The coordinate grid shows the plot of four equations. A coordinate plane is shown with four lines graphed. Line A crosses the x axis at negative 3.2 and has a slope of 4. Line B crosses the x axis at 3 and the y axis at 6. Line C crosses the x axis at 1.5 and the y axis at negative 6. Line D crosses the x axis at negative 3 and the y axis at 3. Which set of equations has (2, 2) as its solution? A and D B and D A and C B and C

Answers

Answer 1
let m be the slope and b the y-intercept:

m=(y-y)/(x-x) and y=mx+b

Line A 

y=4x-3.2

Line B 

(3,0) and (0,6)

m= 6/-3= -2

y= -2x+b

0=-2(3)+b

b=6

y= -2x+6

Line C

(1.5,0) and (0,-6)

m=-6/-1.5=4

y=4x+b

0=4(1.5)+b

b = -6

y=4x-6

Line D

(-3,0) and (0,3)

m=3/3=1

y=x+b

0=-3+b

b=3

y=x+3



Answer 2
Line B and C is your answer


Related Questions

the solutions to a linear equation are the points in the plane that make the inequality true .
true or false ?

Answers

Final answer:

The statement is false. An equation's solutions are points on a line; an inequality's solutions encompass a region on the plane.

Explanation:

The statement is false. The solutions to a linear equation are the points (x, y) in the plane that make the equation true, not an inequality. An equation represents a line on the coordinate plane, and every point on that line is a solution to the equation. In contrast, an inequality describes a range or region of the coordinate plane, not just a single line, and the solutions are the coordinates within that range.

For instance, the solutions to the equation y = 2x + 3 are all the points on the line where this is true. On the other hand, solutions to the inequality y > 2x + 3 would be all the points in the region above the line y = 2x + 3.

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Final answer:

The assertion that solutions to a linear equation are the points that make an inequality true is incorrect. It is the solutions to a linear inequality that would make the inequality true.

Explanation:

The statement provided in the question is false. Solutions to a linear equation are the points on the line that make the equation true, not an inequality. If we are dealing with a linear inequality, then its solutions are the points in the plane that satisfy the inequality, often forming a region, instead of just the points on a line.

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need help i havent done this since 2015 :// lolz

Answers

21. In a parallelogram, opposite angles are equal and adjacent angles are supplementary (add to 180°).
  m∠R = m∠P = 180° -m∠Q
  m∠Q = 107°
  m∠P = 73°

25. If you draw any diagonal, it divides the figure into two congruent triangles (by the SSS postulate). Corresponding angles are congruent, so the diagonal is a transversal between parallel lines. Thus opposite sides are parallel and the figure is a parallelogram.

27. Opposite sides are equal, and the diagonals bisect each other. Your four equations are
  2w+4 = 5w-6 . . . . w = 10/3
  12 = 3x-3 . . . . . . . x = 5
  6y = 4y+6 . . . . . . . y = 3
  27 = (5/4)z +2 . . . z = 20

Answer:

2w+4 = 5w-6 . . . . w = 10/3

 12 = 3x-3 . . . . . . . x = 5

 6y = 4y+6 . . . . . . . y = 3

 27 = (5/4)z +2 . . . z = 20

107 and 73

The length of a train is about 1,700 meters. If there are approximately 3.28 feet in one meter, what is the length of the train in feet?



0.002 feet


557,600 feet


5,576 feet


518 feet

Answers

it should be 5,576 feet
Final answer:

To convert 1,700 meters to feet, we multiply by the conversion factor of 3.28 feet per meter, resulting in a length of 5,576 feet for the train.

Explanation:

To find the length of the train in feet, we need to convert meters to feet using the conversion factor provided. Given that 1 meter is approximately 3.28 feet, we can calculate the length of the train in feet by multiplying the length of the train in meters (1,700 meters) by the conversion factor (3.28 feet per meter).

The calculation would be as follows:

1,700 meters × 3.28 feet/meter = 5,576 feet

Therefore, the length of the train is 5,576 feet.

A student takes a 15 question
a. True
b. False quiz and guesses at every answer. what is the probability that the student gets exactly 10 questions right, given that the student got the first question right?

Answers

1/2^9 given that the first question is already known as correct 

BRAINLIEST PLUS 22 POINTS


- Angle LOM and angle MON are complementary angles. If m∠LOM = (x + 15)° and m∠MON = 48°, which equation could be used to solve forx?

A. (x + 15)° + 48° = 180°
B. (x + 15)° = 90°
C. (x + 15)° + 90° = 48°
D. (x + 15)° + 48° = 90°

Answers

Hi there!

