Which quotient is equivalent to the mixed number
      2
2----------                  = 
       3 
                                              answer in fractions

Answers

Answer 1
To answer this question you will convert the mixed number into an improper fraction. To do this you have to understand that The two wholes in the mix number each equal 3/3. This would give you 6/3 for the two wholes. Add the 6/3 to the 2/3 that are there in the fraction, and you will have 8/3. the quotient(answer to a division problem) is 8/3 as a fraction.
Answer 2

Final answer:

To convert 2 2/3 to an improper fraction, multiply the whole number by the denominator and add the numerator, resulting in 8/3. The question lacks details to provide another specific quotient to compare this with. In dividing fractions, multiplication by the reciprocal is used to find equivalent quotients.

Explanation:

To find which quotient is equivalent to the mixed number 2 2/3, we must first convert the mixed number to an improper fraction. A mixed number is composed of a whole number and a fraction, which can be converted into an improper fraction by multiplying the denominator by the whole number and then adding the numerator to this product.

For the mixed number 2 2/3, we multiply the whole number 2 by the denominator 3, giving us 6, and then add the numerator 2, resulting in 8. Therefore, 2 2/3 as an improper fraction is 8/3.

However, without context, it's unclear what other quotient we are being asked to compare with the mixed number 2 2/3. Quotients can refer to the result of any division. Nonetheless, in contexts of dividing fractions, we use the multiplication of the inverse to find equivalent quotients. For example, if dividing by 3/1 (which is the same as dividing by 3), we would multiply by its reciprocal, 1/3.

In cases of conversion factors, we could use a factor that equals 1 to convert units without changing the value. For instance, 1 m / 100 cm is a conversion factor that equals 1, allowing us to convert meters to centimeters without changing the quantity.

Remember, multiplication and division in fractions can be seen as interconnected operations, where dividing by a number is the same as multiplying by its reciprocal.


Related Questions

PLEASE HELP

Three times the number of blue marbles exceeds twice the number of red marbles by 18 also five times the number of blue marbles is two less than six times the number of red marbles how much of each are there

Answers

Let
x----------> number of blue marbles
y----------> number of red marbles

we know that
3x=2y+18----------> y=(3x-18)/2------> equation 1
and
5x=6y-2-----------> y=(5x+2)/6----------> equation 2
(1)=(2)
(3x-18)/2=(5x+2)/6----> 3*(3x-18)=5x+2
9x-54=5x+2
9x-5x=2+54-------> 4x=56---------> x=14
y=(3x-18)/2-------> y=(3*14-18)/2=24/2-------> y=12

the answer is
14 blue marbles
12 red marbles


Quick help: Explain how to solve the following system of equations. What is the solution to the system?

2x+2y+z=-5
3x+4y+2z=0
x+3y+2z=1

Answers

-3x - 4y - 2z = 0
x + 3y + 2z = 1

-2x - y = 1

-4x - 4y - 2z = 10
3x + 4y +2z= 0

-x = 10. x = -10

-2(-10) - y = 1
20 - y = 1
-y = -19
y = 19

-10 + 3(19) + 2z = 1
-10 + 57 + 2z = 1
47 + 2z = 1
2z = -46
z= -23

check: 2(-10)+2(19)-23=-5
-20+38-23=-5
-43+38=-5
-5=-5

Given equations: 
2x+2y+z = -5 -----------(1)
 3x+4y+2z = 0 ----------(2)
 x+3y+2z = 1 ---------(3)
 Subtract equation (3) from equation (2) to eliminate z
 3x+4y+2z =0
 -x-3y-2z=-1
 __________
 2x+y=-1 -------------------(4)
 Multiply equation (1) by 2 and subtract it from equation (3) to eliminate z
 x+3y+2z=1
 -4x-4y-2z=10 ____________
 -3x-y=11 --------(5)
 Add equation (4) and (5) to eliminate y
 2x+y=-1
 -3x-y=11 _______
 -x=10
 X=-10
 Substitute the value of x in equation (4) to find y
 2(-10)+y=-1
 -20+y=-1
 y=-1+20
 y=19
 Substitute the values of x and y in any one of the 3 equations, to find z.
Let’s substitute in equation (1)
 2(-10)+2(19)+z=-5
 -20+38+z=-5
 18+z=-5
 z=-5-18
 z=-23
 Therefore the solution is: x=-10, y=19, z=-23

How many solutions exist for the given equation? 3(x+10)+6=3(x+12)

Answers

3x+30+6=3x+36

⇒3x+36=3x+36

⇒3x−3x=36−36

⇒0⋅x=0 
infinite solutions of x  for all  x∈R

There would be no solutions

A florist sold 15 arrangements in its first month of business. The number of arrangements sold doubled each month.


