Christopher Christopher just found beautiful yarn for 20% off at his favorite yarn store. He can make one scarf from 2/3 of a ball of yarn. If Christopher buys 12 balls of yarn, how many scarves can he make

Answers

Answer 1
2/3=.6 repeating
12/.6 repeating = 18
13 balls of yarn would be used to make 18 scarves.
Answer 2
Hello!

Let's convert 2/3 to a decimal and then divide 12 balls of yarn by that.

To convert a fraction to a decimal, we must divide its numerator by its denominator.

2 ÷ 3 = 0.67 (6 Repeating)

Now, divide 12 yarn balls by this:

12 ÷ 0.67 (Repeating) = 17.91 (Repeating decimal)

A N S W E R:

Christopher can make 18 scarves with 12 balls of yarn.

Related Questions

Problem Safety standards require a pool to add 3 chlorine tablets to every 2,000 gallons of water. Today, the lifeguards at Park Pool added 8 chlorine tablets to their pool's 10,000 gallons of water. How does Park Pool's chlorine compare to the safety standards?

Answers

That would be too little chlorine compared to safety standarts:
10,000 gallons of water is 5 times more than 2,000. So to achieve the safety standards , Park's pool must have 5 times the amount of chlorine it's necessary for 2.000 gallons.
3 chlorine tablets × 5 = 15 tablets

Mark would need to put 15 chlorine tablets to achieve safety standards

I hope you understood my brief explanation . And please consider marking this awnser as Branliest. Thank you! :)

Answer:

In the park's pool there are 7 less chlorine tablets as compared to safety standards.

Step-by-step explanation:

Number of chlorine tablets in 2,000 gallons water = 3 tablets

Number of tablets in 1 gallon of water = [tex]\frac{3}{2,000} tablets[/tex]

Number of tablet to be added in 10,000 gallons of water :

[tex]\frac{3}{2,000}\times 10,000 tablets=15 tablets[/tex]

Number of chlorine tablets added by lifeguard in 10,000 gallon water=8 tablets

Tablets of chlorine to be more added =

=15 tablets - 8 tablets = 7 tablets

In the park's pool there are 7 less chlorine tablets as compared to safety standards.

please help i will mark brainliest

Answers

Second one. 

2^6 = 2*2*2*2*2*2
2×2×2×2×2×2=2^6. so its the second one

Triangle ABC has vertices A(1,4), B(−2,4) , and C(−1,−1) . A dilation with a scale factor of 0.25 and center at the origin is applied to the triangle.

What are the coordinates of B' in the dilated image?

Enter your answer in the boxes.

B' has a coordinate pair of (
,
)

Answers

the answer is (0.5,1)
The answer was (-0.5, 1) I just took the test 

The graph below shows the numbers of cups of mango juice that are mixed with different numbers of cups of lemon-lime soda to make servings of mango soda:

What is the ratio of the number of cups of mango juice to the number of cups of lemon-lime soda?
A.1:40
B.10:1
C.40:1
D.1:10

Answers

Answer:

(B)

Step-by-step explanation:

In the given graph,   it is shown the number of cups of mango juice are mixed with different numbers o cups of lemon juice.

Then, From the graph, at Point(10,1),

Ratio of the cups of mango juice to the number of cups of lemon juice soda=[tex]\frac{10}{1}[/tex]

=10:1

At point (20,2)

Ratio of the cups of mango juice to the number of cups of lemon juice soda=[tex]\frac{20}{2}=\frac{10}{1}[/tex]

=10:1

At point (30,3)

Ratio of the cups of mango juice to the number of cups of lemon juice soda=[tex]\frac{30}{3}=\frac{10}{1}[/tex]

=10:1

At point (40,4)

Ratio of the cups of mango juice to the number of cups of lemon juice soda=[tex]\frac{40}{4}=\frac{10}{1}[/tex]

=10:1

Thus, Option B is correct.

Answer:

B

Step-by-step explanation:

In the given graph,   it is shown the number of cups of mango juice are mixed with different numbers o cups of lemon juice.

