paul is in charge of the egg toss at the world egg day fair. there are 48 people participating in teams of 8 people. each team needs 1 egg. paul is buying eggs in cartons that each have 6 eggs. how many cartons does paul need?

Answers

Answer 1
Well he should only need one egg carton if each team only needs 1 egg.
Answer 2

Final answer:

Paul needs to buy 1 carton of eggs, as there are 6 teams needing 1 egg each, and one carton contains 6 eggs.

Explanation:

Paul needs to calculate how many cartons of eggs to buy for the egg toss at the world egg day fair.

With 48 people participating in teams of 8, we have a total of 48/8 = 6 teams, and each team needs 1 egg.

Since each carton contains 6 eggs, Paul needs to buy 6/6 = 1 carton to provide one egg for each team.


Related Questions

during the new year celebration there are orange, green purple, and blue fireworks. In how many different orders can the different colors of fireworks appear?

Answers

There are 256 possible combinations of fireworks, if they can be repeated in each 4 firework combinations.
If they cannot be repeated, there are 24 possible combinations.

There are 24 different orders in which the different colors of fireworks can appear.

What is an expression?

An expression contains one or more terms with addition, subtraction, multiplication, and division.

We always combine the like terms in an expression when we simplify.

We also keep all the like terms on one side of the expression if we are dealing with two sides of an expression.

Example:

1 + 3x + 4y = 7 is an expression.

3 + 4 is an expression.

2 x 4 + 6 x 7 – 9 is an expression.

33 + 77 – 88 is an expression.

We have,

If there are four colors of fireworks (orange, green, purple, and blue), then the number of different orders in which they can appear can be found by calculating the number of permutations of four objects, which is:

4! = 4 x 3 x 2 x 1 = 24

Therefore,

There are 24 different orders in which the different colors of fireworks can appear.

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movie mania charges a subscription fee of $30 and an additional fee of 5 per movie

Answers

Movie mania is earning:
[tex]M_m: y=\frac{30+5x}{x} [/tex],
per movie.
Movie time is earning 
[tex]M_t: y=\frac{25+6x}{x}[/tex], 
per movie.
Anna wants her customers to pay more than they would at Movie Time but less than Movie Mania. 
The answer would be D :
[tex]y\ \textgreater \ \frac{6x+25}{x}\\ y\ \textless \ \frac{5x+30}{x}[/tex]

if the area of a rectangle is 42 feet. what could be possible lengths and widths of the rectangle? 42=__×___

Answers

6×7
because 6×7=42
I hope this helps!
Hello!

We know that it is a rectangle, so its length will be longer than its width, unlike a square.

Here are some possible widths:

42 = 7 × 6

42 = 14 × 3

42 = 21 × 2

42 = 42 × 1

These are the factors of 42.

Identify the graph that displays the altitude of a skydiver as he is taken up in a plane and then jumps.

Answers

the graph would probably have an inclined line and then a declining line

Answer:

A is your answer

Graph Below

Scientist determine that Antarctica average winter temperature was 34.44 Celsius the difference between the temperature and Antartica highest record temperature was 49.44 degrees what was the highest record temperature

Answers

If the average temperature in Antacrctica were 34.44 °C, the ice sheet would have melted long ago. We expect you intend -34.44 °C.

Then the highest recorded temperature is
  -34.44 °C +49.44 °C = 15 °C . . . . . . . . . . about 59 °F

write each fraction in simplest form. if the fraction is already in simplest form, write simplified


A.
[tex] \ \frac{4}{14} [/tex]
B.
[tex] \frac{15}{20} [/tex]
C.
[tex] \frac{21}{35} [/tex]

Answers

A. 4/14 = 2/7

B. 15/20 = 3/4

C. 21/35 = 3/5

Answer:

4/14 = 2/7

15/20 = 3/4

 21/35 = 3/5

Step-by-step explanation:

Gracie can purchase 5 oranges for $4 but she only wants one what is the cost of one orange

Answers

the cost of one orange is $1.25
what you do is you divide 5 by 4 so 5 divided by 4= 1.25
hope this helps!