What was the total number of arrangements the florist sold during the first 9 months?

Answers

Answer:

total number of arrangements the florist sold during the first 9 months = 7665 arragements

Explanation:

Florist start a business.

In his 1st month Florist sold 15 arrangement.

He grow his business, he sold twice arrangements as compare to the previous month.

First month = 15

Second month = 2*15 = 30

Third month = 2*30 = 60

15, 30, 60 .....

we need to find the total number of arrangements in first nine months

This sequence is geometric series.

A geometric sequence is a sequence such that any element after the first is obtained by multiplying the preceding element by a constant called the common ratio which is denoted by r. The common ratio (r) is obtained by dividing any term by the preceding term, i.e.,

r = [tex] \frac{30}{15} = \frac{60}{30} = 2 [/tex]

Sum of Terms in a Geometric Progression ([tex] S_{n} [/tex])= [tex] \frac{a_{1} (r^{n} -1)}{r-1} [/tex]

where [tex] a_{1} [/tex] is first term = 15

n is the number of terms = 9

r is common ratio = 2

[tex] S_{9} =\frac{15(2^{9}-1)}{2-1} [/tex]

[tex] S_{9} =\frac{15*(512-1)}{1} [/tex]

[tex] S_{9} = 7665 [/tex]

total number of arrangements the florist sold during the first 9 months = 7665.






Answer:7665

Step-by-step explanation:

Anybody got some answers????

Answers

The area of a circular segment is given by
.. A = (1/2)r^2*(θ -sin(θ)) . . . . . . . . . θ in radians
.. = (1/2)*(27.8 in)^2*(5π/6 -sin(5π/6))
.. ≈ 818.4 in^2

A pilot flies 720 miles from dallas, texas, to his first destination. after dropping off his cargo, he flies southeast 290 miles to his second destination. if the angle formed by his trip is 125°, what is the distance he will fly from the second destination back to dallas? 490 miles 918 miles 1,010 miles 842,026 miles

Answers

918 miles is the answer

Answer:

B) 918 miles

Step-by-step explanation:

Here with I have attached the figure of the story.

Here we need to find side c, which represents distance from the second destination back to Dallas.

We have to use the cosine formula to find the missing side.

If we are given two sides and one included angle, we can use the cosine formula and find the missing side.

a = 720, b = 290 and ∠C =125°

[tex]c^2 = a^2 + b^2 - 2ab cos C[/tex]

Now plug in the given values and simplify.

[tex]c^2 = {720}^2 + 290^2 - 2*720*290 cos 125[/tex]

[tex]c^2 = 518400 + 84100 - 417600 cos125[/tex]

[tex]c^2 = 602500 - (-239,525.5)\\c^2 = 602500 + 239,525.5\\c^2 = 842025.5[/tex]

Taking the square root on both sides, we get

c = 917.6

Which is equivalent to 918 miles (rounded off to the nearest whole number)

Robby and Tony both took a 25 question test.  Robby completed 25 questions and Tony completed 14 questions.  Can we conclude that Robby will make a higher grade than Tony?  Explain why or why not. - 

Answers

No, we can't conclude who will achieve the highest result, because we don't know who answered most of the questions CORRECTLY.
no because robby could get them all wrong and tony get them all right

The first pentagon is dilated to form the second pentagon. Drag and drop the answer to correctly complete the statement. The scale factor is . A pentagon with a side length of 4. An arrow points to a larger pentagon with a side length of 5
A 0.8 B 1.25 C 4 D 5

Answers

Dilation is a transformation that either stretches or diminishes an object. It is described by giving the scale factor and the center of dilation.
The dilation factor may be given by the ratio of the image side to that of the object.
Therefore, in this case, the dilation factor is 5/4
= 1.25

Answer:

1.25

Step-by-step explanation:

Which graph represents the function?