Then, From the graph, at Point(10,1),

Ratio of the cups of mango juice to the number of cups of lemon juice soda=

=10:1

At point (20,2)

Ratio of the cups of mango juice to the number of cups of lemon juice soda=

=10:1

At point (30,3)

Ratio of the cups of mango juice to the number of cups of lemon juice soda=

=10:1

At point (40,4)

Ratio of the cups of mango juice to the number of cups of lemon juice soda=

=10:1

Thus, Option B is correct.

Liam’s football team scored a total of 43 separate times this season, with a mix of touchdowns and field goals. Each touchdown is worth 7 points, and each field goal is worth 3 points. If the team scored a total of 301 points this season, how many touchdowns and field goals did they score?

Answers

This question is an example of what we call "system of equations". We can use two separate equations to help us solve. 

Let a = number of touchdowns
Let b = number of field goals

a + b = 43
7a + 3b = 301

We can solve this system using the elimination method. 

1. a + b - b = 43 + -b (add - b to both sides)
     a = -b + 43

2. substitute -b + 43 for a in 7a + 3b = 301
     7 (-b +43) + 3b = 301
     -4b + 301 = 301 (simplify both sides of the equation)
      -4b + 301 - 301 = 301 - 301 (add -301 to both sides)
        -4b = 0
          b  = 0 

Since b = 0, and b is the number of field goals, we know that Liam's team did not score any field goals. Which means the only points from his team came from touchdowns. So, 43 touchdowns were scored, and 0 field goals were scored, for a total of 301 points. 
Final answer:

The football team scored 43 times this season, comprising solely of touchdowns worth 7 points each, totalling to 301 points. The team did not score any field goals worth 3 points.

Explanation:

This problem can be solved using systems of linear equations. We have two equations here: 1. The total number of times the team scored, which is touchdowns(T) plus field goals(F) equals 43 (T+F=43). 2. The total points the team made, each touchdown being 7 points and each field goal being 3 points, equals 301 (7T + 3F = 301). By solving this system of equations, we can find the number of touchdowns and field goals.

From the first equation (T + F = 43), we can express T as (43 - F). Substitute T in the second equation: 7(43 - F) + 3F = 301, which simplifies to 301 = 301 - 4F. By rearranging, we get 4F = 0. Hence, F = 0. Returning to the first equation, T = 43 - F. As F=0, T = 43.

Thus, the team scored 43 touchdowns and 0 field goals.

Learn more about Systems of Linear Equations here:

https://brainly.com/question/33609849

#SPJ2

How many numbers are written from n to k, including n and k?

Answers

Answer:

k-n

Step-by-step explanation:

Answer:

k-n-1

Step-by-step explanation:

This is what I think based on other formulas

2times 2 1/3 as a mixed number

Answers

the answer is 14/3 or 4 2/3. 
2 1/3 = 2 x 3 + 1 all over 3 = 7/3
2 x 7/3 = 2 x 7 / 1 x 3 = 14/3 = 4 2/3
The answer would be

First turn the mixed number into a fraction, which is 7/3
We need to turn 2 into a fraction, so we put it over a 1, so 2/1.

Now we multiply and simplify , which is 14/3

Which gives us a mixed number of 4 2/3

Hope this helped, have fun and STAY SMART! =P

If the quadratic formula is used to solve 2x(x + 5) = 4, what are the solutions? {-1/2, -9/2}

Answers

x²+bx=c
x=[-b+√(b²+4c)]/2

2x(x+5)=4
2x²+10x=4
x²+5x=2

x=[-5+√(5²+4*4)]/2 

if b=-1/2 and c=-9/2
x= {1/2+√[(1/2)²+4*(-9/2)]}/2


Answer:

The solutions are:

           [tex]x=-5.372\ and\ x=0.372[/tex]

Step-by-step explanation:

The equation is given by:

              [tex]2x(x+5)=4[/tex]

on using the distributive property of multiplication in the left hand side of the equation we have:

[tex]2x\times x+2x\times 5=4\\\\i.e.\\\\2x^2+10x=4\\\\i.e.\\\\2x^2+10x-4=0\\\\i.e.\\\\2(x^2+5x-2)=0\\\\i.e.\\\\x^2+5x-2=0[/tex]

Now, we know that the solution of the quadratic equation:

[tex]ax^2+bx+c=0[/tex] is given by:

[tex]x=\dfrac{-b\pm \sqrt{b^2-4ac}}{2a}[/tex]

Here we have:

[tex]a=1,\ b=5\ and\ c=-2[/tex]

Hence, the solution is:

[tex]x=\dfrac{-5\pm \sqrt{5^2-4\times 1\times (-2)}}{2\times 1}\\\\i.e.\\\\x=\dfrac{-5\pm \sqrt{25+8}}{2}\\\\i.e.\\\\x=\dfrac{-5\pm \sqrt{33}}{2}\\\\x=\dfrac{-5+\sqrt{33}}{2},\ x=\dfrac{-5-\sqrt{33}}{2}[/tex]

Hence, in decimal for the solution is:

[tex]x=-5.372\ and\ x=0.372[/tex]

pete spends 3/5 of his monthy pay on rent, 1/8 on bills and then spends half of what is left on food. if his monthly pay is $820, how much does he have left at the end of the month?

Answers

Pete will have 30 dollars and 75 cents left
3/5 rent + 1/8 bills
24/40 + 5/40 = 29/40 rent and bills
What's left is 40/40 - 29/40 = 11/40
half that goes to grocery leaving 11/80
820 * 11/80 = 112.75

please help fast i will mark brainliest

Answers

Hey there! :D

The best answer is: "D"

A number that is divisible by 9 is also divisible by 3 because 3 is a factor of 9. 

All of the numbers divisible by 9 are also divisible by 3, so "B" and "C" can be ruled out. Not all of the factors of 9 are factors of 3. 9 is a factor of 9. 9 is NOT a factor of 3. 

I hope this helps!
~kaikers 
A number that is divisible by 9 is also divisible by 3 because 3 is a factor of 9

A factory employs skilled laborers at$25 per hour and unskilled laborers at $12 per hour. The total hourly cost of the factory’s 24 workers is $405. How many of each type of laborer works at the factory.

Answers

For this case what you should do is the following system of equations:
 x: skilled laborers
 y: unskilled laborers
 By writing the system we have:
 x + y = 24
 25x + 12y = 405
 Solving the system:
 Step 1:
 -25x + -25y = -600
 25x + 12y = 405
 Step 2:
 -13y = -195
 y = 195/13
 y = 15
 step 3:
 x = 24-y
 x = 24-15
 x = 9
 Answer:
 skilled laborers = 9
 unskilled laborers = 15

Find an ordered pair (x,y) that satisfies both of the equations below:
2x - 3y = -5
5x - 2y = 4

Answers

An ordered pair(x, y) that satisfies both of the equations is (2, 3).

Answer:

(2,3)

Step-by-step explanation:

Multiplying the first equation by 5 and the second equation by $-2$ gives

\begin{align*}

10x-15y&=-25,\\

-10x + 4y &=-8.\\

\end{align*}Adding the two equations gives $-11y = -33$, so $y=3$. Substituting $y=3$ in the first original equation gives $2x - 9 = -5$, so $2x = 4$ and $x = 2$. Therefore, the solution is $(x,y) = \boxed{(2,3)}$

write the equation of the line with x-intercept 3 and passing through the point (5,4).

A. y-2=1/2(x-4)
B. y+2=2(x+4)
C. y-2=2(x-4)
D. y-2=1/2(x-4)

Answers

The straight line is given by the equation
y=kx+b
We substitute coordinates of points 
0=3k+b (1)
4=5k+b (2)
We give a system of equations
Solution of this system:
(1) b=-3k
(2) 4=5k-3k
2k=4
k=2
b=-6
y=2x-6
y=2x-8+2
y-2=2(x-4) Answer C

Answer:

C. y-2=2(x-4)

Step-by-step explanation:

A bike wheel is 26 inches it in diameter what is the bikes with your diameter in millimeters

Answers

The answer would be 660.4 millimeters
Final answer:

To convert the bike wheel diameter from inches to millimeters, multiply 26 inches by the conversion factor of 25.4 mm/inch, resulting in a diameter of 660.4 mm.

Explanation:

To convert the diameter of a bike wheel from inches to millimeters, we use the conversion factor that 1 inch is equal to 25.4 millimeters. Hence, we multiply the diameter in inches by this conversion factor.

