Please help asap 2 questions 55 pts

Please Help Asap 2 Questions 55 Pts
Please Help Asap 2 Questions 55 Pts

Answers

Answer 1
2x-2 must be zero or greater, since we cannot have a negative quantity under the radical sign (unless we allow for imaginary roots).

Solving 2x-2≥0, we get x-1≥0, or x≥1.  x must be equal to or greater than 1.


16 - 16, so the answer to the 2nd problem is the fourth one:  x=4.

Related Questions

evaluate 3P4, I didn’t understand this question but if you know it would great if you could explain!!!
15,120
36
3,024
504

Answers

the thing is  3,024 my dude

Answer:

3,024

Step-by-step explanation:

Verify the identity. Help please!!!

Answers

The given expression can be proved using the Pythagorean identity as shown below:

[tex]L.H.S \\ \\ = 1+ sec^{2} *sin^{2}x \\ \\ =1+ \frac{1}{cos^{2}x } sin^{2}x \\ \\ =1+tan^{2}x \\ \\ =sec^{2}x \\ \\ = R.H.S [/tex]

Thus, the Left hand side has been proved equal to Right Hand Side.

a physics student stands at the top of a hill that has an elevation of 56 meters. He throws a rock and it goes up in the air and then falls back past him and lands on the ground below the path of the rock can be modeled by the equation y=-0.04x^2+1.3x+56 where x is the horizontal distance in meters from the starting point on top of the hill and y is the height in meters of the rock above the ground. How far horizontally from the starting point will the rock land? Round to the nearest hundredth.

Answers

The answer is 57.04 meters. 
Solution:
The height y of the rock above the ground as a function of the horizontal distance x from the starting point on top of the hill can be modeled by the equation 
     y = -0.04x^2 + 1.3x + 56

We now set this equation equal to zero because the height of the ground where the rock will land is zero:
     0 = -0.04x^2 + 1.3x + 56

Since we have a quadratic equation, we can calculate for the horizontal distance x by using the quadratic formula     
     x = [-b ± sqrt(b^2 - 4ac)] / 2a      
     x = {-1.3 ± sqrt[1.3^2 - 4(-0.04)(56)]} / 2(-0.04)     
     x = (-1.3 ± sqrt(10.65)) / (-0.08)     
     x =  -24.54 meters or  57.04 meters
There are two solutions for x but one is negative, so we choose the positive value. 

Jessica had m beads. She used 18 of them to make a necklace for her mom. Then she used the rest to make k bracelets for her friends, with the same number of beads in each bracelet. How many beads did she use to make each bracelet?

Answers

m - 18 = x

x/k = t

t is the number in each bracelet

please give brainliest if this helped!! :D

which of the following describe the given graph of the function over the interval [2,6]

•increasing
•constant
•decreasing
•decreasing to increasing

Answers

I think it would be D because it started off low then it started to increase

Answer:

Increasing

Step-by-step explanation:

We know that, a function can be increasing, decreasing, constant or a mix of these three i.e. a function is:

1. Increasing: if for x < y, f(x) < f(y).

2. Decreasing: If for x < y, f(x) > f(y).

3. Constant: If for any two numbers say x and y, f(x) = f(y).

As we can see from the graph, between [2,6], the value of function at 2 is less than the value of function at 6.

i.e. As 2 < 6, f(2) < f(6).

Which satisfies the definition of an increasing function.

Hence, the graph of the function over [2,6] is increasing.

What constant term should be used to complete the square? x 2 - 5x + _____ = 7

Answers

25/4 is the anwser. i just took this test

Help ???!!!! ThankYou !!!

Answers

Don't be fooled. 
The first thing Wyatt did was multiply through by 2. The left and right sides were both multiplied by two which makes it 12 on the right and 2x + (6x - 4) on the left. The 1/2 is gone on the left.

It only looks like he used the distributive property because the brackets were removed between recorded steps.

The second thing he did was to collect like terms on the left.

The third thing he did was to add four on both sides of the left and right.

The last thing he did was to divide by 8.

Both A and C are wrong. He did not use the distributive property in any of those steps.

<<<<< Answer.

