Which is correct regarding the statement: “If x is an odd integer, then the median of x, x + 2, x + 6, and x + 10 is an odd number”

Answers

Answer 1
any odd number can be represened as 2n+1 where n is a whole number

the median is the  number in the middle when the numbers are arranged in increasing order
if there are an even number of numbers in the set, take the average of the middle 2


we have x,x+2,x+6,x+10
there are 4 numbers, so the median will be the avergage between x+2 and x+6 which is [tex]\frac{x+2+x+6}{2}=\frac{2x+8}{2}=x+4[/tex]
now, if x is odd, then replace x with 2n+1

(2n+1)+4=
2n+1+4=
2n+5=
2n+2(1)+1
even+even+odd=odd
the statement is true
Answer 2
x is odd
x+2 is also odd (eg: x = 3, so x+2 = 3+2 = 5)
x+6 is also odd for similar reasons above
x+10 is also odd

We have four values. The median is found in the middle, so exactly halfway between x+2 and x+6

Add up x+2 and x+6 to get
(x+2)+(x+6) = 2x+8

Then divide that result by 2. In other words, divide everything by 2
2x/2+8/2 = x+4

The result x+4 is odd since adding any even number to an odd number is going to result in an odd value

So the claim is true

--------------------------------------------------------------------------------

Alternative method:
x is odd so x = 2k+1 where k is any integer
x+2 = 2k+1+2 = 2k+3
x+6 = 2k+1+6 = 2k+7
x+10 = 2k+1+10 = 2k+11

Add up the two middle terms
(x+2)+(x+6) = (2k+3)+(2k+7) = 4k+10

Divide that result in half
4k+10 ---> 4k/2 + 10/2 = 2k+5 = 2k+4+1 = 2(k+2)+1

The expression 2(k+2)+1 fits the form 2m+1 where m = k+2 is an integer

So 2(k+2)+1 is odd making the median to be odd. 

This further helps support why the claim is true

Related Questions

HELP ME!!!!!!!!!!!!!!!1 translate each sentence into an equation

1- 7 berries are 5 less than twice the number of berries Mickey had for lunch.

2- Negative 4 times the difference of a number 7 is 12

Answers

7 - 5 x m
-4 x 3
i believe these are correct if this isnt is there any other information? 

Please help not really sure what to do here.

Answers

All you have to do is add all lengths together so it should be 'F'
I'm pretty sure it's F because it said minimum but I might be wrong sry

Which of the following shows the proper steps to construct a perpendicular bisector of a segment through any point?

Answers

I hope you already can see which is the correct one. Hope this help 

What is the value of the expression “two less than six times the difference of a number and five” when n = 9?

Answers

I assume the number is 9 here, so your equation would be

(6(9-5))-2
which is equal to 24-2, which is 22.

Answer:

22

Step-by-step explanation:

The value of expression is 22.

Step-by-step explanation:

Given the statement “two less than six times the difference of a number and five” when n = 9. we have to find the value of expression formed by the above statement.

Difference of a number n and 5 gives (n-5)

Now, we have to write two less than 6 times the difference, we get the expression  6(n-5)-2

Here, the number n is 9

∴Value of expression is 6(9-5)-2=6(4)-2=24-2=22

Hence, the value of expression is 22.

A data set contains an independent and dependent variable. Which must be true of the data set if a linear function can be used to represent the data?

The set must have a constant additive rate of change.
The set must have a constant multiplicative rate of change.
The values in the set must be positive.
The values in the set must be increasing.

Answers

The Answer is A. The set must have a constant additive rate of change.   I just got done with that test and verified that answer.  :)

Answer:- The set must have a constant additive rate of change.


Explanation:-

Let X be a data set contains an independent and dependent variable.

The standard linear function is given by

[tex]y=mx+c[/tex]  , where x is a independent variable and y is a dependent variable and m,c are the constants.

for m =1, y=x+c

for m=2, y=2x+c=x+x+c

for m=3, y=3x+c=x+x+x+c

1.Thus ,the set must have a constant additive rate of change.

2.The set must not have a constant multiplicative rate of change as the function will become exponential function given by [tex]y=Ab^X[/tex] which is not linear .