The calculation will be:

Multiply the diameter in inches (26 inches) by the conversion factor (25.4 mm/inch).The diameter in millimeters is 660.4 mm (26 inches × 25.4 mm/inch).

Therefore, the diameter of the bike wheel is 660.4 millimeters.

the function f(x)=40x-80 models the number of visitors a website received x days after it was created. Which is the most appropriate domain for function?

Answers

Final answer:

The most appropriate domain for the given function is x ≥ 0.

Explanation:

The domain of a function represents the set of all possible input values, or x-values, for which the function is defined. In this case, the function f(x) = 40x - 80 represents the number of visitors a website received x days after it was created. Since time cannot be negative and the website exists only after it was created, the most appropriate domain for the function would be x ≥ 0. This ensures that the function is defined for all non-negative values of x, which aligns with the context of the problem.

What’s the difference between an inscribed and circumscribed circle

Answers

Inscribed is a polygon inside a circle with all points on a given point in the circle. Circumscribed is a circle inside a polygon with any given point touching just one point on the polygon. Hope this helped.
A circumscribed figure is a shape drawn outside another shape. For a polygon to be inscribed inside a circle, all of its corners, also known as vertices, must touch the circle. If any vertex fails to touch the circle, then it's not an inscribed shape

HELP ANSWER FAST WILL PUT BRAINLIEST AND RATE IF CORRECT

A parallelogram has a height of 5 units. One side of the parallelogram is AB. The parallelogram has no right angles.

Draw the parallelogram using the Polygon tool.

Each segment of the grid represents 1 unit.

Answers

here is what your answer should of looked like. :)

So I can give brainliest if correct ^^ this is my other acc

j is 25 more than 3
solve for j

Answers

25+3=J
25+3=28
Therefore J=28

J=28=25 more than 3...
28-25=3

Answer:

25+3=28 - 28=j or j=28

Step-by-step explanation:

just add 25 and 3 and you will get 28.

Jimmy invest $16,000 in an account that pays 7.03% compounded quarterly. How long (in years and months) will it take for his investment to reach $23,000?

Answers

To solve this we are going to use the compound interest formula [tex]A=P(1+ \frac{r}{n})^{nt} [/tex]
where:
[tex]P[/tex] is the investment
[tex]r[/tex] is the interest rate in decimal form
[tex]n[/tex] is the number of times the interest is compounded per year
[tex]t[/tex] is the time in years
[tex]A[/tex] is the amount after [tex]t[/tex] years 

First, lets convert the interest rate to decimal dividing it by 100%:
[tex]r= \frac{7.03}{100} =0.0703[/tex]
Next, lets find [tex]n[/tex]. Since we know that the interest is compounded every 4 months (quarterly), it will be compounded [tex] \frac{12}{4} =3[/tex] times in a year, so [tex]n=4[/tex].
We also know that [tex]A=23000[/tex] and [tex]P=16000[/tex], so lets replace all the quantities into our compound interest formula:
[tex]25000=16000(1+ \frac{0.0703}{3})^{3t} [/tex]
[tex]25000=16000(1.0234)^{3t} [/tex]

Notice that the the number of years [tex]t[/tex] is in the exponent, so we have to use logarithms to bring it down. But first lets divide both sides by 16000 to isolate the  exponential expression:
[tex] \frac{25000}{16000} =(1.0234)^{3t} [/tex]
[tex](1.0234)^{3t} = \frac{25}{16} [/tex]
[tex]ln(1.0234)^{3t} =ln( \frac{25}{16} )[/tex]
[tex]t= \frac{ln( \frac{25}{16}) }{3ln(1.0234)} [/tex]
[tex]t=6.43[/tex]

Now that we know [tex]t=6.43[/tex], the last thing to do is convert 0.43 years to months:
[tex](0.43 years)( \frac{12months}{1year} )=5.16months[/tex]

We can conclude that Jimmy's investment will take 6 years and 5 months to reach $25,000.

A, B and C are integers. If B is greater than A, then the sum of A and B will always produce a solution C with the same sign as B. True or false?

Answers

This would be false because it will depend on the actual values of both a and b, including if they are positive or negative.

This is true.

For example :

B = -6
A = -9

A + B = C = -6 + -9 = -15.