1) Which rate is the lowest price?
$2.50/5lb
$2.40/6lb
$3.00/6lb
$2.40/4lb

2)Select all that apply
Which rates are equivalent to 25 miles per gallon?
150miles/6gallons
50miles/1.5gallons
100miles/3.8gallons
75miles/3gallons

3) which speed is the fastest?
30miles/1hour
90miles/2hours
180miles/3hours
240miles/6hours

Please ASAP thank you:)

Answers

1. 2.5/5 = .50
    2.4/6 = .40 Lowest price
    3.0/6 = .50
    2.4/4 = .60

2. 150/6 = 25 Equivalent
    50/1.5 = 33.33
    100/3.8 = 26.32
    75/3 = 25 Equivalent

3. 30/1 = 30
    90/2 = 45
    180/3 = 60 Fastest
    240/6 = 40

Answer:

5 points for this bruuuh

Step-by-step explanation:

The height reached by amal's rocket was 1/4 of the height reached by min's rocket. Amal's rocket REAched a height of 15 meters. Which equation could be used to find the height reached by min's rocket

Answers

To solve this problem you must keep on min the information given in the problem shown above:

 1- You have that

 - The height reached by amal's rocket was 1/4 of the height reached by min's rocket.
 - Amal's rocket REAched a height of 15 meters.

 2. Therefore, let's call "x" to the height reached by min's rocket. Then, you have:

 (1/4)x=15
 x/4=15

  Which equation could be used to find the height reached by min's rocket?

 The answer is:  x/4=15
 
Final answer:

The height reached by Min's rocket could be found by using the equation (1/4)*h = 15, where 'h' denotes the height of Min's rocket. Amal's rocket height is 1/4 of the height of Min's rocket.

Explanation:

In the question, it is stated that the height of Amal's rocket is 1/4 of the height reached by Min's rocket. Since the height attained by Amal's rocket is given as 15 meters, we can establish an equation to find the height reached by Min's rocket. Let's denote the height of Min's rocket as h. We know that 1/4 of Min's rocket height equals Amal's rocket height. So it can be represented as:

(1/4)*h = 15

By solving this equation, we can find the height attained by Min's rocket.

Learn more about Height of Rockets here:

https://brainly.com/question/29070000

#SPJ12


Find the following measure for this figure.



Volume =

275 cubic units

91 2/3 cubic units

36 2/3 cubic units

Answers

Answer:

Step-by-step explanation:

the right answer is B. 91 2/3 Cubic units i got it right on my geometry test :)

At a shoe store a sales person earns a weekly salary of $150.a salesperson is also paid $2.00 for each pair of shoes he or she sells during the week what is the algebraic expression

Answers

Salary = 150 + 2x
or 150 + 2.00x but the .00 is  not necessary.
x would represent the number of pairs of shoes sold. 

Answer:

150 + (2x)

Step-by-step explanation:

At a shoe store a sales person earns a weekly salary = $150.

He or she also paid for the sale of each pair of shoes = $2.00

Let the number of  pairs of shoes sold be 'x'

the commission on the shoes sold = 2(x)

So the algebraic expression for her/his weekly pay would be

150 + (2x)


There’s a positive correlation between the price a passenger pays for a train ticket and the number of stops the train makes during their trip.

Which variable is most likely the lurking variable that explains the correlation?



age of passenger

outside temperature

distance being traveled

expected time of arrival

Answers

Answer:

The variable that is most likely the lurking variable that explains the correlation is:

          Distance being traveled.

Step-by-step explanation:

As we know that a lurking variable is a variable that correlates between the dependent and independent variable in a scatter plot or some other statistical model.

Hence, here as the distance traveled increases the number of stops would also increase and more passengers would come and hence the cost of ticket will increase.

          Hence, the lurking variable is:

         Distance being traveled.

The most likely lurking variable that explains the positive correlation between the price a passenger pays for a train ticket and the number of stops the train makes during their trip is distance being traveled.

Distance being traveled: Longer trips generally cost more, and longer trips are also more likely to include more stops. Therefore, the distance being traveled is a common factor influencing both the price of the ticket and the number of stops, leading to the observed positive correlation.

The other variables are less likely to explain the correlation:

Age of passenger: This does not directly affect the number of stops or the ticket price.Outside temperature: This is unrelated to the ticket price and the number of stops a train makes.Expected time of arrival: While it could be related to the overall trip duration, it doesn't directly influence the number of stops or the price independently of the distance being traveled.

Hence, the distance being traveled is the lurking variable most likely explaining the correlation between ticket price and the number of stops.

Look at the question on the first image then answer on the second image

Answers

using the Pythagorean theorem

32^2 +x^2 = 60^2

1024 + x^2 = 3600

x^2 = 3600 - 1024
x^2 = 2576
x =  sqrt(2576)
x = 50.75
length = 51 inches
The answer is 51 inches. 