Answers

The upper left choice is the only one that has the absolute value right.

What is the product? Zx(x-4)

Answers

For this case what you must multiply the variable Z for each of the terms that are within the parenthesis and then do the corresponding subtraction.
 We have then that the product will be given by:
 Zx (X-4) =
 (Z * X) - (Z * 4)
 Rewriting:
 ZX-4Z
 Answer:
 the product is:
 ZX-4Z

The product of Zx (x-4) is:

Zx2 - 4Zx

Explanation and Solution:

Multiply Zx to each term of the expression inside the parenthesis

Zx multiplied by x is equal to Zx2     

Zx multiplied by -4 is equal to -4Zx,

Combining all the product, we have Zx2 - 4Zx as the answer.

 

PS. The x2 there is X squared

 

 

A boat is 122 meters from the base of a lighthouse that is 34 meters above sea level. What is the angle of elevation from the boat to the top of the lighthouse? Round to the nearest degree. °

Answers

16 dergrees is the answer.

Answer: 16

Step-by-step explanation:

If a couple has three children, let x represent the number of girls. what is the probability that the couple does not have boys for all three children?

Answers

There is a 12.5% chance of having three girls in a row. ([tex] \frac{1}{2}^{3} [/tex])

Ken, Justin, and Tiff have read a total of 90
books from the library. Justin read 3 times
as many books as Ken and Tiff read 2
times as many as Justin. How many books
did Justin read?

Answers

okay so we gonna use k for Ken and j for Justin and T for Tiff. we are gonna try to use one letter to solve this in order for It to be more efficient and easy. so if Justin reads 3 times the amount of Ken than that is just basically 3k. and if Tiff reads twice as much as Justin than it's basically 6k because Justin is reads 3 times as Ken and that times 2 is 6k. so we are solving for k in order to know how much Ken reads. so k (for Ken) + 3k ( for justin) + 6k (for tiff) leaves you with 9k and they read 90 books in total. so 10k=90. so than you divide it which results in k=9. lastly if Justin reads 3 times as much as Ken than all you have to do is multiply 9 × 3 and you get 27 as the answer

Julie spends 3/4 hour studying on Monday and 1/6 hour studying on Tuesday. How many hours does Julie study on the two days? (A 1/3 hour (B 2/5 hour (C 5/6 hour (D 11/12 hour (HELP ASAP 20 POINTS)

Answers

Equation: 3/4 + 1/6

3/4 = 18/24
1/6 = 4/24

18/24 + 4/24 = 22/24
22/24 = 11/12

Hope this helps!

FOURTH TIME POSTING! EXTRA POINTS!
Complete each function. ( y = -x )

Answers

y = -x means y would be the opposite of x

-2 = 2
-1 = 1
0 = 0
1 = -1
2 = -2
y = -x  
so 
 x          y
-2         2
 -1        1
0          0
1          -1
2         -2

Find two consecutive even integers such that the smaller added to three times the larger gives a sum of 54

Answers

Let n be the first even integer, and n+2 will be the second even integer. (Why? Think 2 and 4, 2+2=4. This is the case for every consecutive even integers).

n + 3(n+2) = 54
n + 3n + 6 = 54
4n = 48
n = 12, n+2 = 14
Let's call x  the smaller integer and x + 2 the larger one.

[tex]x+3(x+2)=54[/tex]
[tex]x + 3x + 6 = 54[/tex]
[tex]4x = 48[/tex]
[tex]x= \frac{48}{4}=12[/tex]

And [tex]x+2=12+2=14[/tex]

Hope this helps !

Photon

need an answer quick. If a circle with a diameter of 124 m is inscribed in a square, what is the probability that a point picked at random in the square is in the shaded region? Round to the nearest thousandth.

A.
0.013
B.
0.032
C.
0.215
D.
0.785

Answers

Answer: C.  0.215


Step-by-step explanation:

Given: A circle with a diameter of 124 m is inscribed in a square .