The value is C has the same sign as B.

B = 2
A = -5

A + B = -5 + 2 = -3.

Here The sign for C does not match the sign for B, which is positive.

Daniel wants to simplify this expression. Which like terms can he combine? 12ab - 8a + 3ab

Answers

12ab and 3ab because they are like terms and 8a is not
To combine you look at the variable
which ones are the same, you combine them
ab and ab are the same so you combine them
15ab - 8a

That's the least you can simplify this expression

Hope this helps :)

what is 2 3/4 in simplest form

Answers

The value is already in its simplest form, it cannot be reduced any further.

The length of rectangle ABCD is 4 in. The length of similar rectangle DEFG is 6 in. How many times greater than the area of ABCD is the area of DEFG?

Answers

The length of the DEFG rectangle
is 6/4 of the length of the ABCD rectangle.

6/4=3/2 = 1,5

How many times greater than the surface of ABCD is the DEFG area?
1,5 times

The area of rectangle DEFG is 9/4 times greater than that of rectangle ABCD. This is determined by squaring the scale factor that relates their lengths, since the rectangles are similar.

The area of rectangle DEFG is how many times greater than the area of rectangle ABCD can be found by comparing the squares of their corresponding lengths, since they are similar rectangles. The length of rectangle ABCD is 4 inches, while the length of rectangle DEFG is 6 inches. To determine the area comparison, we square the scale factor, which is the ratio of the lengths of the two rectangles. This means the scale factor is 6/4, which simplifies to 3/2. Squaring this gives us (3/2)² = 9/4. Therefore, the area of DEFG is 9/4 times greater than the area of ABCD.

In the case of the squares Marta has, if one square has side lengths twice that of the other, the larger square will have an area that is 2² = 4 times larger than the smaller square. Applying this concept of squaring the scale factor to rectangles, as in the original question, gives us our ratio of areas between similar figures.

What is the exact volume of the cone?

80π ft³

4003π ft³

400π ft³

418710π ft³

Answers

Volume of cone= 1/3 x pi x r^2 x h 
 
Where r=5 ft and h=16ft

Volume= 1/3 x pi x 5^2 x 16=400/3  π  ft^3

The lengthy of a rectangle is 2 times its width. The area of the rectangle is 72 square inches. Find the dimensions of the rectangle

Answers

w= width
l= 2w= length

Area= length * width
substitute l= 2w for the length
72= 2w * w
72= 2w^2
divide both sides by 2
36= w^2
take the square root of both sides
6 inches= w

Substitute to find length:
2w= 2(6)= 12 inches

CHECK:
72= 6 * 12
72= 72

ANSWER:
Width= 6 inches; Length= 12 inches

Hope this helps! :)
Final answer:

The width of the rectangle is 6 inches and the length is 12 inches.

Explanation:

To find the dimensions of the rectangle, we can use the fact that the length is 2 times the width. Let's define the width as 'w' inches. According to the problem, the length is 2 times the width, so the length would be '2w' inches. The area of a rectangle is calculated by multiplying the length and the width, so we can set up the equation: 'w * 2w = 72'. Solving this equation, we find that 'w' equals 6 inches. Therefore, the width of the rectangle is 6 inches and the length is 2 times that, which is 12 inches.

Factor y3−9y2+y−9 by grouping.

Answers

[tex]y^3 - 9y^2+y-9 [/tex]
[tex]= y^3 + y - 9y^2 -9 [/tex]
[tex]= y(y^2+1) - 9(y^2+1) [/tex]
[tex]= (y - 9)(y^2+1)[/tex]

Final answer:

To factor the expression y^3 - 9y^2 + y - 9 by grouping, divide it into two groups, factor out common factors, and note that (y - 9) is common to both, yielding the final factored form (y^2 + 1)(y - 9).

Explanation:

To factor by grouping the expression y3 − 9y2 + y − 9, we first split it into two parts where common factors are apparent:

(y3 − 9y2) and (y − 9)

Next, we factor out the common factors from each group:

y2(y − 9) + 1(y − 9)

Now, we notice that (y − 9) is a common factor in both terms. So, we factor (y − 9) out of the entire expression:

(y2 + 1)(y − 9)

This gives us the final factored form of y3 − 9y2 + y − 9, which is (y2 + 1)(y − 9).