The world's biggest rubber band ball has a surface area of 27648. Using 3 as pi for both surface area and volume, estimate the volume of the ball.
Question 5 options:

358966


788428


442368


257854

Answers

we know that
surface area of sphere=4*pi*r²
r=√[surface area/(4*pi)]
for surface area=27648
r=√[27648/(4*3)]-------> r=√2304-----> r=48 units

volume of a sphere=(4/3)*pi*r³-----> (4/3)*3*48³---> 442638 units³

the answer is
442368

A rectangular piece of sheet metal has a length that is 6 in. less than twice the width. a square piece 3 in. on a side is cut from each corner. the sides are then turned up to form an uncovered box of volume 1536 in. cubed find the length and width of the original piece of metal.

Answers

Suppose:
width=x in
length=2x-6
when 3 inches square is cut from the corner, the new dimensions will be:
width=(x-6) in
length=(2x-6-6)=(2x-12) in
height=3 in
thus the volume will be:
(x-6)(2x-12)3=1536
solving the above we get:
x=-10 or x=22
thus the original:
width=22 in
length=22*2-6=38 in  

What is the factorization of the polynomial below?

–x2 – 15x – 54

A. (x – 9)(x + 6)
B. (x + 9)(x + 6)
C. –1(x + 9)(x + 6)
D. (x + 9)(x – 6)

Answers

Answer:
Option C, -(x + 9)(x + 6) or,
-1(x + 9)(x + 6)

Explanation:
We can begin the factorization process by factoring out the negative -1 from each term in the polynomial. This changes the expression to:
-1(x² + 15x + 54)

This factored-out negative will follow all the way to the answer so any answer not containing a -1 factored out can eliminated. Options A, B, and D do not have this negative. Therefore, they are ruled out. But let's continue to confirm Option C.

With the polynomial within the parentheses in quadratic expression ax² + bx + c form, we start by finding which factor pair for the product and coefficient a and constant c has a sum equating to coefficient b. This may sound complicated but this is not the case in practice.

Coefficient a = 1
Constant c = 54
Coefficient b = 15

The product of a and b = 1(54) = 54

Now, we list factors of 54. I like to list them as factor pairs:
1, 54; 2, 27; 3, 18; 6, 9

Next, find which factor pair has a sum of 15. That would be 6 and 9. We now substitute these values as the coefficients b, separate the terms into pairs as binomials, and factor out their greatest common factors (GCF).

-(x² + 6x + 9x + 54)
-[(x² + 6x) + (9x + 54)]

The GCF between x² and 6x is x. The GCF between 9x and 54 is 9. So:
-[x(x + 6) + 9(x + 6)]

If the binomial within each set of parentheses matches, you have found the factors for your polynomial. They are the polynomial within the binomial within the parentheses and the GCFs that were factored out of each:

-x² - 15x - 54 = -(x² + 15x + 54) = -(x + 9)(x + 6)

Final answer:

The factorization of the polynomials [tex]-x^2 - 15x - 54[/tex] is obtained by finding two numbers that multiply to -54 and add up to -15, which are -9 and -6. The factored form is -1(x + 9)(x + 6).

Explanation:

The factorization of the polynomial [tex]-x^2 - 15x - 54[/tex] can be approached by looking for two numbers that multiply to give the product of the coefficient of x2 (which is -1) and the constant term (which is -54), and at the same time, add up to give the coefficient of x (which is -15). After finding such numbers, we can then express the polynomial in its factored form.

In this case, the numbers that satisfy these conditions are -9 and -6. Multiplying these gives 54 (which is the negative of the constant -54 when considering the leading negative sign of the polynomial), and adding them gives -15.

Therefore, the polynomial can be factored as -1(x + 9)(x + 6), which corresponds to answer option C.

What is the sum of the measures of the exterior angles of any convex polygon? A. 720 B. 180 C. 90 D. 360

Answers

the sum of the measures of the exterior anhles of any convex polygon is D.360
If a polygon is convex, then the sum of the measures of the exterior angles, one at each vertex, is 360°

How much pure acid should be mixed with 6 gallons of a 50% acid solution in order to get a 70% acid​ solution?

Answers

Final answer:

To obtain a 70% acid solution, mix 4 gallons of pure acid with the existing 6 gallons of 50% acid solution.