3.The values in the set can be positive or negative as the domain for linear function is the set of real numbers.

4.The values in the set must be increasing it is not necessary.



Triangle RST has vertices R(2, 0), S(4, 0), and T(–3, –1). The image of triangle RST after a rotation has vertices
R'(0, –2), S'(0, –4), and T'(–3, –1). Which rule describes the transformation?


R0, 90°
R0, 180°
R0, 270°
R0, 360°

Answers

Answer:

It should be C aka 270°

Step-by-step explanation:


Answer:

3 option is correct.

Step-by-step explanation:

Given Triangle RST has vertices R(2, 0), S(4, 0), and T(–3, –1). The image of triangle RST after a rotation has vertices  R'(0, –2), S'(0, –4), and T'(–3, –1).

We have to tell the rule describes the transformation.

A rotation is transformation that turns a figure about a fixed point. An object and its rotation are the same shape, but the figures may turned or rotate in different directions.

Here, the coordinates shift after rotation according to the rule

(2,0) → (0,-2) i.e (x, y) → (y, -x)

As, Rotation of 270º on coordinate axes.

(x, y) → (y, -x)

which match to the given rule.

hence, 3 option is correct.

The sum of two positive numbers is 42. What is the smalles possible value of the sum of their squares?

Answers

Okie, it is not too hard.
Set these numbers a and b, notice a, b positive.
We have a+b=42.
You can see the next on my photo

Or you can use the formula of Cauchy

Identify the variables, the constant, the coefficients, and the exponents in the algebraic expression: 5x + 3y^{2} + 4. (The 2 is supposed to be little on top of the "y")

Answers

The variables are: x, y
The constant is: 4
The coefficients are: 5, 3
The exponent is: y^2

The algebraic expression 5x + 3y² + 4 has variables x and y, the constants 5, 3, and 4, the coefficients are 5 and 3 and the exponents are 1 and 2.

What is an algebraic expression?

An algebraic equation consists of terms separated by the operation of addition and subtraction.

We know in an algebraic expression a₀xⁿ + a₁xⁿ⁻¹ + a₂xⁿ⁻² +...+aⁿ,

x's are variables a's are constants and n's are exponents.

∴ In the algebraic expression 5x + 3y² + 4,

Constants are the numerical values which are 5, 3, and 4.

The variables are x and y and the exponents are the powers of the variables 2 for y and 1 for x and the coefficients are 5 and 3.

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Jordan bought 9 pounds of fruit. He paid $2.39 a pound for 5 pounds. He paid $1.99 a pound for the rest. How much did Jordan spend on fruit? (please let me know how you did it)

Answers

5 pounds worth cost 2.39

9 - 5 = 4

the last 4 pounds cost 1.99

so you get this equation: 5(2.39) + 4(1.99)

5 x 2.39 = 11.95
4 x 1.99 = 7.96
11.95 + 7.96 = 19.91

Jordan spends $19.91

hope this helps
so he bought 9 lbs of fruit

he paid 2.39 a lb for 5 lbs.....thats 2.39 * 5 = 11.95
and now he has (9 - 5) = 4 lbs remaining...that he paid 1.99 per lb....thats is (1.99 * 4) = 7.96

for a total of : 11.95 + 7.96 = 19.91 <==

u can basically set it up like this : total cost = 2.39(5) + 1.99(4)

A high-speed bullet train travel 900 feet in 5 seconds at this rate how far would it travel in 1 minute

Answers

Since there are 60 seconds in one minute, we can form the equation:
[tex]900 \div 5 = x \div 60[/tex]
From here, we can cross multiply.
[tex]5x = 54000[/tex]
[tex]x = 10800[/tex]
The train would travel 10,800 feet in one minute.

Two lines intersect to form a linear pair with equal measures. One angle had the measure 2x and the other angle had the measure (2y-10) find the value of x and y

Answers

Final answer:

To find the values of x and y, set up an equation by equating the two angles and solve for x and y using the given measures.

Explanation:

To find the values of x and y, we need to equate the two angles and solve for x and y.

According to the given information, the measure of one angle is 2x, while the measure of the other angle is 2y - 10.

Since the two angles are equal, we can set up the equation: 2x = 2y - 10.

Now, we can solve for x and y.