Thus side of square =124 m

Now, area of square=[tex](side)^2=(124)^2=15,376\ m^2[/tex]

Radius of circle=[tex]\frac{d}{2}=\frac{124}{2}=62\ m[/tex]

Area of circle=[tex]\pi\ r^2=3.14\times(62)^2=3.14\times3.14=12,070.16\ m^2[/tex]

Now, Area of shaded region= Area of square-Area of circle

Area of shaded region=[tex]15,376-12,070.16=3,305.84\ m^2[/tex]

Probability that a point picked at random in the square is in the shaded region

[tex]=\frac{\text{area of shaded region}}{\text{area of square}}=\frac{3305.84}{15376}=0.215[/tex]



Simplify b ( a + b ) - a ( a - b ).
a^2 + 2 ab + b^2
a^2 - 2 ab + b^2
-a^2 + 2 ab + b^2
-a^2 - 2 ab - b^2

Answers

the answer is -a^2+2ab+b^2

Answer:

-a^2 + 2 ab + b^2

Step-by-step explanation:

To solve this, you need to distribute the letters into the parenthesis.

Then, you sum equal things, and you get the result.

[tex]b(a+b)-a(a-b)=\\ba + b^{2} -a^{2}  + ab=\\ b^{2} + 2ab -a^{2}[/tex]

So, the rigth answer is number three: -a^2 + 2 ab + b^2

Which dot plot has the smallest mode.

Answers

i think it is shield darter because the are less dots
The dot plot with the smallest mode is the plot that has the # of Zebra Mussel

Write a decimal that represents the value of $1 bill and 5 quarters

Answers

The correct answer for this would be 1.00 1.25. Hope this is helpful.
So, you know $1=1.00. And 5 quarters= $1.25. (0.25x5). So, if you want to add them together, you get $2.25.

Tickets to a school play cost $3 for students and $8 for adults. On opening night, $1000 was collected and 150 tickets sold. How many of each kind of ticket were sold? Write a system of equations and use substitution to solve.

Answers

Let the number of students who bought tickets be s,
Let the number of adults who bought tickets be a,

Equation 1:

[tex]3s \: + \: 8a \: = \: 1000[/tex]

Equation 2:

[tex]s \: + \: a \: = \: 150 \\ s \: = \: 150 \: - \: a[/tex]

Substitute ( 2 ) into ( 1 ),

[tex]3(150 \: - \: a) \: + \: 8a \: = \: 1000 \\ 450 \: - \: 3a \: + \: 8a \: = \: 1000 \\ 5a \: = \: 550 \\ a \: = \: 110[/tex]

Substitute a = 110 into ( 2 ),

[tex]s \: + \: 110 \: = \: 150 \\ s \: = \: 40[/tex]

Ans: 40 Student Tickets, 110 Adult Tickets
Final answer:

To solve this problem, set up a system of equations representing the number of student and adult tickets sold. Solve the system using substitution to find the numbers of each type of ticket sold.

Explanation:

To solve this problem, we can set up a system of equations to represent the number of student tickets and adult tickets sold.

Let x be the number of student tickets sold and y be the number of adult tickets sold.

We know that the total number of tickets sold is 150, so we have the equation:

x + y = 150

We also know that the total amount collected is $1000, so we have the equation:

3x + 8y = 1000

We can solve this system of equations using substitution.

From the first equation, we can solve for x in terms of y as:

x = 150 - y

Substituting this into the second equation, we have:

3(150 - y) + 8y = 1000

Simplifying, we get:

450 - 3y + 8y = 1000

Combining like terms, we get:

5y = 550

Dividing both sides by 5, we get:

y = 110

Substituting this value back into the first equation, we have:

x + 110 = 150

Simplifying, we get:

x = 40

Therefore, 40 student tickets and 110 adult tickets were sold.

Which of these sentences is always true with a parallelogram?

A.) all sides are congruent

B.) all angles are congruent

C.) the diagonals are congruent

D.) opposite angles are congruent

Answers

Answer:

Opposite angles are congruent

Step-by-step explanation:

The parallelogram has parallel opposite sides and also the opposite sides are congruent. Few other properties of parallelogram are -

It has two pairs of parallel opposite sides. Its diagonals bisect each other.It has two pairs of equal opposite angles. It has two pairs of equal and parallel opposite sides.