Angles that are complementary add up to 90. We know that in order to find the value of x, we'll need to create an equation. This equation would be (x + 15) + 48 = 90. This is because, together, the two angles must add up to 90.

ANSWER:
D - (x + 15) + 48 = 90

Hope this helps!! :)
If there's anything else that I can help you with, please let me know!
Final answer:

The correct equation to solve for x, given that angle LOM (measured as (x + 15)°) and angle MON (measured as 48°) are complementary, is (x + 15)° + 48° = 90°. Thus, the answer is option D.

Explanation:

The subject of this question is Mathematics, specifically it refers to geometry, solving for a variable, and understanding the concept of complementary angles. Let's analyze the options provided.

Two angles are said to be complementary if the sum of their measure is 90 degrees. So, if angle LOM and angle MON are complementary, the sum of m∠LOM and m∠MON should be 90°. Since the measure of m∠LOM is given as (x + 15)° and the measure of m∠MON is given as 48°, the equation that represents this relationship is (x + 15)° + 48° = 90°.

Therefore, option D is the correct choice to solve for x.

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Divide. Give the quotient and remainder.

55 Divided by 8

Answers

55=8x6+7
therefore, quotient=6
remainder =7

Betty makes pies. To make 6 pies, she uses 127 cups of flour. How many cups of flour are needed to make 1 pie?

Answers

21.16 cups of flour just divide 127 by 6

How to find the sum of the squares of the lengths of the legs of a triangle of a=(-6,11) b=(2,8) c=(-1,0)?

Answers

Final answer:

To find the sum of the squares of the lengths of the legs of a triangle, use the distance formula to calculate the length of each leg and then square these lengths, summing the squares of the two legs that do not form the hypotenuse.

Explanation:

To find the sum of the squares of the lengths of the legs of a triangle with vertices A=(-6,11), B=(2,8), and C=(-1,0), we first calculate the length of each leg using the distance formula, which is √((x2-x1)² + (y2-y1)²). For AB, AC, and BC we find distances:

AB = √((-6-2)² + (11-8)²)AC = √((-6+1)² + (11-0)²)BC = √((2+1)² + (8-0)²)

Then, we square each leg's length:

AB² = ((-6-2)² + (11-8)²)AC² = ((-6+1)² + (11-0)²)BC² = ((2+1)² + (8-0)²)

Finally, we sum up the squares of AB and AC because they represent the legs of the triangle:

Σ(leg squares) = AB² + AC²

The sum of the squares of the lengths of the legs has now been found.

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In a class experiment, Sean finds that the probability that a student plays soccer is . If the school population is 300, how many students would we expect to play soccer, based on Sean's experiment?

Answers

It's 144

well I just got out of a test  and the answer was 144.

Find the Perimeter of the triangle. Round 2 decimal places.

Answers

The formula for calculating length of a side of triangle is:
[tex]d= \sqrt{( x_{2}- x_{1}) ^{2}+(y_{2}-y_{1})^{2} } [/tex]
And as perimeter is just the sum of length of all side, we will calculate the length of each side and then sum them up.

1. Side AB:
[tex]d_{1}= \sqrt{( 3- (-2)) ^{2}+(0-3)^{2} }[/tex]
d₁= √34

2.Side AC
[tex]d_{2}= \sqrt{( (-4)- (-2)) ^{2}+((-3)-3)^{2} }[/tex]
d₂=2√10

3.Side BC
[tex]d_{3}= \sqrt{( (-4)- 3) ^{2}+((-3)-0)^{2} [/tex]
d₃=√58

Perimeter
[tex]P= \sqrt{34}+ 2\sqrt{10} + \sqrt{58} [/tex]
P=19.77

What is the expected value of the game if 3 hits pay​ $6, 2 hits pay​s $4, 1 hit pays $2, and 0 hits pay​s costs $4?

Answers

The probability of getting 3 hits is
     [tex]P\left(3\:hits\right)=0.7\times 0.5\times 0.3=0.105[/tex]

The probability of getting 2 hits is 
     [tex]P\left(2\:hits\right)=\left(0.7\times 0.5\times 0.7\right)+\left(0.7\times 0.5\times 0.3\right)+\left(0.3\times 0.5\times 0.3\right)=0.395[/tex]

The probability of getting 1 hit is 
     [tex]P\left(1\:hit\right)=\left(0.7\times 0.5\times 0.7\right)+\left(0.3\times 0.5\times 0.7\right)+\left(0.3\times 0.5\times 0.3\right)=0.395[/tex]

The probability of getting 0 hit is 
     [tex]P\left(0\:hit\right)=0.3\times 0.5\times 0.7=0.105[/tex]

The expected value is solved by adding the products of the probability by the given pay. That is 
   [tex]E=0.105\left(6\right)+0.395\left(4\right)+0.395\left(2\right)+0.105\left(4\right)=3.42[/tex]
     
The expected value is $3.42.