2x = 2y - 10
x = y - 5

So, the value of x is y - 5.

Final answer:

The values for x and y are found by solving the system of equations that arise from setting up the condition that two angles forming a linear pair add up to 180 degrees and are equal. The solution is x = 45 and y = 50.

Explanation:

The student's question involves finding the values of x and y when two lines intersect to form a linear pair with equal measures. Since the angles form a linear pair, they add up to 180 degrees. Therefore, we must set up an equation 2x + (2y - 10) = 180 to find the values of x and y. Because the question tells us the angles are equal, we also know that 2x = 2y - 10. Solving this system of equations will provide the values for x and y.

To solve for x, we can use the second equation directly, 2x = 2y - 10. Since the angles are equal, we substitute the first angle's measure for the second, meaning x = y - 5. Then, we can substitute x into the first equation: 2(y - 5) + 2y - 10 = 180, simplifying it to 2y - 10 + 2y - 10 = 180, which further simplifies to 4y - 20 = 180. Finally, adding 20 to both sides and then dividing by 4 gives us y = 50. With the value of y, we can then find x: x = y - 5, so x = 50 - 5, meaning x = 45.

Point P is the incenter of triangle ABC, PZ = 7 units, and PA = 12 units.



The radius of the incircle centered at point P is ? units.

Answers

what is the answer?????

Answer:

The answer is 7 units

Step-by-step explanation:

I don't know but I got it right

I think you dont need to calculate anything they gave us the answer when they said PZ=7

If 2(m-10) +2=24, then m= ?

Answers

2(m-10) + 2 = 24

2m - 20 + 2 = 24

2m - 18 = 24

2m - 18 (+18) = 24 (+18)

2m = 42

2m/2 = 42/2

m = 21

hope this helps
So first you subtract 2 from both sides and you get
2(m-10)=22

Then divide both sides by 2:
m-10=11

And finally, add 10 to both sides
m=21

Thomas collects dimes and quarters in his change jar. if he has 8 more dimes than quarters, and the total amount of money in the jar is $26.70, find the number of each type of coin in the jar.

Answers

Final answer:

Using algebraic expressions, we figured out that Thomas has 74 quarters and 82 dimes in his change jar, based on the total value of $26.70 and the fact that he has 8 more dimes than quarters.

Explanation:

To solve the problem involving the collection of dimes and quarters in Thomas's change jar, we need to use algebra. Let's define the variables first: let q be the number of quarters and q + 8 be the number of dimes since Thomas has 8 more dimes than quarters.

Since each quarter is worth $0.25 and each dime is worth $0.10, we can set up the following equation to represent the total amount of money ($26.70):

0.25q + 0.10(q + 8) = 26.70

Now, we simply solve for q:

Multiply each term within the parenthesis by 0.10:0.25q + 0.10q + 0.80 = 26.70Combine like terms:0.35q + 0.80 = 26.70Subtract 0.80 from both sides to isolate the variable term:0.35q = 25.90Divide both sides by 0.35 to find q:q = 25.90 / 0.35q = 74

Therefore, Thomas has 74 quarters. To find the number of dimes:

q + 8 = 74 + 8 = 82

Thus, Thomas has 82 dimes.

Thomas's change jar has a total of 74 quarters and 82 dimes.

Which equation represents the value of x?

Answers

remember Pythagorean theorem

if we have a right triangle with legs a and b and hytponuse c then

[tex]a^2+b^2=c^2[/tex]


we are given a right triangle with legs x and y and hypotohuse 10

so therfor

[tex]x^2+y^2=10^2[/tex]

[tex]x^2+y^2=100

solve for x

minus y² from both sides

[tex]x^2=100-y^2[/tex]

sqare root both sides

[tex]x=\sqrt{100-y^2}[/tex]

the answer is the 4th option

An equation represents the value of x is x=√100-y².Therefore, option D is the correct answer.

What is the Pythagoras theorem?

The Pythagoras theorem which is also referred to as the Pythagorean theorem explains the relationship between the three sides of a right-angled triangle. According to the Pythagoras theorem, the square of the hypotenuse is equal to the sum of the squares of the other two sides of a triangle.

