Explain when the median of a data set is a better measure of center than the mean

Answers

Answer 1
You would use median instead of mean if there were outliers.

for example, if you were given the data set 20, 21, 23, 26, 30, 34,105, the median (26) would be better than the mean (37) since there is a HUGE outlier, which completely messes up the mean. 37 is obviously not the center, but 26 is a good representation of the data set. 

Hope I helped you!!
Answer 2

Answer:

Sample Response: When there is an outlier in the data set, the dot plot or histogram will be skewed. In a skewed representation, the mean is pulled up or down toward the tail of the data. Therefore, skewed data affects the mean more than the median.

What did you include in your response? Check all that apply.

The dot plot or histogram will be skewed.

The mean is pulled up or down toward the tail.

The mean is affected more than the median.


Related Questions

point P coordinates (-6,6) and P' is it's reflection across the x axis

Answers

If you need the coordinates of p' then the answer is (-6,-6)

Which of the following best represents the average speed of a fast runner? (1 point) 10 meters per second 10 miles per minute 10 centimeters per hour 10 kilometers per second

Answers

10 meters per second best represents the average speed of a fast runner 

Answer:

10 meters per second

Step-by-step explanation:

Great question, it is always good to ask away and get rid of any doubts that you may be having.

The best representation would be 10 meters per second. Usain Bolt, The fastest person person alive runs at approximately 12.5 meters per second.

10 miles per minute would be insanely fast. That is equivalent to 600 miles per hour, no human can run at that speed. Cars do not even reach that speed. Same goes for 10 kilometers per second.

10 centimeters per hour is incredibly slow. Although 470 times faster than a snail it is incredibly slow for a human.

I hope this answered your question. If you have any more questions feel free to ask away at Brainly.

Management theories of leadership focus on which of the following?

A. Situations <--- My Answer

B. The leader's style

C. Rewards and punishments

D. Relationships

2. In which conflict style do people often have a firm idea of what they want to see happen and they will fight to make that happen?

A. Collaborative

B. Competitive

C. Compromising

D. Accomodating

3. With a de-emphasizing approach to conflict, the focus is put on which of the following?

A. Areas of agreement

B. Differences in personality

C. Points of contention

D. All of the above

4. Behavioral theories of leadership argue that leaders are born, not made.

True

False

Answers

1) rewards and punishments
2)Competitive
3)Areas of agreement
4)True

Hope this helps!

Which expression is equal to (x+2)(−3x2+3x+1)?

−3x2−3x+2
−3x2+5x+3
−3x3−3x2+7x+2
−3x3+9x2−5x+2

Answers

Multiply everything in the second parenthesis by x.

-3x^3 + 3x^2 + x

Multiply everything in the second parenthesis by 2.

-6x^2 + 6x + 2

Combine these two equations together.

-3x^3 + 3x^2 + x - 6x^2 + 6x + 2

Combine like terms.

-3x^3 - 3x^2 + 7x + 2

Hope this helps!

Option C is correct. The required product of the functions is  -3x³ - 3x² + 7x + 2

Given the functions (x+2) and (-3x² + 3x + 1)

Taking the product of the functions:

= (x+2)(-3x² + 3x + 1)

Expand the bracket

= x(-3x²) + x(3x) + x(1) + 2(-3x²) + 2(3x) + 2(1)

= -3x³ + 3x² + x - 6x² + 6x + 2

Collect the like terms;

= -3x³ + 3x² - 6x²+ x + 6x + 2

= -3x³ - 3x² + 7x + 2

Hence the required product of the functions is  -3x³ - 3x² + 7x + 2

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The total area or NC is 53,800 square miles. Land accounts for 48800 square miles. What percent of North Carolina is covered in water?

Answers

If 48,800 square miles are covered by land, then
53,800 sq  mi - 48,800 sq mi = 5,000 sq mi are covered by water.

To find a percent, divide the part by the whole and multiply by 100.
Part = 5,000 sq mi; whole = 53,800 sq mi.

% of water = 5,000/53,800 * 100 = 0.092936 * 100 = 9.29%

9.3% of North Carolina is covered in water.

What is Area?

The area is the entire amount of space occupied by a flat (2-D) surface or an object's form. On a sheet of paper, draw a square using a pencil. It has two dimensions. The area of a form on paper is the area that it occupies.

To find the percent of North Carolina covered in water, we need to subtract the land area from the total area, and then express the result as a percentage.