The cylinder below has a volume of 785 ft^3. and the cone has a volume of 314 ft^3.
(please see attached picture)

Which explains which figure has the greater height?
The cylinder has a greater height because the bases are the same, but the cylinder has a greater volume.
The cylinder has a greater height because the volume of the cylinder is greater than twice the volume of the cone.
The cone has a greater height because the bases are the same, but the volume of the cylinder is less than 3 times the volume of the cone.
The cone has a greater height because the bases are the same, but the volume of the cylinder is less than 4 times the volume of the cone.

Answers

Answer:

The cone has a greater height because the bases are the same, but the volume of the cylinder is less than 3 times the volume of the cone.

Step-by-step explanation:

Just did the quiz

If a cube with side length 6 inches has its dimensions divided in half, what will be the volume of the new cube?

Answers

What will be the volume of the cube? A 27 cubic inch

Given is the side length of a cube = 6 inches.

It says that the dimensions of this cube are divided into half, so the side length of new cube would be 3 inches.

We know the formula for volume of cube is given as follows :-

Volume of new cube  = Side x Side x Side.

Volume of new cube  = 3 inches x 3 inches x 3 inches.

Volume of new cube  = 27 cubic inches.

Hence, 27 cubic inches is the answer.

Tan α = - 4/3 lies in quad 2, and cos β = 2/3 lies in quad 1 find
a. cos(α + β)
b. sin( α+β)
c. t...

Answers

Recall some identities:


[tex]\cos^2x+\sin^2x=1[/tex]

[tex]\tan^2x+1=\sec^2x=\dfrac1{\cos^2x}[/tex]


[tex]\cos(\alpha+\beta)=\cos\alpha\cos\beta-\sin\alpha\sin\beta[/tex]


[tex]\sin(\alpha+\beta)=\sin\alpha\cos\beta+\cos\alpha\sin\beta[/tex]

Not sure what part (c) is asking for, but I assume it's [tex]\tan(\alpha+\beta)[/tex], in which case


[tex]\tan(\alpha+\beta)=\dfrac{\sin(\alpha+\beta)}{\cos(\alpha+\beta)}[/tex]


If [tex]\tan\alpha=-\dfrac43[/tex], then

[tex]\dfrac1{\cos^2\alpha}=1+\left(-\dfrac43\right)^2=\dfrac{25}9[/tex]
[tex]\implies\cos\alpha=\pm\dfrac35[/tex]

We know that [tex]\alpha[/tex] lies in quadrant 2, i.e. [tex]\dfrac\pi2<\alpha<\pi[/tex], so we expect [tex]\cos\alpha<0[/tex]. So we take the negative root. We also find that

[tex]\tan\alpha=\dfrac{\sin\alpha}{\cos\alpha}\iff-\dfrac43=\dfrac{\sin\alpha}{-\frac35}\implies\sin\alpha=\dfrac45[/tex]

If [tex]\cos\beta=\dfrac23[/tex], then


[tex]\sin^2\beta=1-\left(\dfrac23\right)^2=\dfrac59\implies\sin\beta=\pm\dfrac{\sqrt5}3[/tex]


Since [tex]\beta[/tex] lies in quadrant 1, i.e. [tex]0<\beta<\dfrac\pi2[/tex], we know that [tex]\sin\beta>0[/tex], so we take the positive root.


Now,

[tex]\cos(\alpha+\beta)=-\dfrac35\cdot\dfrac23-\dfrac45\cdot\dfrac{\sqrt5}3=-\dfrac52-\dfrac4{3\sqrt5}[/tex]


[tex]\sin(\alpha+\beta)=\dfrac45\cdot\dfrac23+\left(-\dfrac35\right)\cdot\dfrac{\sqrt5}3=\dfrac8{15}-\dfrac1{\sqrt5}[/tex]

Then it follows that


[tex]\tan(\alpha+\beta)=\dfrac{\frac8{15}-\frac1{\sqrt5}}{-\frac52-\frac4{3\sqrt5}}=\dfrac{54-25\sqrt5}{22}[/tex]

What are the inputs of the function below?
Please help

Answers

The correct answer is: -8 2 4 6 (third option)

Explanation:

The function declaration is f(x) where x represents the input. The input in the table given is the row labeled with x. Hence the inputs are -8 2 4 6 as shown in the table. So the correct option is Option (C) -8 2 4 6.