From the given triangle ABC, AB=x units, BC=y units and AC=10 units

By using Pythagoras's theorem, we get

10²=x²+y²

x²=100-y²

x=√100-y²

Therefore, option D is the correct answer.

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Bill takes the commuter train to work every day. during the morning commute, a train arrives every 25 min. if bill arrives at the station at a random time for the morning commute, what is the probability that he will have to wait at least 5 min for a train?

Answers

The probability is 80% or .8. Bill could have to wait anywhere from 0-25 minutes, and only 5 of those would mean he waits less than 5 minutes. So 20/25 = .8 = 80%.

The coordinates of the vertices of quadrilateral RSTU are R(−4, 1) , S(4, −1) , T(3, −6) , and U(−5, −4) . Which statement correctly describes whether quadrilateral RSTU is a rectangle?

Answers

Answer:

For k12- the answer is Quadrilateral RSTU is not a rectangle because it has no right angles.


Step-by-step explanation:


Solution: A quadrilateral RSTU whose vertices are  R(−4, 1) , S(4, −1) , T(3, −6) , and U(−5, −4).

RS = [tex]\sqrt{(4+4)^{2}+(-1-1)^{2}} =\sqrt{64+4}= \sqrt{68}[/tex]

ST= [tex]\sqrt{(4-3)^{2}+(-1+6)^{2}}= \sqrt{1+25} =\sqrt{26}[/tex]

TU=[tex]\sqrt{(3+5)^{2}+(-6+4)^{2}}= \sqrt{64+4}= \sqrt{68}[/tex]

UR =[tex]\sqrt{(-5+4)^{2}+(-4-1)^{2}}= \sqrt{1+25} =\sqrt{26}[/tex]

→RS=TU, and ST=UR⇒ Opposite sides are equal.

Slope of RS = [tex]\frac{-1-1}{4+4} = \frac{-2}{8}=  \frac{-1}{4}[/tex]

Slope of TS= [tex]\frac{-6+1}{3-4} =\frac{-5}{-1}=5[/tex]

Slope of RS × Slope of TS = -1/4 × 5 = -5/4 ≠ -1, So lines are not perpendicular.

∴ quadrilateral RSTU  is not a rectangle.

A computer company can sell 130 boxes of printer paper each week at a price of $9 per box. For each $1 increase in the price, it will sell 10 fewer boxes per week. What price per box will provide the maximum revenue for the computer company?

$9

$10

$11

$12

Answers

$11 because you take ten off for every extra dollar above nine. If you do 9*130 you get $1170. If you do $10 you subtract ten from the 130 boxes of printer paper each week so that would be 130-10=120 then you multiply 120*10=$1200.  If you do $11 you subtract twenty from the 130 boxes because that's two extra dollars, 130-20=110. 110*11= $1210. If you do twenty you have to subtract 30 boxes, 130-30=100. 100*12= 1200. Therefore, $11 per box would be the highest revenue for the company.
Final answer:

The maximum revenue for the computer company is achieved at the price of $11 per box which is calculated based on the decrease in quantity sold with every $1 increase in price.

Explanation:

To find the price per box that will provide the maximum revenue for the computer company, we need to analyze how changes in price affect the number of boxes sold and the revenue generated. The company sells 130 boxes of printer paper each week at $9 per box. For each $1 increase in price, it will sell 10 fewer boxes.

Let's define the revenue function as R(p) where p is the price per box. The initial revenue is 130 boxes × $9. For each $1 increase, the revenue function becomes (130 - 10(p - 9)) × p. We need to find the value of p that maximizes this revenue function.

Let's calculate:

At $9: R($9) = 130 × $9 = $1170At $10: R($10) = (130 - 10(1)) × $10 = 120 × $10 = $1200At $11: R($11) = (130 - 10(2)) × $11 = 110 × $11 = $1210At $12: R($12) = (130 - 10(3)) × $12 = 100 × $12 = $1200

We can see that the revenue is maximum at $11 per box. So, the price per box that will provide the maximum revenue for the computer company is $11.

Mark borrowed $5,500 at 11.5 percent for five years. What is his monthly payment?