Karina read a total of 20 2/4 pages in her science and social studies books combined she read 12 3/4 pages in her science book how many pages did she read in her social studies book?

Answers

7 3/4 pages in her social studies book

Final answer:

To find out how many pages Karina read in her social studies book, you subtract the number of pages read in the science book from the total pages read. After doing the math, Karina read 8 1/4 pages in her social studies book.

Explanation:

Karina read a total of 20 2/4 pages in both her science and social studies books combined. It is mentioned that she read 12 3/4 pages in her science book. To find out how many pages she read in her social studies book, one must subtract the pages read in the science book from the total pages read.

The subtraction of mixed numbers involves the following steps:

First, make sure the fractions have the same denominator.

Then, subtract the fractions.

If necessary, borrow from the whole number and reduce the fractions further.

Finally, subtract the whole numbers.

In this case:

Total pages - Science book pages = Social Studies book pages

20 2/4 - 12 3/4 = 7 5/4 or 8 1/4 pages (since 5/4 is equal to 1 and 1/4).

Therefore, Karina read 8 1/4 pages in her social studies book.

Bill's new porch is rectangular, with an area of 50 square feet. If the length of the porch is two times the width, what is the perimeter of the porch?

Answers

1. The formula for the area of a rectangle is:

 A=LxW

 L: The lenght of the rectangle (L=2W).
 W: The width of the rectangle.

 2. Let's substitute L=2W into the formula A=LxW:

 A=LxW
 A=2WxW
 A=2W²

 3. When we clear "W", we obtain:

 W²=A/2
 W=√(A/2)

 4. We already know the value of "A", so:

 W=√(50 ft²/2)
 W=√(25 ft²)
 W=5 ft

 5. Now, we must substitute the value of "W", into L=2W:

 L=2W
 L=2(5 ft)
 L=10 ft

 6. The perimeter of a rectangle is:

 P=2L+2W

 7. We know the value of "L" and "W", therefore:

 P=(2x10 ft)+(2x5 ft)
 P=20 ft+10 ft
 P=30 ft

 What is the perimeter of the porch? 

 The answer is: 30 ft
Final answer:

The width of the porch is 5 feet and the length is 10 feet. The perimeter of the porch is 30 feet.

Explanation:

To find the perimeter of the porch, we first need to find the dimensions of the porch. Let's assume the width of the porch is x feet. According to the problem, the length of the porch is two times the width, so the length would be 2x feet. Since the area of the porch is 50 square feet, we can set up the equation: x * 2x = 50. Simplifying this equation, we get 2x^2 = 50. Divide both sides by 2 to isolate x^2: x^2 = 25. Taking the square root of both sides, we find that x = 5. Therefore, the width of the porch is 5 feet and the length is 2 * 5 = 10 feet.

To find the perimeter, we use the formula: perimeter = 2 * (length + width). Substituting the values, we get perimeter = 2 * (10 + 5) = 2 * 15 = 30 feet. So, the perimeter of the porch is 30 feet.

Tomas created a function table using the equation y = x + 4. Which table is correct?

Answers

Since you did not include the choices to select the correct table, I will 1) explain you how to creat a table, and 2)  create a table w hich which you migh compare with your choices:

1) How to make a table

For the function y = x + 4, the variable x is the input and the variable y is the output.

A table consists of a sequence of pairs x, y.

You choose the x-values and calculate th y-values using the function.

For expample if you choose x = 3 as your input, then the output is given by the function y = x + 4, so you subsititute x = 3 and obtain y = 3 + 4 = 7.

And the table is represented as in the example below.

What you have to do is checking if all the values of the table given satisfy the equation y = x + 4.