The water area is:

53,800 - 48,800 = 5,000 square miles

To express this as a percentage, we need to divide the water area by the total area and then multiply by 100:

(5,000 / 53,800) x 100 = 9.3%

Therefore, 9.3% of North Carolina is covered in water.

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What is x-intercept of the line with the equation 4×+2y=12?

Answers

3
to solve, plug in 0 for y

4x+2(0)=12
4x=12
x=3
The X-intercept is a point where the line crosses the X lines. That means it would be the point where Y=0. Then to find the X-intercept you only need to insert Y=0 into the equation. The calculation would be:

 4×+2y=12
4X+ 2 (0)= 12
4X =12
X=12/4 = 3

A bus traveled 472 miles at a constant rate in 16 hours. What was the speed of the bus?
miles per hour

Answers

You divide the amount of miles given by the hours spent to get the speed of the bus per mile
[tex]472 \div 16[/tex]
Your final answer should be 29.5 m/hr

Answer:

29.5 miles per hour.

Step-by-step explanation:

We have been given that a bus traveled 472 miles at a constant rate in 16 hours. We are asked to find the speed of the bus.

We will use speed formula to solve our given problem.

[tex]\text{Speed}=\frac{\text{Distance}}{\text{Time}}[/tex]

Upon substituting our given values in above formula, we will get:

[tex]\text{Speed}=\frac{472\text{ Miles}}{16\text{ hours}}[/tex]

[tex]\text{Speed}=\frac{29.5\text{ Miles}}{\text{ hour}}[/tex]

Therefore, the speed of the bus is 29.5 miles per hour.

How do you find the answer for 7x-(3x+8)

Answers

Greetings!

Simplify the Expression:
[tex]=7x-(3x+8)[/tex]
Distribute the Parenthesis. How? Multiply the contents of the parenthesis by the value outside of the parenthesis:
[tex]=7x-1*3x+-1*8[/tex]
[tex]=7x-3x-8[/tex]
Combine Like terms.
The Answer Is:
[tex]=4x-8[/tex]

Hope this helps.
-Benjamin

Ollie is catering a dinner party for more than 26 guests. Each guest has a choice between a vegetarian dinner or a steak dinner. The vegetarian dinner is $20 per plate and the steak dinner is $30 per plate. Ollie can spend no more than $690 on the entire party. If Ollie wants to purchase the most amount of food and still stay within budget, which combination of vegetarian and steak dinners is optimal?

Answers

Using the graph that is included, look at the points given. For example (30, 3). There would be 30 vegetarian dishes and 3 steak dinners for a total of 33 meals. If that is plugged into the cost equation 20(30)+3(30) it would equal $690. The next point (33, 1) would cost 20(33) + 30(1) = $690 and but gives 34 meals. However, 34 vegetarian meals would only cost 20(34)=$680 and have 34 meals. 

If both types of meals need to be purchased, 33 vegetarians and 1 steak. If only vegetarians are purchased, the cost is cheaper by $10. 

One positive number exceeds another by 4​, and their product is 60. Find the numbers.

Answers

It’s 6 and 10, 6+4=10 and 6*10=60

Find the area of the polygon with the given vertices. w(0, 0), x(0, 3), y(−3, 3), z(−3, 0)w(0, 0), x(0, 3), y(−3, 3), z(−3, 0)

Answers

the verticle given here is tricky when you find the answer can you please let me know

1. Solve the system by substitution- 2x+y=-11, 3x-4y=11.
Answers are:
C
B
B
C
A

Answers

In the first equation, moving 2x over gives "y = -2x-11". Placing this into the second equation gives "3x - 4(-2x-11) = 11", or "3x+8x+44 = 11", which can be reduced to "11x= -33" or "x = -3". Replacing the "x" with -3 in the first equation gives "-6 + y = -11" or "y = -5". This gives a solution of (-3, -5), or answer C.

Thank you so much T-T

Four consecutive integers that total -86

Answers

Answer is below.........

Each small square on the grid is 1 ft².



Which estimate best describes the area of this figure?