-i


Answer:

Input of the function are -8,2,4,6

Step-by-step explanation:

Input of a function are the domain .

Domain is the values of x. So inputs are the value of x in the table

Input of the table is x and output is f(x)

Input are the values that gives the output f(x)

From the table the x values are -8,2,4 and 6

Input of the function are -8,2,4,6

The day started at 48 degrees. by 3:00 p.m., the temperature has increased by 17 degrees. by nightfall, the temperature fell 17 degrees. what was the net change in temperature

Answers

Final answer:

The net change in temperature over the day is 0 degrees. After increasing by 17 degrees in the afternoon, the temperature fell by 17 degrees by nightfall, returning it to the starting temperature.

Explanation:

The student has asked about calculating the net change in temperature over the course of a day starting at 48 degrees. By 3:00 p.m., the temperature increased by 17 degrees, making it 65 degrees. But by nightfall, the temperature decreased by the same amount, falling back down to 48 degrees. The calculation of net change in this scenario is simple: subtract the starting temperature from the final temperature after all changes have occurred. In this case, the starting temperature was 48 degrees, it went up to 65 degrees, and then back to 48 degrees.

The net temperature change is therefore 48 degrees (final temperature) - 48 degrees (starting temperature), which equals 0 degrees. This means there was no net change in temperature over the course of the day. It is important to recognize that even though there was a temporary increase and subsequent decrease, the net effect cancels out, leaving the temperature the same as it started.

do 5, 4, 3 represent the side lengths of a triangle

Answers

3^3 + 4^2 = 5^2
9 + 16 = 25
They are the side lengths of a triangle and they are the sides of a RIGHT triangle.


order them from least to greatest, with the least at the top.
6\pi -6

\pi 3

\sqrt{99}

Answers

If I did this correctly, here it is!


/sqrt{99} : 9.94

6/pi - 6 : 12.85

/pi 3 : 31

Sorry if it was incorrect, I am bored haha 


Arranging the numbers in ascending order is: √99 < 6π - 6 < π³

How to arrange the numbers in ascending order?

Arranging numbers in ascending order simply means arranging them from smallest to the biggest.

Now, the given numbers are:

6π - 6

π³

√99

Let us simplify the numbers to get:

6π - 6 = 6(3.14) - 6 = 12.85

π³ = 3.14³= 31

√99 = 9.95

Thus, arranging in ascending order is:

√99 < 6π - 6 < π³

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Please help me with a simple math problem.

What is M DFE?

A. 19
B. 42
C. 78
D. 119

Answers

42 is the correct answer

Wha is the greatest common factor of 1 and 27

Answers

1. 1’s only factor IS 1, so it’s kind of your only choice.

Due tomorrow help please

Answers

First differences are ...
  41 -39 = 2
  43 -41 = 2
  45 -43 = 2
These are all the same, so 2 is the common difference of the arithmetic sequence beginning with 39.

The Nth term is
[tex]a_{n}=a_{1}+(n-1)d\\a_{n}=39+2(n-1)\\a_{n}=37+2n[/tex]
The problem statement seems to ask for the 10th term and for a15. Here they are.
[tex]a_{10}=37+2\cdot 10=57\\a_{15}=37+2\cdot 15=67[/tex]

Find the volume of the given prism. round to the nearest tenth if necessary.
a. 2,511.5 yd to the power of 3b) 1,255.7 yd to the power of 3c) 1,025.3 yd to the power of 3d) 1,450.0 yd to the power of 3

Answers

the picture in the attached figure

we know that
volume of the prism=area of the base*height 

step 1
find the area of the base
the base is an equilateral triangle
calculate the area with the law of sines
Area=(1/2)*a²*sin C
where
a=10 yd
C=60°  (three internal angles are equals)
Area=(1/2)*10²*sin 60°-----> 25√3 yd²

step 2
find the volume
volume of the prism=(25√3)*29-----> 1255.74 yd³ ------> 1255.7 yd³

the answer is the option
b) 1,255.7 yd to the power of 3
1) B 1,255.7 yard^3
2) B $ 70.58
3) A 7 in
4) C 54 (pi)in^3
5) D 944 mm^3

~GENERAL OUT~

Point X is the center of regular pentagon RSTUV. What is the measure of the angle of rotation that will map S onto U?

Answers

Final answer:

The measure of the angle of rotation that will map vertex S onto vertex U in a regular pentagon is 72 degrees.