2) Table (example):

   x      y = x + 4

 -20         -16

-19          -15

-18          -14

-17          -13

-16          -12

-15           -11

-14           -10

-13             -9

-12             -8

-11             -7

-10             -6

-9               -5

-8              -4

-7              -3

-6              -2

-5              -1

-4               0

-3               1

-2               2

-1               3

 0               4

 1               5

 2               6

 3               7

 4               8

 5               9

 6              10

 7              11

 8              12

 9              13

10             14

 11             15 

without graphing decide whether the system of linear equations below has one solution, no solution, or infinitely many solutions. y=3x-8. 4y=12x-5

Answers

Answer:

  B.  no solution

Step-by-step explanation:

Multiplying the first equation by 4 gives ...

  4y = 12x -32

This is inconsistent with the second equation, ...

  4y = 12x -5

There can be no common point on these parallel lines, hence no solution.

Answer:

You will revise your narrative, indicating four instances in which you have added adjectives and/or adverbs.

You will also submit a reflection paragraph.

View the grading rubric as you complete your assignment. This is your guide to a super submission.

Add adjectives and adverbs. Mark your new additions with an (Adj) or (Adv).

Make other revisions suggested in your Discussion-Based Assessment.

Write a reflection paragraph discussing changes you made during the revision process. Explain how you feel these changes improved your narrative.

Submit your (1) final draft and your (2) reflection paragraph.

Save your work to your computer or drive.

Submit your work in 03.10 Kick It Up a Notch.

Step-by-step explanation:

what is the proportion 5.2/8=y/6

Answers

It's another way to say
.. y/6 = 0.65

Multiply by 6 to find the value of y that makes it true as
.. y = 3.9

Six different ways to show equal groups of 18

Answers

Here are some different ways you can show equal grouts of 18:
9+9
Add 1 until you get 18 (18x1)
Add 2 until you get 18 (9x2)
6+6+6
3+3+3+3+3+3
I hope this helped! :-)

Lesson 8 homework practice solve percent problems

Answers

use slader.com they give you all the answer on there , look up the subject , the book you need and then you have all the answers there.
Final answer:

To solve percent problems, we can use equivalent fractions, cross-multiply, solve for the unknown, or convert percent to a fraction and simplify. In context, a 24% positive rate among students indicates that 24 out of every 100 students are positive.

Explanation:

In mathematics, specifically in percentage calculation, there are several methodologies to solve problems. One very common way, as mentioned in the reference material, is by setting up equivalent fractions with 100 as the denominator, and cross-multiplying. For example, if you have the fraction 9/37 representing some scenario (like 9 successful attempts out of 37), you can set up an equation like 9/37 = x/100, where 'x' is the equivalent percentage. Cross-multiply and solve for 'x' to get x = (9/37) * 100, giving you the percentage.

Also, note that a percent can be converted to a fraction by writing the value of the percent as a fraction with a denominator of 100. Simplify the fraction, if possible.

In context, if 24% of students are positive, that means for every 100 students, 24 would be positive. If only 70 are surveyed, then (24/100)*70 = 16.8 students, but since we can't have a part of a student, we would round it to 17 students are positive for this sample size.

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In a basic sine curve, where can the zeros NOT be found?

a. middle
b. beginning
c. maximum point
d. end

Answers

the most brainliest answer A) middle

Answer: Option 'C' is correct.

Step-by-step explanation:

Since we know that

[tex]f(x)=\sin x[/tex]

It is an odd function.

It has a period of 2π because the sine wave repeats after every 2π units.

It value lies between -1 and 1.

And we know that

[tex]\sin 0^\circ=0^\circ[/tex]

And 0 occurs exactly middle of -1 and 1.

So, the zeroes can be found in the middle, beginning and at the end.

But at maximum point, there will be no zero.

As when it attains its maximum point, it won't touch x-axis.

Hence, Option 'C' is correct.

What is the following product?
3 sqrt24 * 3sqrt 45

Answers

Final Answer:

The product of 3√24 and 3√45 is approximately 295.77.

Explanation:

To find the product, we can first simplify the individual square roots.