25 ft²

35 ft²

50 ft²

65 ft²

Answers

see the attached figure to better understand the problem

we know that

the area of the figure is the area of the square minus the areas marked with x

area of the square is equal to

[tex]A1=8*8=64\ ft^{2}[/tex]

the areas marked with x is equal to

[tex]A2=15\ ft^{2}[/tex]

so

the area of the figure is

[tex]A=A1-A2 \\ A=64-15=49\ ft^{2}[/tex]

therefore

the answer is

[tex]50\ ft^{2}[/tex]

Answer: here is the k12 test answer

Step-by-step explanation:

What is the runner’s average rate of change between the hours: 0.5 and 2? mph 1.5 and 2.5? mph Average Rate of Change

Answers

Answer:

4mph

5mph

slower

Step-by-step explanation:

i did it

Final answer:

To calculate the average rate of change, divide the total change in distance by the total change in time. Without the specific distance covered in the given durations, it's impossible to provide absolute answers, but an example calculation has been given using an average speed of 9.5 mph.

Explanation:

In your question, the average rate of change refers to the change in distance with respect to time, also known as velocity or speed. Since there are no concrete values mentioned in your question for the distances covered by a runner between time 0.5 and 2 hours, and 1.5 to 2.5 hours, it would be impossible to provide an accurate answer without such data.

However, allow me to explain how you could calculate these values. If you assume that a runner has the marathon runner's average speed of 9.5 miles per hour, then the average rate of change, or average speed, over a certain time period is just the total change in distance divided by the total change in time. For instance, if the runner covered 9.5 miles between 0.5 and 2 hours, then the average rate of change would be 9.5 miles per 1.5 hours, or approximately 6.33 mph. This same method would apply to calculations between 1.5 and 2.5 hours.

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The sophomore class sold a total of 700 adult and student tickets to the school play. adult tickets sold for $4.50 each, and student tickets cost $2.00 each. if they took in a total of $1,200, which system of equations can be used to find x, the number of student tickets sold, and y, the number of adult tickets sold

Answers

1,200 = 2x + 4.5y  is an equation you could use

Answer:

Step-by-step explanation:

Given that the sophomore class sold a total of 700 adult and student tickets to the school play. adult tickets sold for $4.50 each, and student tickets cost $2.00 each.

Total = 1200

x, the number of student tickets sold, and y, the number of adult tickets sold

Then we have

[tex]x+y =700\\4.5x+2y = 1200[/tex]

These are the system to solve for x

Roy realized that some other conditions or constraints apply. Write an inequality for each constraint described below.

Answers

Is there's a picture or something??

Kyle has 125 marbles. Fifty of these marbles are red and the rest are other colors. What is the ratio of the number of red marbles to the total number of marbles expressed in simplest terms?

Answers

50:75 or 50:125   I think is the answer

Answer:

2/5

Step-by-step explanation:

its asking in "simplest terms" so you would divide the number of marbles Kyle has by the 50 red marbles. 125 divide by 50 is 2.5 which equals to 2/5.

So 2/5 will be your answer. Hope this helps <3

The earnings of two employees are given below: Employee A: 6% commission on all sales Employee B: 4% commission on the first $80,000 and 8% on anything over $80,000 How much more does a straight commission employee make than the graduated commission employee for sales of $100,000?

Answers

A: (100000 x 0.06) = 6000

B: (80000 x 0.04) + (20000 x 0.08) =4800

A makes $1200 more than b

Hope this helps

Employee A makes $1,200 more than Employee B for sales of $100,000.

The earnings of Employee A are:

= Commission rate x Sales

= 6% x 100,000

= $6,000

The earnings of employee B are:

= Commission on first $80,000 + Commission on anything above $80,000

= (4% x 80,000) + (8% x (100,000 - 80,000)

= 3,200 + (8% x 20,000)

= $4,800

The difference is:

= Employee A commission - Employee B commission

= 6,000 - 4,800

= $1,200

In conclusion, Employee A makes $1,200 more than Employee B for sales of $100,000.

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What is the mathematical sentence for 7 is subtracted from a number y. then the result is multiplied by 3. the final answer is less than or equal to 12?

Answers

y-7=3x<12 (don't forget to put the less than and equal sign correctly)
           _

if the discriminant of an equation is positive, which of the following is true of the equation?
A. it has one complex solution
B. it has two real solutions
C. it has one real solution
D. it has two complex solutions

Answers

D>0 that means it has two real solutions (unequal). 
It can have one solution only if D=0 and complex solutions only if D<0. 

D means discriminant

Answer: B it has two real solutions

hope this helps :)


which would not be a step in solving 5x + 15 + 2x = 24 + 4x?

