Please I need help I dont know what to do
Please I need help I dont know what to do - 1

Answers

Answer 1
Answer:

Answer:

Equation::2n-4=18::N=11

Step-by-step explanation:

  1. Add 4 to both sides leaving you with this::2n=22

    2.Then divide 22 by 2 and get n=11

    3.So, N=11


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HELP! Will be giving branliest!!!!

According to a government study among adults in the 25- to 34-year age group, the mean amount spent per year on reading and entertainment is $1,999. Assume that the distribution of the amounts spent follows the normal distribution with a standard deviation of $574. (Round your z-score computation to 2 decimal places and final answers to 2 decimal places.) What percent of the adults spend more than $2,550 per year on reading and entertainment?

Answers

Answer:

The probability is  P(X >  x  ) = 0.19215

Step-by-step explanation:

From the question we are told that

   Th The population mean \mu  =  \$ 1,999

    The  standard deviation is  \sigma =  \$ 574

    The  values considered is  x =   \$ 2,500

Given that the distribution of the amounts spent follows the normal distribution then the  percent of the adults spend more than $2,550 per year on reading and entertainment is mathematically represented as

    P(X >  x  ) =  P(( X -  \mu)/(\sigma )  > ( x -  \mu)/(\sigma )  )

Generally  

            X -  \mu}{\sigma }  =  Z (The \ standardized \ value \  of  \  X )

So

      P(X >  x  ) =  P(Z > ( x -  \mu)/(\sigma )  )

substituting values

      P(X >  2500  ) =  P(Z > ( 2500 -  1999)/(574 )  )

      P(X >  2500  ) =  P(Z >0.87 )

From the normal distribution table the value of P(Z >0.87 ) is  

       P(Z >0.87 ) = 0.19215

Thus  

       P(X >  x  ) = 0.19215

Final answer:

We calculate the z-score for the amount $2,550 using the given mean and standard deviation. The z-table gives us the percentage of people who spend less than this, which we subtract from 1 to find the percentage who spend more. Approximately 16.85% of adults in the 25- to 34-year age group spend more than $2,550 on reading and entertainment each year.

Explanation:

To compute the percentage of adults spending more than $2,550 per year, we must first find the z-score associated with this value. The z-score is a measurement of how many standard deviations a particular data point is from the mean.

The formula for calculating the z-score is: Z = (X - μ) / σ.

Where:
- X is the value we are interested in.
- μ is the mean.
- σ is the standard deviation.

Using this formula, the z-score for $2,550 is:
Z = ($2,550 - $1,999) / $574 = 0.96.

Next, we need to use a z-table or a standard normal distribution table to find out the probability that lies below the calculated z-score. Looking this up on a z-table, we get a value of 0.8315, meaning that 83.15% of the population will spend $2,550 or less per year on reading and entertainment. Since we want to know the percentage spending more than $2,550, we subtract this value from 1: 1 - 0.8315 = 0.1685.

Therefore, based on the given mean and standard deviation, about 16.85% of adults in the 25- to 34-year age group spend more than $2,550 on reading and entertainment each year.

Learn more about Z-Score here:

brainly.com/question/31613365

#SPJ3

Which of these is the triangle proportionality theorem? First person to answer CORRECTLY gets brainliest

Answers

Answer: A.

Step-by-step explanation: Brainliest plz

Boris buys candy that costs $7 per pound. He will spend at least $63 on candy. What are the possible numbers of pounds he will buy?

Answers

Answer:

Anything above 9

Step-by-step explanation:

63/7=9

22. Find the balance in an account with $900 earning 6.5% compounded
quarterly after 4 years

Answers

Answer:

$1,164.80

Step-by-step explanation:

Lets use the compound interest formula provided to solve this:

A=P(1+(r)/(n) )^(nt)

P = initial balance

r = interest rate (decimal)

n = number of times compounded annually

t = time

First, we need to change 6.5% into a decimal:

6.5% -> (6.5)/(100) -> 0.065

Since the interest is compounded quarterly, we will use 4 for n. Lets plug in the values now:

A=900(1+(0.065)/(4))^(4(4))

A=1,164.80

The balance after 4 years will be $1,164.80

What is the solution to this system?

Answers

what system there’s no picture or equation

Answer:no picture/no question

Step-by-step explanation:

The Westwood Warriors basketball team wants to score more points. To get better at scoring points the team is trying to improve its offensive strategies. Some opponents primarily use a zone defense, while others primarily use a man-to-man defense. When the Warriors play against teams that use a zone defense they score an average of 67 points per game with a standard deviation of 8 points per game. When they used a new offensive strategy against this defense, they scored 77 points. What is the Z-score of this value

Answers

Answer:

It is better for the warriors to use man-to-man defense.

Step-by-step explanation:

The complete question is: The Westwood Warriors basketball team wants to score more points. To get better at scoring points the  team is trying to improve its offensive strategies. Some opponents primarily use a zone defense, while  others primarily use a man-to-man defense. When the Warriors play against teams that use a zonedefense they score an average of 67 points per game with a standard deviation of 8 points per game. When they play against teams that use a  man-to-man defense they score an average of 62 points per game with a standard deviation of 5 points per game.

Since the Warriors started using their improved offensive strategies they have played two  games with the following results.

Against the McNeil Mavericks

Maverick defense: zone

Warrior points: 77

Against the Round Rock Dragons

Dragon defense: man-to-man

Warrior points: 71

What is the Z-score of these values?

We are given that when the Warriors play against teams that use a zonedefense they score an average of 67 points per game with a standard deviation of 8 points per game. When they play against teams that use a  man-to-man defense they score an average of 62 points per game with a standard deviation of 5 points per game.

We have to find the z-scores.

  • Finding the z-score for the zone defense;

Let X = points score by warriors when they use zone defense

The z-score probability distribution for the normal distribution is given by;

                            Z  =  (X-\mu)/(\sigma)  ~ N(0,1)

where, \mu = mean score = 67 points

            \sigma = standard deviation = 8 points

It is stated that the Warriors scored 77 points when they used zone defense, so;

   z-score for 77 =  (X-\mu)/(\sigma)

                            =  (77-67)/(8)  = 1.25

  • Finding the z-score for the zone defense;

Let X = points score by warriors when they use man-to-man defense

The z-score probability distribution for the normal distribution is given by;

                            Z  =  (X-\mu)/(\sigma)  ~ N(0,1)

where, \mu = mean score = 62 points

            \sigma = standard deviation = 5 points

It is stated that the Warriors scored 71 points when they used man-to-man defense, so;

   z-score for 71 =  (X-\mu)/(\sigma)

                            =  (71-62)/(5)  = 1.8

So, it is better for the warriors to use man-to-man defense.