So, the answer is D.) opposite angles are congruent.

Answer:

D. Opposite angles are congruent.

Step-by-step explanation:

plato

ILL GIVE BRAINLIEST IF YOU HELP

Find the hypotenuse of a right triangle with legs measuring 4 and 5 ft. 6.40

ANSWER a=4, b=5, so 42 + 52 = c2 and 16 + 25 = c2, so 41 = c2, then the square root of 41 =c

CAN SOMEONE EXPLAIN HOW TO GET THIS??!!

Answers

4^2 + 5^2 = X^2

16 + 25 = X^2
41 = x^2
X = sqrt(41)
x = 6.40

hypotenuse = 6.40

Answer:

4^2 + 5^2 = X^2

16 + 25 = X^2

41 = x^2

X = sqrt(41)

x = 6.40

hypotenuse = 6.40

Step-by-step explanation:

The roof of a factory rises vertically 7 ft through a horizontal run of 42 ft. What is the pitch of the roof?

Answers

Final answer:

The pitch of the roof, which rises vertically 7 ft through a horizontal run of 42 ft, is 2. This means the roof rises 2 inches for every 12 inches of horizontal run.

Explanation:

The question asks about calculating the pitch of a roof with a vertical rise of 7 ft and a horizontal run of 42 ft. The pitch of a roof is generally expressed as the amount of vertical rise per 12 inches of horizontal run. To find the pitch, we first need to calculate the rise per 12 inches of horizontal run.

Given:

Rise = 7 ft

Run = 42 ft

To find how much the roof rises for every 12 inches of run, we use the formula:

Pitch = (Rise / Run) × 12

Plugging in the given values:

Pitch = (7 / 42) × 12 = 2

Thus, the pitch of the roof is 2, meaning the roof rises 2 inches for every foot (12 inches) of horizontal run.

a fund drive announces that it has raised 4376 which is 20% of its goal. How much more must be raised?

Answers

Answer:
It must raise an additional 17504

Explanation:
Assume that the amount to be raised is x.
Now, we are given that 20% of x is 4376, therefore:
0.2x = 4376
x = 4376/0.2
x = 21880

It has raised 4376, therefore:
amount left to raise = 21880 - 4376 = 17504

Hope this helps :)
You can solve this problem as follows:
 
 1. Let's call the amount: "y".
 
 2. The exercise says that 4376 which is 20% of its goal, so we have:
 
 y=4376
 20% of its goal=4376
 
 3. Then, we have the equation below:
 
 20y/100=4376
 0.20y=4376
 
 4. When we clear the variable "y", we obtain:
 
 y=4376/0.20
 y=21880
 
 5. Finally, we will have:
 
 21880-4376=17504
 
 6. How much more must be raised?
 
 The anwer is: 17504 

Devin is making a candle by pouring melted wax into a mold in the shape of a square pyramid. Each side of the base of the pyramid is 10 cm and the height of the pyramid is 11 cm. To get the wax for the candle, Devin melts cubes of wax that are each 3 cm by 3 cm by 3 cm. What is the minimum number of wax cubes Devin will need in need in order to make the candle? Show your work. Please explain.

Answers

The first thing you should do in this case is to calculate the volume of the square pyramid, which will be given by:
 V = (Ab * h) / 3
 Where,
 Ab: Area of the base.
 h: height of the pyramid.
 Substituting the values we have:
 V = ((10 * 10) * (11)) / 3
 V = 366.6666667 cm ^ 3
 We now calculate the volume of each cube, which will be given by:
 V '= L ^ 3
 Where,
 L: sides of the cubes.
 Substituting we have:
 V '= (3) ^ 3
 V '= 27 cm ^ 3
 The number of cubes will be:
 N = (V) / (V ')
 N = (366.6666667) / (27)
 N = 13.58024691
 Answer: 
 the minimum number of wax cubes Devin will need is 13 in order to make the candle

Segment AB has endpoints A(–4, 6) and B(1, 4). After a dilation, centered at the origin, the image of A is (–6, 9). Without measuring the distance, explain how you could find the image of B

Answers

If the image is centered at the origin you can divide the terms of the image from the preimage to find the scale or ratio at which it was dilated. In this case, you will use the points of A because the point b does not matter in this case.