A. Isolate the variable.

B. Collect variable terms on one side.

C. Collect like terms.

D. Use the distributive property.

Answers

Use distributive property.

Hope this helps!

The step that would not be necessary in solving 5x + 15 + 2x = 24 + 4x is D. Use the distributive property.

What is an equation?

An equation is a pair of algebraic equations with the equal sign (=) in the middle and the same value.

To solve the equation 5x + 15 + 2x = 24 + 4x, we need to simplify and manipulate the equation to isolate the variable on one side.

First, we can combine like terms:

5x + 2x - 4x = 24 - 15

3x = 9

Then, we can isolate x by dividing both sides by 3:

x = 3

Therefore, the correct steps to solve this equation are:

B. Collect variable terms on one side.

C. Collect like terms.

A. Isolate the variable.

We do not need to use the distributive property in this problem.

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The longer base of isosceles trapezoid is 12 cm. the side is 5 cm. the acute angle is 37º. find the shorter base.

Answers

Final answer:

The shorter base of the isosceles trapezoid is approximately 6 cm.

Explanation:

To find the shorter base of the isosceles trapezoid, we need to use the properties of the trapezoid. Firstly, let's draw the isosceles trapezoid and label the given information.

The longer base is 12 cm, the side is 5 cm, and the acute angle is 37º. We can see that the trapezoid has two congruent triangles, and we can find the height of the triangle using trigonometry.

Step 1: Find the height of the triangle using the sine of the acute angle.

sine(37º) = opposite / hypotenuse

sin(37º) = h / 5

h = 5 * sin(37º) ≈ 3 cm

Step 2: Use the height to find the shorter base of the trapezoid.

The shorter base can be found by subtracting twice the height from the longer base.

shorter base = longer base - 2 * height

shorter base = 12 cm - 2 * 3 cm

shorter base = 12 cm - 6 cm

shorter base ≈ 6 cm

Therefore, the shorter base of the isosceles trapezoid is approximately 6 cm.

5. A gym membership costs $30 to join and $12 each month. Write and use an algebraic expression to find the cost of the gym membership for 6 months.

Answers

30+12 x 6 and it's 12 x 6 first which is 72 so it's now 30+72=$102
y=12(6)+30 
or 
y=12x+30
x is the variable for the number of months.
Y is the total cost of the membership.

Find the value of xx that makes m ∥ n.

Answers

The two angles are same side interior angles.
If the lines are parallel, they are supplementary.
The sum of the measures of supplementary angles is 180.

150 + 3x - 15 = 180

135 + 3x = 180

3x = 45

x = 15

things you cant assume from a diagram

Answers

Hello Elizabeth!

Here are some few things you can't assume from a diagram.

1) No diagram is drawn to scale.
2)If angles appear to be right angles, you can’t assume they are right angles unless the test says so, or unless a little “perpendicular square” appears in the diagram.
3)  If lines appear parallel or perpendicular, you cannot assume either if it’s not specified.
4) If lengths appear equal, they may not be.


Best of luck with your studies!

In right triangle ABC, B = 51° and AB = 14.



BC = _____

8.8
10.8
11.3

Answers

In right triangle ABC, B= 51^o and AB=14. BC is 8.8

Given: the triangle is a right triangle, find a. 

(The side opposite angle A.)

Answer:

a = 8.8104 ≈ 8.8

Step-by-step explanation:

∠A = ?, ∠B = 51°, ∠C = 90°

∠A = 180° - ( ∠B + ∠C )

∠A = 180° - ( 51° + 90° ) = 180° - 39°

∠A = 39°

[tex]\frac{a}{sin A}=\frac{b}{sin B} =\frac{c}{sin C}\\\\\frac{a}{sin39degrees}=\frac{14}{sin90degrees}\\\\\frac{14}{sin90degrees}*sin39degrees\\\\= 14 * 0.629\\= 8.8104[/tex]

So side a or BC = 8.8

Suppose we build a sequence of numbers using the method of adding the previous two numbers to build the next one. this time, however, suppose our first two numbers are 2 and 1. generate the first 15 terms. this sequence is called the lucas sequence and is written as l1, l2, l3 , …. compute the quotients of consecutive terms of the lucas sequence as we did with the fibonacci numbers. what number do these quotients approach? what role do the initial values play in determining what number the quotients approach? try two other first terms and generate a sequence. what do the quotients approach?

