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Oxana [17]
3 years ago
5

Quality control is an important issue at ACME Company, which manufactures light bulbs. Totest the life-hours of their light bulb

s, they randomly sampled nine light bulbs and measured how many hours they lasted: 378, 361, 350, 375, 200, 391, 375, 368, 321. What is the mode
Mathematics
2 answers:
Lunna [17]3 years ago
3 0

Answer:

Md: 375

Step-by-step explanation:

Hello!

The mode is a measure of central tendency that indicates the value with most absolute frequency, i.e. the most observed value of the variable.

You have the information of the lifespan of 9 randomly sampled lightbulbs, to know the value of the mode you have to check wich lifespan is most repeated:

378, 361, 350, 375, 200, 391, 375, 368, 321

As you can see the only lifespan observed more than once is 375hs, this corresponds to the mode of the data set.

I hope this helps!

sveticcg [70]3 years ago
3 0

Answer:

375

Step-by-step explanation:

The mode of a set of given data value is the value of the data in the given set that appears the most in the given set of data ( most frequent value ).

as seen in the randomly sampled value : 378, 361, 350, 375, 200, 391, 375, 368, 321

The value : 375 is the mostly repeated value in the given set of data above hence the mode recorded is 375 hours

ACME company carrying out quality control on its light bulbs is one way to test how long their product ( light bulbs ) will last when used by an end consumer and also on how to improve the life span of the light bulbs.

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Elenna [48]

a.) initial sample left : 794g

b.) Time taken to decay : 3.39

Isotopes(200g) are atoms that have the same number of protons in their nucleus, but a different number of neutrons. This means that they have the same atomic number, but a different atomic mass. Because of this, isotopes have different physical and chemical properties. Isotopes can be stable, meaning that they do not undergo radioactive decay, or they can be unstable, meaning that they will undergo radioactive decay over time.

a.)

Substituting 25 for t in the expression, we get:

A(25)=200e^{0.0541*25}

200e^{1.3525}

Thus, after 25 years, there will be 200e^{1.3525}=2003.97=>794 g of the initial sample left in the sample.

794

b.)

We want to find t such that A(t)=200e^{0.0541}

                                                   =100.

Solving for t, we get:

=200e^{0.0541}*t

=100

Dividing both sides by 200 and applying the natural logarithm to both sides, we get:

0.0541*t=ln(0.5)

Therefore, t= \frac{ln(0.5)}{0.0541}

                   =3.39 years.

To Learn More about Isotopes Decay follow link   : brainly.com/question/16355768

#SPJ1  

6 0
1 year ago
[figured out on own]
Yuri [45]
What happend ohhhhh Ok Good
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3 years ago
Find the measure of the arc or angle indicated
Umnica [9.8K]
Thats a fake link that the person put up there in the comments ^
6 0
3 years ago
Can you guys help me I’d really appreciate it!
KatRina [158]

Answer:

A. Part to whole

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I hope I could help :)

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A running relay team ran a 400 meter race in a record-setting time of 36 seconds. What was their average speed to the nearest te
astraxan [27]
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