A. $131.50

B. $173.50

C. $120.95

D. $150.22

Answers

Use the formula of the present value of an annuity ordinary which is
Pv=pmt [(1-(1+r/k)^(-kn))÷(r/k)]
Pv present value 5500
PMT monthly payment?
R interest rate 0.115
K compounded monthly 12
N time 5years
Solve the formula for PMT
PMT=Pv÷ [(1-(1+r/k)^(-kn))÷(r/k)]
PMT=5,500÷((1−(1+0.115÷12)^(
−12×5))÷(0.115÷12))
=120.95

So the answer is C

Hope it helps!

Answer:

C option is correct

Step-by-step explanation:

Given: payment borrowed (P)= $5,500

            rate (r)=11.5 or 0.115

           Time(t)= 5 years

           Compound monthly(k)=12

To find : Monthly payment (M)

Formula used :  [tex]M= P/(\frac{1-(1+\frac{r}{k})^{-kn}}{\frac{r}{k}})[/tex]

 Solution :     [tex]M= 5500/(\frac{1-(1+\frac{0.115}{12})^{-60}}{\frac{0.115}{12}})[/tex]

                by solving we get, M =$120.95

therefore, option C is correct

                 


Use the following graph to determine which function is best modeled on the graph.

Answers

We notice that (0, 2) is a point on the graph, so f(0)=2.

We check that 

a) [tex]f(0)=2\cdot3^0=2\cdot1=2[/tex]

b) [tex]f(0)=3\cdot2^0=3\cdot1=3[/tex]

c) [tex]f(0)=2\cdot1.65^0=2\cdot1=2[/tex]

d) [tex]f(0)=1.65\cdot2^0=1.65\cdot1=1.65[/tex]

So, the only possible right choices are (a) and (c).


We also see that (1, 3) is on the graph, so f(1)=3.

we can check that in a, f produces 6, but in c, it produces 3.3, which is closer to what we see on the graph.

Similarly, from the graph we see that f(2) is approximately 5.

The function in a produces [tex]f(5)=2\cdot3^2=2\cdot9=18[/tex], while

the function in c produces [tex]f(5)=2\cdot1.65^2=5.445[/tex], which is certainly closer to what we expect from the graph.


Answer: c

Divide 30 by 1/2 and add 10 what is the answer?

Answers

30 divided by 1/2= 60

60 + 10= 70
30 divided by 2= 15+10 Answer= 25 I know that's not right

Given the function f(x)=-5x^2-x+20 find f(3)

Answers

f(x) = -5x^2 - x + 20;

f(3) = -5*3^2 - 3 + 20 = -5*9 - 3 + 20 = -45 - 3 + 20 = -28;

Answer: - 28

Step-by-step explanation:

f(x) = -5x^2 - x + 20

To find f(3), we simply put x = 3 and then simplify

f(3) = - 5(3)^2 - 3 + 20

= -5(9) - 3 + 20

= -45 - 3 + 20

= -48 +20

= -28

f(3) = -28

Martha is cycling at a speed of 20 kilometers per hour. how long will it take her to cover a distance of 60 kilometers?

Answers

60 / 20 = 3  ---->  Only 3 hours
Martha was cycling 20 kilometers per hour and she needed to go 60 kilometers
60/2= 3 hours

what are the roots of x in -10x^2 + 12x - 9=0

Answers

The "roots" of a function are the values of x for which y is zero. To solve this, be must use the quadratic formula, where a= -10, b=12, and c=-9
Quadratic formula:
x= [-b +/- √(b²-4ac)] ÷ 2a
Plugging in a, b, and c:
x= (-12 +/- √144 - 4(-10)(-9)) ÷ -20
 x= (-12 +/- √(144 + 360)) ÷ -20
x = (-12 +/- 6√14) ÷ -20
x  = (-12 + 6√14)/-20 or (-12 - 6√14)/ -20
x = 3/5 +/- 3√(14) / 10

Answer:

k=-11

Step-by-step explanation:

Correct for plato

I have another Brainliest ☺

Answers

Hello!

Question 7

x + 8 = -2
x + 8 - 8 = -2 - 8 (subtract 8 from both sides to remove +8 from x)
x = - 10

Choice A.


Question 8

x - 7 = -3
x - 7 + 7 = -3 + 7 (add 7 to both sides to remove -7 from x)
x = 4

Choice A.