Explanation:

To find out how much pure acid should be mixed with 6 gallons of a 50% acid solution to obtain a 70% acid solution, we use the concept of mixtures in percentage problems. Let x be the number of gallons of pure acid to be added.

Firstly, the amount of pure acid in the initial solution is 50% of 6 gallons, which is 3 gallons. When we add x gallons of pure acid, the total volume of the mixture becomes x + 6 gallons, and the total amount of pure acid is x + 3 gallons.

To have a 70% acid solution:

The total amount of pure acid divided by the total volume should equal 70%.

Therefore, the equation is:

(x + 3) / (x + 6) = 0.70

By solving for x:

x + 3 = 0.70(x + 6)

x + 3 = 0.70x + 4.20

x - 0.70x = 4.20 - 3

0.30x = 1.20

x = 1.20 / 0.30

x = 4 gallons

You need to mix 4 gallons of pure acid with the 6 gallons of 50% acid solution to end up with a 70% acid solution.

Radical Expressions and Data Analysis Unit Portfolio
ALGEBRA 1 B
Directions: Complete each of the tasks outlined below. Task 1
For 7 days keep track of the number of pieces of mail you receive at your home.
a. Put your data into a frequency table having intervals of 0–4, 5–9, 10–14, and 15–19.
b. Use the frequency table to create a histogram of the data.
c. Doyounoticeanypatternsinthehistogram?
Task 2
a. Pick 9 different dog breeds and find their average weights. List each breed and weight. Find the mean, median, and mode of the data. Which measure of central tendency best describes the data? Explain your answer.
b. How much would a 10th dog have to weight for the average weight in part (a) to be 250 pounds? Explain how you determined your answer.
Task 3
Pick a city in Maryland and determine the average high temperatures for each month. Record this in a table.
a. Create a box-and-whisker plot for the data.
b. What is the median temperature?
c. 75%ofthetemperaturesarebelowwhatvalue?Howdoyouknow? d. 75% of the temperatures are above what value? How do you know? e. What conclusions can you draw about the temperature in Maryland?

Answers

TASK 1
a) Data and frequency table are attached in picture #1.

b) The histogram is attached in picture #2

c) As the intervals increase the number of pieces of mail received, the frequency decreases, therefore we can say that are received few pieces of mail are received more often.

TASK 2
a) The list of breeds and weights are reported in picture #3. 

In order to find the mean, sum up all the weights and divide by 9:
m = (8 + 10 + 15 + 29 + 32 + 75 + 77 + 80 + 85) / 9 = 45.67 lbs

In order to find the median, you need to select the central value of your distribution: since you have 9 values, the central one will be in the fifth position:
M = 32 lbs

In order to find the mode, you need to select the value which shows more frequently: in this case, every value shows only once, therefore the mode cannot be determined.

The data are best described by the mean because they are almost symmetrically distributed between the least and the biggest values, while the median is more towards the small-weight side of the distribution.
 
b) In order to have an average of 250 lbs, the tenth dog should weight 2089 lbs.

Indeed, if the average is 250 lbs for 10 dogs, it means that the total sum of their weights is 250 × 10 = 2500 lbs. We know that the sum of the first 9 dogs is 411 lbs, therefore, the tenth dog should weight 2500 - 411 = 2089 lbs.

TASK 3
The city picked is Baltimore, the year 2017.
The table is attached in picture #4.

a) The box-and-whisker plot is attached in picture #5.

b) The median is the central value of the distribution, which is:  
42.4, 45.3, 46.8 | 54.7, 57.6, 66.0 | 69.1,  76.5,  80.6 | 85.8, 87.8, 90.0 
where we marked with a tally the quartiles.

Since we have 12 values, the median will be the average between the two central values:
M = (66.0 + 69.1) / 2 = 67.1 °F

c) 75% of the temperatures are below 83.2 °F.
Indeed, this value represents the third quartile. The position of the third quartile can be found by the formula:
3/4 · (n + 1) = 3/4 · (12 + 1) = 3/4 · 13 = 9.75
Therefore, since we did not get in integer position, the third quartile will be the average between the numbers in position 9 and 10:
q₀.₇₅ = (80.6 + 85.8) / 2 = 83.2 °F

d) 75% of the temperatures are above 50.8 °F.
Indeed, this value represents the first quartile. Similarly to point c), the position can be found by the formula:
1/4 · (n + 1) = 1/4 · 13 = 3.25
And therefore:
q₀.₂₅ = (46.8 + 54.7) / 2 = 50.8 °F. 

e) Baltimore in 2017 had a median high temperature of 67.1 °F.
25% of the year the high temperatures were warmer than 83.2 °F, with no outlier above 90.0 °F which was the hottest temperature.
25% of the high temperatures were colder than 50.8 °F, with no outlier below 42.4 °F, which was the coldest high temperature.