The length of a rectangle is 6 feet longer than its width. If the perimeter of the rectangle is 56 feet, find its length and width.

Answers

2(6+x) + 2x=56
12+4x=56
-12       -12
4x=44
÷4   ÷4
x=11

The measure of the width is 11ft
and the measure of the length is:
11+6=17ft

Final answer:

The width is 11 feet and the length is 17 feet.

Explanation:

The question asks us to find the length and width of a rectangle where the length is 6 feet longer than the width and the perimeter is 56 feet. To solve this, let's denote the width of the rectangle as w feet.

Since the length is 6 feet longer, the length will be w + 6 feet.

The formula for the perimeter (P) of a rectangle is P = 2(length + width). We can plug in our expressions for length and width into this formula:

P = 2(w + 6 + w)

Given that the perimeter is 56 feet, we have:

56 = 2(2w + 6)

Dividing both sides by 2, we get:

28 = 2w + 6

Subtract 6 from both sides:

22 = 2w

Divide both sides by 2:

11 = w

Therefore, the width of the rectangle is 11 feet and the length is w + 6 = 11 + 6 = 17 feet.

**PLEASE HELP** Suppose your class is raising money for the Red Cross. You make $5 on each basket of fruit and $3 in each box of cheese that you sell. How many items of each type must you sell to raise more than $150?

a. Write a linear inequality that describes the situation.
b. write two possible solutions to the problem

Answers

a. Write a linear inequality that describes the situation.
 Let's name variables:
 x: basket of fruit
 y: box of cheese
 We can write the following inequality:
 5x + 3y> 150

 b. write two possible solutions to the problem 
 For this problem we can have many solutions:
 Two possible solutions are:
 Solution 1: 
 x = 20
 y = 20
 5 (20) +3 (20)> 150
 100 + 60> 150
 160> 150
 
 Solution 2:
 x = 15
 y = 30
 5 (15) +3 (30)> 150
 75 + 90> 150
 165> 150

chris are 1/8 of a banana cream pie with a 1/4 diameter. what is the area of the remaining portion of the pie
plz show work

Answers

To find the remaining area of the pie, you will need to find the area of the original pie and then multiply it by 7/8 because that is the amount of the pie that was NOT eaten.

Here is the formula to find the area:
A = pi x r^2
22/7 x 1/8^2
A = 11/224 square units is the area.

7/8 x 11/224 = 11/256 square units is the area of the original pie.

Answer:153.9

Step-by-step explanations equation A=pi×r^2

A=pi×7^2

A=pi×79

A=153.9 i round

A model rocket is launched from the ground with an initial velocity of 160 ft/sec. how long will it take the rocket to reach its maximum height? Show all work in the space provided. Assume the model rocket’s parachute failed to deploy and the rocket fell back to the ground. How long would it take the rocket to return to Earth from the time it was launched? Show all work in the space provided.

Answers

The formula we need is
[tex]h(t)=-16t^2+v_0 t+h_0[/tex], where v₀ is the starting velocity and h₀ is the initial height.  Using the velocity and starting height from our problem we have
[tex]h(t)=-16t^2+160t+0[/tex].  The path of this rocket will be a downward facing parabola, so there will be a maximum.  This maximum will be at the vertex of the graph.  To find the vertex we start out with [tex]x= \frac{-b}{2a}[/tex], which in our case is [tex]x= \frac{-160}{2(-16)}= \frac{-160}{-32} = 5[/tex].  It will take 5 seconds for the rocket to reach its maximum height.  Plugging this back into our formula gives us
[tex]h(5)=-16(5^2)+160(5)+0 \\=-16(25)+800 \\=-400+800=400[/tex]
The rocket's maximum height is 400 feet.
We set our formula equal to zero to find the time it takes to hit the ground, then we factor:
[tex]0=-16t^2+160t+0 \\0=-16t^2+160t \\0=-16t(t-10)[/tex]
Using the zero product property, we know that either -16t =0 or t-10=0.  When -16t=0 is at t=0, when the rocket is launched. t-10=0 gives us an answer of t=10, so the rocket reaches the ground again at 10 seconds.
Other Questions
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