;

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The base radius of the cone  = 2 m

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Therefore, we have;

The angle between [A_F] and the base of the cone = The angle between [CF]  and the base of the cone

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