A new medical test provides a false positive result for hepatitis 2% of the time that is a perfectly healthy subject being tested for hepatitis will test as being infected 2% of the time. And research, the test is given to 30 healthy (not having hepatitis) subjects. Let X be the number of subjects who test positive for the disease

A. What is the probability that all 30 subjects will appropriately test as not being infected?
B. What are the mean and standard deviation of X?
C. To what extent do you think this is a viable test to use in the field of medicine?

Answers

Given that X be the number of subjects who test positive for the disease out of the 30 healthy subjects used for the test.

The probability of success, i.e. the probability that a healthy subject tests positive is given as 2% = 0.02


Part A:

The probability that all 30 subjects will appropriately test as not being infected, that is the probability that none of the healthy subjects will test positive is given by:

[tex]P(X)={ ^nC_xp^x(1-p)^{n-x}} \\ \\ P(0)={ ^{30}C_0(0.02)^0(1-0.02)^{30-0}} \\ \\ =1(1)(0.98)^{30}=0.5455 [/tex]


Part B:

The mean of a binomial distribution is given by

[tex]\mu=np \\ \\ =30(0.02) \\ \\ =0.6[/tex]

The standard deviation is given by:

[tex]\sigma=\sqrt{np(1-p)} \\ \\ =\sqrt{30(0.02)(1-0.02)} \\ \\ =\sqrt{30(0.02)(0.98)}=\sqrt{0.588} \\ \\ =0.7668[/tex]


Part C:

This test will not be a trusted test in the field of medicine as it has a standard deviation higher than the mean. The testing method will not be consistent in determining the infection of hepatitis.

Can you use elimination to solve a system of linear equations with three equations

Answers

You can use elimination to solve systems of equations with 3 equations. I know how to solve systems of equatons with 3 equations, but I use a different process, I don't know how to use the elimination method.

Find an explicit rule for the nth term of the sequence.

2, -8, 32, -128, ...

Answers

a1=2
a2=-8
a3=32
a4=-128

a2/a1=(-8)/2→a2/a1=-4
a3/a2=32/(-8)→a3/a2=-4
a4/a3=(-128)/32→a4/a3=-4

a2/a1=a3/a2=a4/a3=r=-4

an=a1*r^(n-1)
an=2*(-4)^(n-1)

The explicit rule for the nth term of the given sequence is an=2*(-4)^(n-1) 

given that A=43 degrees , B=82 degrees and c=28, solve triangle ABC. Round to the nearest hundredth. A) C= 93 degrees , b= 33.8 , a= 23.3 B) C= 55 degrees , b= 33.8 , a= 23.3 C) C= 55 degrees , b= 23.3 , a= 33.8 D) C= 93 degrees , b= 23.3 , a= 33.8

Answers

The angles of the triangle can be determined by cosine law

a^2 = b^2 + c^2 - 2bccosA

substituting;
(43^2)=(82^2)+(28^2)-2(82)(28)cosA

A=23.3 degrees

and the other angles can be determined using sine law

sin A/ a = sin B/ b = sin C/ c


Thus, 
B= 33.8 degrees
and 
C= 55 degrees

Find the measure of an angle between 0 and 360 that is coterminal with 370°

Answers

10°

A 370° angle can be thought of as one 360° and one 10° angle. The 360° would take you one full turn around a circle. The 10° angle would take you 10° into another turn. So simply going 10° would get you to the same place on the circle as going 370°. Make sense?

Final answer:

To find an angle coterminal with 370° that is between 0 and 360 degrees, subtract 360° from 370°, yielding a coterminal angle of 10°.

Explanation:

To find the measure of an angle between 0 and 360 degrees that is coterminal with 370°, we simply subtract 360° from the given angle until the result falls within the desired range. Here is the calculation:

Start with the given angle: 370°.

Subtract 360° from 370° to find the coterminal angle: 370° - 360° = 10°.

The resulting angle of 10° is between 0° and 360° and is therefore the coterminal angle we are seaching for.

A triangle has an angel of 25 degrees. The other two angles are in a ratio of 15:16. What are the measures of those two angles?

Answers

All triangle angles sum to 180 degrees.

