Donna earns $1,404 per week at her job. However, 19% of her income gets taken out in taxes, and 12% of her income gets taken out and put into her retirement account.Which is a reasonable estimate of the amount Donna is left with each week after the money is taken out?

Answers

Answer 1
Answer: Amount of money that Donna earns per week = $1404
Percentage of money taken out from Donna's income as taxes = 19%
Then
Amount of tax deducted from Donna's income = (19/100) * 1404
                                                                           = 26676/100
                                                                           = 266.76 dollars
Percentage of money that is put into Donna's retirement account = 12%
Then
Amount of money that is
put into Donna's retirement account = (12/100) * 1404 dollars
                                                           = 16848/100 dollars
                                                           = 168.48 dollars
Then
Amount of money Donna is
left with each week after deduction = 1404 - (266.76 + 168.48) dollars
                                                         = 1404 - 435.24 dollars
                                                         = 968.76 dollars
So from the above deduction we can see that the amount of money that Donna is left with each week after deductions is $968.76. It can be rounded to $969.

Answer 2
Answer:

Answer:its $980 juss took the quiz

Step-by-step explanation


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19 photos are taken during school and 24 are taken after school. What fraction of photos were taken after schoolwrite the fraction from above as a decimal. Round to the nearest hundredth

Answers

24/43
As a decimal it would be .56
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Rory suspects that teachers in his school district have less than 5 yearſ of experience on average. Hedecided to test Ha :u= 5 versus H : u < 5 using a sample of 25 teachers. His sample mean was 4
years and his sample standard deviation was 2 years.

Answers

The statement is true that the teacher in Rory school have less than five years of experience on average.

Statistics

According to the question,

Sample mean, \bar x = 4

Standard deviation, s = 2

Sample number of teachers, n = 25

Test:

H_a : μ = 5

H_0 : μ < 5

We know the formula,

→ t = (x- \mu)/((s)/(√(n) ) )

By substituting the values,

    = (4- 5)/((2)/(√(25) ) )

    = -2.5

Now, the degree of freedom be:

= n - 1

= 25 - 1

= 24

By using t-table,

t_{df,(\alpha)/(2) } = t_{24,(0.05)/(2) }

       = 2.064

We can say that t_(critical) > t_(calculated)

Thus the response above is correct.

Find out more information about standard deviation here:

brainly.com/question/19243813

Answer:

Teachers in his school district have less than 5 yearſ of experience on average is true.

Step-by-step explanation:

Sample mean = \bar{x}=4

Sample standard deviation = s = 2

We are supposed to to test Ha :u= 5 versus H : u < 5 using a sample of 25 teachers

H_a:\mu=5\nH_0:\mu < 5

n = 25

Since n<30 and population standard deviation is unknown

So, we will use t test

Formula : t=(x-\mu)/((s)/(√(n)))

t=(4-5)/((2)/(√(25)))

t=-2.5

\alpha = 0.05

Degree of freedom = n-1 = 25-1 = 24

Refer the t table

t_{df,(\alpha)/(2)}=t_{24,(0.05)/(2)}=2.064

t critical > t calculated

So, We are failed to reject null hypothesis

So,  teachers in his school district have less than 5 yearſ of experience on average is true.

How to tell whether its a prime or composite number

Answers

Prime numbers have only 2 factors 1 and its number for example:
2, 3, 5, 7, 11, 13, 17, 19, 23

Like this 1*2. Or 3*1

Composite numbers have more than two factors for example :
0, 4, 6, 8, 9, 10, 12, 14 15, 16..

For example 0 has many factors
0 times 3 0times 4

Step-by-step explanation: You know that it is a prime if the only number divisible by the number is one. If there are more numbers than 1 then it is composite.


How many hours are in 186 minutes express this as a mixed number and as a decimal

Answers

186 minutes is 3 hours and 6 minutes. As a decimal this is 3.1 hours and as a mixed number it is 186/60.

What are some examples of reflections in the real world? Geometry

Answers

An example of Reflections in my opinion, would be like street lights. You see a street light on one street and its facing another street light across the other street which is basically a reflection.

Final answer:

Reflections in geometry involve flipping a shape over a line. This concept is seen in the real world during instances like mirror images, light reflected off smooth surfaces, and reflections on water bodies.

Explanation:

In the field of geometry, a reflection is the flipping of a shape over a line, often referred to as the mirror line. Reflections are a common occurrence in our everyday real world.

  • One of the most common instances of reflection in the real world is a mirror image. When you look at yourself in a mirror, the image you see is a mirrored or reflected image of yourself.
  • Similarly, the reflection of light off a smooth surface, like a glass window or shiny car, is another common real-world reflection we see daily.
  • Additionally, the reflections seen on bodies of water, such as lakes or even dewdrops on a blade of grass, are examples of reflection in nature.

Learn more about Reflections in Real World here:

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