[tex] \frac{-6}{-4} = 1.5 [/tex]  and [tex] \frac{9}{6} = 1.5[/tex] so the image is dilated by a scale of 1.5

now that we know the scale we multiply the points of B by the scale to get the image.    1*1.5 = 1.5  and 4*1.5 = 6 so the image for B is (1.5, 6) 

The image of point B is B'(1.5,6).and this can be determined by finding the dilation factor and then multiplying point B by the dilation factor.

Given :

Segment AB has endpoints A(–4, 6) and B(1, 4).After a dilation, centered at the origin, the image of A is (–6, 9).

In order to determine the image of point B, first, determine the dilation factor. let 'x' be the dilation factor, then:

[tex]-4\times x = -6[/tex]

[tex]x = \dfrac{3}{2}[/tex]

Now, after dilation the point B becomes:

[tex]\rm B(1,4)\to B'(1\times \dfrac{3}{2},4\times \dfrac{3}{2})[/tex]

Simplify the above expression.

[tex]\rm B'\left(\dfrac{3}{2},6\right) = B'(1.5,6)[/tex]

The image of point B is B'(1.5,6).

For more information, refer to the link given below:

https://brainly.com/question/19347268

If you work 52 weeks/year and 40 hours/week, how many hours would you work in one year? quizlrt

Answers

52×40=2080
You will work 2080hours in the year

Final answer:

To find the total hours worked in a year, multiply the number of hours worked per week by the number of weeks in a year.

Explanation:

To calculate the total hours worked in a year:

Hours worked per week = 40 hours

Weeks worked per year = 52 weeks

Total hours worked in a year = 40 hours/week x 52 weeks = 2080 hours

Solve. x² + 20x + 100 = 50
A)x=−10±52√
​B)x=50±252√ ​
​C) x=10±52√ ​ ​
​D)x=50±52√ ​

Answers

x² + 20x + 100 = 50


x = −10 ± 5√2



Solve. x²+ 20x + 100 = 50

Subtracting 50 from both sides

[tex] x^{2} +20x+100-50=50-50 [/tex]

[tex] x^{2} +20x+50=0 [/tex]

To solve the quadratic equation, let us use quadratic formula

For, [tex] ax^{2} +bx+c=0 [/tex] , [tex] x=\frac{-b+-\sqrt{b^{2}-4ac}}{2a} [/tex]

So, a=1, b=20, c=50

So, we get,

x=[tex] \frac{-20+-\sqrt{20^{2}-4*1*50}}{2*1} [/tex]

[tex] x=\frac{-20+-\sqrt{400-200}}{2} [/tex]

[tex] x=\frac{-20+-\sqrt{200}}{2} [/tex]

[tex] x=\frac{-20+-10\sqrt{2}}{2} [/tex]

[tex] x=\frac{-10+-5\sqrt{2}}{1} [/tex]

[tex] x=-10+-5\sqrt{2} [/tex]

Option(a) Answer

So, x=-10+5[tex] \sqrt{2} [/tex]

or, x=-10-5[tex] \sqrt{2} [/tex]

What is the value of x in the figure?
Enter your answer in the box.

x =

Answers

Answer:

The value of x in the given figure is, [tex]34^{\circ}[/tex]

Step-by-step explanation:

Complementary angle states that the two angles sum up to 90 degree.

From the given figure

[tex]x^{\circ}[/tex] and [tex]56^{\circ}[/tex] are complementary angles.

by definition of complementary angles;

[tex]x^{\circ} +56^{\circ} = 90^{\circ}[/tex]

Subtract  [tex]56^{\circ}[/tex]  from both sides we get;

[tex]x^{\circ} = 90^{\circ} -56^{\circ}[/tex]

Simplify:

[tex]x = 34^{\circ}[/tex]

therefore, the value of x in the given figure is, [tex]34^{\circ}[/tex]



Other Questions
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