Explanation:

The student is asking about an angle of rotation in a geometric context, specifically concerning mapping one vertex of a regular pentagon onto another through rotation about the center of the shape. In a regular pentagon, the angles between adjacent vertices are all equal, as it is a symmetrical shape. Since there are five vertices in a pentagon, you can divide the full rotation of 360 degrees by the number of vertices to find the angle of rotation that will map one vertex onto the next.

To map vertex S onto vertex U in a regular pentagon, you will need to rotate the pentagon by 360 degrees divided by 5 vertices, which is 72 degrees. Therefore, a rotation of 72 degrees around the center point X of the pentagon will map S onto U.

the function of y=log(x) is translated 1 unit right and 2 units down. which is the graph of the translated function

Answers

the answer is B. because its B.

The graph of the translated function is attached

To find the graph of the function, we apply the translations

Parent function: y = log(x)

1 unit right: y = log(x - 1)

2 units down: y = log(x - 1) - 2

The graph of the function: y = log(x - 1) - 2 is attached

HELP ME PLEASE THIS IS IMPORTANT

Answers

when multiplying numbers with exponents you add the numbers
 since the answer has 9 as the exponent c = 9-7 = 2
c=2

the answer is positive 36 so d would be 36 / -9 = -4

d = -4

ABC Bookstore sells new books, n, for $12, and used books, u, for $8. The store earned $112 revenue last month. The store sold 4 more used books than new books. Using the substitution method, how many new and old books did ABC bookstore sell?
A.n = 4; u = 8
B.n = 8; u = 4
C.n = 8; u = 12
D.n = 12; u = 8

Answers

Let n new books and u old books were sold last year.
Revenue from new books = 12n
Revenue from old books = 8u

Last month, the store earned $112 as revenue, so we can write:

12n + 8u = 112

The store sold 4 more used books than new books, so we can write:

u = n + 4
Using the value of u, in above equation, we get:

12n + 8(n+4) = 112
12n +8n + 32 = 112
20n= 80

n=4

Since,
u = n + 4
u = 4 + 4 = 8

Thus, the store sold 4 new books and 8 old books last month. So the correct option is A

Given the following sets: A={ 2, 4, 6, 8, 10} B={ 3, 5, 7, 9} C={ 2, 3, 5, 7} N={ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10} Match the following Unions and intersections to the correct set.

a) {2, 3, 5, 7, 9}


b){3, 5, 7, 9}


c){2, 3, 4, 5, 6, 7, 8, 10}


d){ }


e){2, 4, 6, 8, 10}

1.
What is A U C?

2.
What is A ∩ B?

3.
What is A ∩ N?

4.
What is B ∩ N?

5.
What is B U C?

Answers

1. c - all the numbers in either of the sets

2. d - only the numbers in both sets (there are none)

3. e - A is a proper subset of N, so their intersection is identical to A

4. b - B is a proper subset of N, so their intersection is identical to B

5. a - all the numbers in either of the sets

Compare the exponential and logarithmic models of population growth

Answers

The base a logarithm of a positive number x is the exponent you get when you write x as a power of a where a > 0 and a ≠ 1.
exponential is how much something increases by the way, tell me if this helps



A plane intersects a double-napped cone such that the plane intersects both nappes through the cone's vertex.

Which terms describe the degenerate conic section that is formed?

Select each correct answer.


pair of intersecting lines

degenerate ellipse

degenerate hyperbola

line

point

degenerate parabola

Answers

It is both of ...
  pair of intersecting lines
  degenerate hyperbola

Answer:

degenerate hyperbola

pair of intersecting lines

Step-by-step explanation:

Jacob drove from town a to town b at an average rate of x miles per hour, then returned along the same route at y miles per hour. if he then drove back to town b at z miles per hour along the same route, what was jacob's average rate of speed for the entire trip, in miles per hour?

Answers

Average speed = (total distance traveled)/(total travel time)
= (total distance)/(time of 1st journey + time of 2nd journey + time of 3rd journey)

Let d = the distance between Town A and Town B
So, total distance traveled = 3d

Time = distance/speed
time of 1st journey = d/x 
time of 2nd journey = d/y
time of 3rd journey = d/z

Total time = d/x + d/y + dz
To simplify, rewrite with common denominator: dyz/xyz + dxz/xyz + dxy/xyz
So, total time = (dyz + dxz + dxy)/xyz

Average speed = (total distance)/(total time)
= 3d/[(dyz + dxz + dxy)/xyz]
= (3dxyz)/(dyz + dxz + dxy)
Divide top and bottom by d to get: (3xyz)/(yz + xz + xy)
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