Answers

2 , 1,3,4,7,11,18,29,47,76,123,199,322,521,843

quotients  are 0.5 ,2,1.333,1.571,1.636,1.611, 1.621,1.617, 1.6184,1.6179,1.6181,1.6180,1.61801, 1.61804

The ratios are approaching the Golden Number.

If we  try 2 other first 2 terms  say 3 and 2:
we get  3,2,5,7,12,19,31,50,81,131,212,343, 555,  898
quotients are  0.67,2.5,1.4,1.714,1.5833,1.631 , 1.612, 1.62,1.617, 1.6183
,1.6181,1.61801   Again we are approaching the  golden number

The sequence is given below:

What is sequence?

A sequence is an enumerated collection of objects in which repetitions are allowed and order matters.

Given:

The table showing the sequence of the first 15 terms is:

Sequence     Term                        Quotient

1                         2                                2

2                       1                               2 (2 / 1)

3                     3 (2 + 1)                  0.333 (1 / 3)

4                    4 (1 + 3)                  0.750 (3 / 4)

5                    7 (3 + 4)                  0.571 (4 / 7)

6                    11 (4 + 7)                0.633 (7 / 11)

7                    18 (7 + 11)               0.611 (11 / 18)

8                    29 (11 + 18)             0.621 (18 / 29)

9                    47 (18 + 29)             0.617 (29 / 47)

10                  76 (29 + 47)            0.618 (47 / 76)

11                  123 (47 + 76)            0.618 (76 / 123)

12                 199 (76 + 123)          0.618 (123 / 199)

13                 322 (123 + 199)         0.618 (199 / 322)

14                521 (199 + 322)         0.618 (322 / 521)

15                 843 (322 + 521)         0.618 (521 / 843)

The quotient converges around the value of 0.618, as shown in the above table.

The preceding sequence is a Lucas adaptation of the so-called Fibonacci sequence, where the initial two numbers serve as seeds and result in the quotient known as the "Golden Ratio," which is created by adding the previous two consecutive terms in each term.

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Ken and roberta each sold fifty tickets for the school play. the cost of a student ticket was three fourths the cost of an adult ticket. roberta sold ten more student tickets that adult tickets and collected a total of $212.50.
a. how many tickets did roberta sell?
b. what was the cost of a student ticket?
c. if ken collected $200 in all, how many student tickets did he sell?

Answers

Final answer:

Roberta sold 30 tickets in total, with 10 adult tickets and 20 student tickets. The cost of a student ticket was $3. Ken collected $200 in total and sold 20 student tickets.

Explanation:

To solve this problem, we can set up two equations based on the given information. Let's use variables to represent the unknown quantities.

Let's say the cost of an adult ticket is A dollars. Then the cost of a student ticket would be 3/4 of A dollars, or (3/4)A dollars.

Based on the information given, we can set up the following equations:

Robera sold 10 more student tickets than adult tickets, so let's say she sold X adult tickets and X + 10 student tickets.

The total collected by Roberta was $212.50, so we have the equation:

(A * X) + ((3/4)A * (X + 10)) = $212.50

Ken sold 50 tickets in total, so he sold 50 - (X + 10) student tickets. The total collected by Ken was $200, so we have the equation:

((3/4)A * (50 - (X + 10))) + (A * X) = $200

Now we can solve these equations to find the values of X and A.

Plugging in A = 4, we get X = 10. Therefore, Roberta sold 10 adult tickets and 20 student tickets. The cost of a student ticket was (3/4) * 4 = $3.

In conclusion, Roberta sold 30 tickets in total, with 10 adult tickets and 20 student tickets. The cost of a student ticket was $3. Ken collected $200 in total and sold 20 student tickets.

Math problem...

375
x 6
------

Answers

2250, hope this helps you!!

The mathematics question asks to multiply the numbers 375 and 6. By following the multiplication process, we find the answer to be 2250, which is a basic arithmetic operation in middle school mathematics.

The student has presented a multiplication problem, which is a basic arithmetic operation in mathematics. The problem can be solved by multiplying the two numbers given, 375 and 6. The calculation goes as follows:

Multiply the digit in the one's place of the bottom number (6) by each digit of the top number (375), starting from the one's place of the top number.

Write down the result of each multiplication and carry over any tens if necessary.

After you complete the multiplication process, add any carried-over numbers to the resultant product.

The completed multiplication should give you the final answer to the problem.

Example Calculation:

375

x    6

------

  2250

Here, the answer to the multiplication problem is 2250.

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