A) 25 + x + y = 180 which equals
A) x + y = 155
B) 15x = 16y
B) x = 16y / 15
Then substituting this into A)
A) (16y / 15) + y = 155
Multiplying both sides by 15
A) 16y + 15y = 2,325
A) 31y = 2,325
y = 75

Putting this into equation A)
A) 25 + x + y = 180
A) 25 + x + 75 = 180
A) 100 + x = 180
A) x = 80




Juan visited a candy store and purchased 7 pounds of candy consisting of Atomic Fireballs and Gummi Bears. Atomic Fireballs cost $4.25 per pound and Gummi Bears were on sale for $1.25 per pound. Juan spent a total of $14.75, before taxes. Let x represent the number of pounds of Atomic Fireballs and y represent the number of pounds of Gummi Bears uan purchased. Which of the following graphically represents this situation?

Answers

The answer is the graph on picture #2.

The Q says for fireballs to be x and gummy bears to be y. So they correspond to their axis. Knowing this you get rid of the last 2 graphs. When you plug in these vertexes into the equations, the only right answer is the graph in picture 2.

Answer:

The 2nd graph correctly represents the situation.

Step-by-step explanation:

Let the number of Atomic Fireballs= x and the number of Gummi bears= y.

Now, Juan purchased total 7 pounds of candies.

So, [tex]x+y=7[/tex]

Also, the cost of Atomic Fireballs and Gummi bears is $4.25 and $1.25 per pound respectively.

Since, Juan spent total $14.75 before taxes.

Then, [tex]4.25x+1.25y=14.75[/tex]

That is, the system of equations is given by,

[tex]x+y=7[/tex]

[tex]4.25x+1.25y=14.75[/tex]

Plotting the equations, we get that,

The 2nd graph shown below correctly represents the situation.


3)
Write a function to represent the set of ordered pairs.

{(2, 2), (3, 7), (4, 14), (5, 23)}
A) f(x) = x
B) f(x) = 4x - 6
C) f(x) = x2 - 2
D) f(x) = 2x2 - 6

Answers

good day ^-^///////////

Answer:

C

Step-by-step explanation:

f(x) = x2 - 2

Taylor is a 35-year-old woman who has not yet planned for retirement. She would like to retire at age 70. Answer each question using complete sentences.

Part I: In what type of investment should Taylor deposit her money? Why?
Part II: At what age, or point in your life, would you like to start saving for retirement?
Part III: In what type of investments would you like to deposit your money into when you start saving for retirement? Why?

Answers

Part I: Taylor should deposit her money in a fix deposit account. This is because at the age of 35, she might be having responsibilities. So unless she commits herself, she may end up saving nothing. 
Part II: I would state saving for my retirement immediately i start earning. Preferably at my 20s. 
Part III: If I am saving for my retirement i would invest in a fixed deposit account. This way my money would be increasing with interest and still getting the dividends at the end of every year.  

Determine the equation of the line given by the graph.

A) y = 2 3 x − 1

B) y = 3 2 x − 1

C) y = −2 3 x − 1

D) y = −3 2 x − 1

Answers

This function is increasing, so the slope should be positive.

slope=rise/run=2/3

A) y = (2/3) x − 1 

Answer:

A. [tex]y=\frac{2}{3}x-1[/tex]

Step-by-step explanation:

The given graph belongs to a linear function, because it's a line.

To find its equation, we first need to find the slope of the line using two points and the formula

[tex]m=\frac{y_{2}-y_{1} }{x_{2} -x_{1} }[/tex]

We are gonna use points (0,-1) and (3,1), because the lines crosses through them. Replacing these points in the formula, we have

[tex]m=\frac{1-(-1)}{3 -0 }=\frac{1+1}{3}\\m=\frac{2}{3}[/tex]

Now, we use one points and the point-slope formula

[tex]y -y_{1} =m(x-x_{1} )\\y-(-1)=\frac{2}{3}(x-0)\\ y+1=\frac{2}{3}x\\y=\frac{2}{3}x-1[/tex]

Therefore, the right answer is A.

[tex]y=\frac{2}{3}x-1[/tex]

If the relationship is linear do the variables have a positive or negative​ association?
a. the variables have a positive association.
b. the variables have a negative association.
c. the relationship is not linear.

Answers

Hello!

Positive Association Example: (2, 4)

Negative Association Example: (-2, 4)

A linear relationship is a relationship that if graphed, can form a straight line. These relationships can be positive or negative. 


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