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Andrews [41]
3 years ago
15

A company that manufactures computers established that a new employee can assemble N(t) components per day after t days of train

ing, as given by the function N(t) = 50t/t+4, t greaterthanorequalto 0 How many components per day can a new employee assemble after 6 days of training? How many days are needed for an employee to be able to assemble 45 components per day? Find the appropriate end-behavior of the function. Discuss its implications in this context
Mathematics
1 answer:
kari74 [83]3 years ago
4 0

6 days to make 30 and 36 days to make 45

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What else would need to be congruent to show that JKL= MNO by AAS?
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Answer: Choice B) Angle L = Angle O

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If we know that Angle L is congruent to Angle O, then we can use the AAS (angle angle side) congruence property. We have one pair of angles marked by the square marker (angle J and angle M). So they are congruent angles. We have a pair of congruent sides JK = MN = 3. So we're just missing a pair of angles. 

Note: The answer is NOT angle K = angle N because this would mean ASA would be used instead of AAS. The order of the letters is important as it establishes how the sides and angles relate. With ASA, the side is between the angles. With AAS, the side is not between the angles. 

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Heather counted the number of crickets in her greenhouse every month and recorded the data in the table below.
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Answer: Its B

Step-by-step explanation:

I did this test and got it right

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To determine a monthly budget for gasoline, Rachael determines that she can not spend more
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The solution of the given inequality is:

x ≤ 15.24

<h3>How to solve the inequality?</h3>

We know that the maximum that she can spend on gasoline is the 12% of $400.

That is:

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Now, we know that each gallon of gas costs $3.15, then if x is the number of gallons of gas that she buys, we have the inequality:

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To solve the inequality, we need to divide both sides by $3.15

x ≤ $48/$3.15

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3 years ago
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Answer:

4.6%.

Step-by-step explanation:

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P(C)=3.23%

The probability of a mixing(M) error is 2.4%.

P(M)=2.4%

The probability of both is 1.03%.

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We want to determine the probability that a randomly selected can has contamination or a mixing error. i.e. P(C \cup M)

In probability theory:

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The probability that a randomly selected can has contamination or a mixing error is 4.6%.

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4 years ago
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