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Help please! I’ll give brainliest! - 1

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Answer 1
Answer: the second one down from the top

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Guided PracticeFind the balance in the account. $500 principal earning 4% compounded quarterly, after 6 years. A. $632.66 B. $530.76 C. $634.87
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What is the difference in length between 1 1/4 inch button and a 3/8 inch button
What is 04.151515... into a fraction

1,320 feet is what fraction of a mile?

Answers

Answer:

1/4

Step-by-step explanation:

divide the value in feet by 5280 because 1 mile equals 5280 feet.

Answer:There are 5280 feet in one mile; thus

1320/5280 = 1/4

Step-by-step explanation:

sorry if its not correct }:

I need help with 6x - 8y=9

Answers

  First, you need to move the -6x over to the right side of the equation 
-8y=6x-9 
After that, divide everything by -8 so your final equation will be 
y=-6/8x+9\8 

Your slope will be -6/8 and your y intercept will be 9/8
6/8 hope this part helps

A computer processes jobs on a first-come, first served basis in a time-sharing environment. The jobs have Poisson arrival rates average 0.6 jobs per minute. The objective in processing these jobs is that they spend no more than 5 minutes, on average, in the system. Assuming exponential service times, how fast does the computer have to process jobs (in minutes), on average, to meet this objective

Answers

Answer:

0.8 minutes

Step-by-step explanation:

From the given information:

The arrival time for the jobs to the computer obeys a Poisson distribution;

Thus, the arrival rate is:

\lambda = 0.6 \ jobs \ per \ minute

Assuming the average time spent on the jobs in the system is denoted by:

W_s= 5 \ minutes

The average time a job process in the system can be expressed as follows:

W_s = (1)/(\mu - \lambda)

From above formula:

\mu = service rate

\lambda = arrival rate

replacing the values;

5 = (1)/(\mu - 0.6)

5(\mu - 0.6) = 1

Open brackets

5 \mu - 3 = 1

5 \mu = 3+ 1 \n \n  \mu = (4)/(5)

\mu =0.8 minutes

A conical paper cup has a radius of 2 inches. Approximate, to the nearest degree, the angle β (see the figure) so that the cone will have a volume of 60 in3.β = °

Answers

The angle β (see the figure) so that the cone will have a volume of 60 in3 is 82.05 degrees

Volume of a cone

The formula for calculating the volume of a cone is expressed as:

V = 1/3πr²h

where

r is the radius

h is the height

Given the following

volume = 60

radius = 2

h = r tanβ

Substitute

V = 1/3πr²(r tanβ)

Substitute

60 = 1/3(3.14)(2)³tanβ

180 = 25.12tanβ

tanβ = 180/25.12

β = 82.05 degrees

Hence the angle β (see the figure) so that the cone will have a volume of 60 in3 is 82.05 degrees

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I don't know where the angle β is, so I will make the assumption that tanβ = h/r
V = (1)/(3) \pi r^(2) h

V volume = 60
r radius = 2
h = r tanβ

tan \beta = (3V )/( \pi  r^(3) ) = ( 180)/(25,1) = 7,17 \n  \n  \beta = 82

If triangle ABC = triangle DEC what is the value of x?A. 8
B. 5
C. 4
D. 1
E. 2​

Answers

4x-1                         x + 2

4(1)-1                     (1)+ 2                                     X= 1 is the answer!!!

4 - 1                        1 + 2

=3                            =3

Answer:

5?

Step-by-step explanation:

The function​ A(s) given by ​A(s)equals0.328splus50 can be used to estimate the average age of employees of a company in the years 1981 to 2009. Let​ A(s) be the average age of an​ employee, and s be the number of years since​ 1981; that​ is, sequals0 for 1981 and sequals9 for 1990. What was the average age of the employees in 2003 and in​ 2009?

Answers

The average age of the employees in 2003 is 57.216 years. And, the average age of the employees in 2009 is 59.184 years.

Given that;

The function​ A(s) given by ,

A (s) = 0.328s + 50

Now for the average age of employees in 2003 and 2009 using the function A(s) = 0.328s + 50, substitute the values of s into the equation.

For the year 2003,

Since s represents the number of years since 1981,

Hence, subtract 1981 from 2003:

s = 2003 - 1981

s = 22

Now substitute this value of s into the function A(s):

A(22) = 0.328 × 22 + 50

A(22) = 7.216 + 50

A(22) = 57.216

Therefore, the average age of the employees in 2003 is 57.216 years.

Similarly, for the year 2009,

s = 2009 - 1981

s = 28

Substituting this value into the function:

A(28) = 0.328 × 28 + 50

A(28) = 9.184 + 50

A(28) = 59.184

Hence, the average age of the employees in 2009 is 59.184 years.

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Final answer:

The mathematical problem involves calculating the average age of employees at a company for the years 2003 and 2009 using the linear function A(s), where 'A(s)' represents the average age and 's' is the number of years since 1981. The calculated average ages for the employees in the years 2003 and 2009 are approximately 57 and 59 years, respectively.

Explanation:

The subject is mathematics, specifically linear functions. Based on the equation A(s) = 0.328s + 50, where 'A(s)' represents the average age of the employees and 's' represents the number of years since 1981. In the year 2003, s would be 22 (2003-1981) and in 2009, s would be 28 (2009-1981).

Substituting these values of 's' into the function gives:

For 2003, A(22) = 0.328*22 + 50 = 57.216

For 2009, A(28) = 0.328*28 + 50 = 59.184

Therefore, the average age of the employees at the company in 2003 and 2009 were approximately 57 and 59 years, respectively.

Learn more about Linear Functions here:

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