Question 9

36½ - 24½ = 12

Choice B.


Question 10

29 - x = 17 ¼
The reason the value of the number reduces is because a number, x, is subtracted from the original value.
So when subtracting by a number, let's say variable x, the result is naturally a smaller number. (unless the variable is negative)

Choice B.

The sum of two numbers is seventy-two. Twice one of them equals ten times the other. What are the numbers?

Answers

x+y=72
2x=10y

Solve one equation, then plug the answer into the other.

x=5y
5y+y=72
6y=72
y=12

Now that we have one answer, we can use that to solve the final answer.
x+y=72
x+12=72
x=60
the answer to the question is x=60

Define the function g(x) in terms of f(x)

Answers

Function g(x) is a transformation of f(x) 3 units down and 6 units left

Hope this helps!

A student solved the problem below by first dividing 20 by 10. What mistake did the student make?

A baseball team has won 20 games and lost 10 games. What percent of the games did the team win?

Answers

50 percent. hope this helps <3

Answer:

Sample Response: The student divided the number of wins by the number of losses, instead of dividing the number of wins by the total number of games. The student should have divided 20 by 30.

What is the perimeter of a polygon with vertices at (-6,-1) (-3,-4) (6,5) and (3,8) ​?

Answers

The formula of the distance between 2 points states that the distance AB between points A(a, b) and B(c, d) is found as follows:

                    [tex]\displaystyle{ AB= \sqrt{(a-c)^2+(b-d)^2} [/tex].


Let the points of the polygon be A(-6,-1), B(-3,-4), C(6,5) and D(3,8). Then, the perimeter of the polygon ABCD is
                             
                                                   AB+BC+CD+DA.

We can find each of AB, BC, CD, DA by the Distance Formula as follows:


[tex]\displaystyle{ AB= \sqrt{(-6+3)^2+(-1+4)^2}=\sqrt{9+9}=\sqrt{2\cdot9}=3\sqrt{2}[/tex].

[tex]\displaystyle{ AB= \sqrt{(6+3)^2+(5+4)^2}=\sqrt{81+81}=\sqrt{2\cdot81}=9\sqrt{2}[/tex].

[tex]\displaystyle{ AB= \sqrt{(6-3)^2+(5-8)^2}=\sqrt{9+9}=3\sqrt{2}[/tex].

[tex]\displaystyle{ AB= \sqrt{(-6-3)^2+(-1-8)^2}=\sqrt{81+81}=9\sqrt{2}[/tex].


Thus, the perimeter of the polygon is 

           [tex]9\sqrt{2}+9\sqrt{2}+3\sqrt{2}+3\sqrt{2}=24\sqrt{2}[/tex] (units).


Answer: [tex]24\sqrt{2}[/tex] units

Triangle LMN is positioned inside rectangle LKPN as shown in the diagram. Which is the area of △LMN△LMN?

Answers

Answer:

Step-by-step explanation:

Final answer:

The area of the triangle inside the rectangle is calculated by using the formula for the area of a triangle, 1/2 * base* height. Given the base is the length of the rectangle and the height is the breadth of the rectangle, we substitute these measurements into the formula to determine the area. Area of triangle LMN is 15.6 square cm.

Explanation:

To determine the area of the triangle inside the rectangle, we first need to understand the relationship between these two shapes. Given the base of the triangle, LN, is the same as the length of the rectangle, 6.5 cm, and the triangle is between the parallel lines of the rectangle, we can infer that the height of the triangle is the same as the breadth of the rectangle, which is 4.8 cm.

Now, the area of a triangle is given by the formula 1/2 * base * height.

Substituting the given measurements into this formula, we get

= 1/2 * 6.5 cm (base) * 4.8 cm (height)

= 0.5 * 6.5 cm (base) * 4.8 cm (height)

= 15.6 square cm

This will give us the area of the triangle LMN.

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The complete question is given below:

Triangle LMN is positioned inside rectangle LKPN as shown in the diagram. Which is the area of △LMN?

The length of rectangle and triangle are same, 6.5 cm. The breadth of rectangle is 4.8 cm. The triangle lies between the parallel lines of rectangle with base LN.

Other Questions
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