√24 = √(4 * 6) = 2√6

√45 = √(9 * 5) = 3√5

Substitute the simplified terms: 3 * 2√6 * 3 * 3√5 = 18√30

Factor out a 9: 18√30 = 9 * 2√(10 * 3)

Simplify the remaining square root: 9 * 2√30 ≈ 9 * 2 * 5.477 = 295.77 (rounded to two decimal places).

Therefore, the product of 3√24 and 3√45 is approximately 295.77.

Keshawn is constructing the inscribed circle for △PQR . He has already used his compass and straightedge to complete the part of the construction shown in the figure. Which construction could be his next step? Construct the angle bisector of ∠XQR . Construct the line through points P and X. Construct the perpendicular bisector of PQ¯¯¯¯¯ . Construct the perpendicular to QR¯¯¯¯¯ that passes through point X.

Answers

Answer:

Construct the perpendicular to QR¯¯¯¯¯ that passes through point X.

Step-by-step explanation:

An airplane is flying at an altitude of 10,000 feet when it receives clearance to land at the airport. The angle of depression from the airplane to the airport is 4o. What is the horizontal (ground distance) from the airport to the airplane's position?

Answers

Since we know that The angle of depression from the airplane to the airport is 40°, and its altitude is 10000 feet, we can create a right triangle using the horizontal of the plane, the angle of depression, and the altitude as one of the legs of our right triangle. the horizontal (ground distance) from the airport to the airplane's will be the same as the adjacent leg of our depression angle. To find the adjacent leg we'll need a trig function that relates our leg with the depression angle and the opposite leg. That trig function is tangent. So lets set up an equation and solve it to find our distance:
[tex]tan(40)= \frac{10000}{leg} [/tex]
[tex]leg= \frac{10000}{tan(40)} [/tex]
[tex]leg=11917.54[/tex]

We can conclude that the horizontal (ground distance) from the airport to the airplane's position is 11,917.54 feet.

A grocer had 40 crates of tomatoes. Each crate contained 124 tomatoes. She threw away 24 rotten tomatoes and repack the rest into bag of 8 tomatoes each. How many bags of tomatoes were there?

Answers

40 * 124 = 4,960

4,960 - 24 = 4,936

4,936 / 8 = 617

There are 617 bags of tomatoes.
the grocer has 40 crates of tomatoes with 124 tomatoes in each crater
124*40=4960 tomatoes
24 are rotten
4960-24=4936
4936/8=617 bags

Find the product of (4x − 3)(2x2 − 7x + 1).

Answers

Multiply each term in the left parentheses by each term in the right parentheses.

=(4x − 3)(2x2 − 7x + 1)

=(4x*2x2) + (4x*-7x) + (4x*1) + (-3*2x2) + (-3*-7x) + (-3*1)
multiply each set of parentheses

=8x3 - 28x2 + 4x - 6x2 + 21x-3
combine like terms

ANSWER:
=8x3 - 34x2 + 25x - 3

Hope this helps! :)

A space shuttle orbits earth at a rate of about 4,375 miles in 15 minutes. At the rate, how far does the space shuttle travel around earth in 1 hour?

Answers

4,375*4=17500


Hope this helps
First you would divide 4,375 by 15 and will get 291.6

There min in and 1hour so
291.6 times 60= 17,596

The shuttle will go 17,596 miles in an hour.

an artist painted a 6 foot tall painting, then decide to also create a smaller version. if she uses a scale of 4 inches=1.5 feet, what will be the height of the smaller painting

Answers

let
x----------------- > the height of the smaller painting
y-----------------> the height of the tall painting-----------> 6 ft

the scale factor is-------------- > x/y
(x/y)=(4 in)/(1.5 ft)
x=y*[(4 in)/(1.5 ft)]-------> 6*(4 in)/(1.5 ft)=16 in

the answer is x=16 in

Final answer:

To determine the height of the smaller version of the painting using the scale of 4 inches = 1.5 feet, we first convert the original height to inches (6 feet = 72 inches) and then use a proportion to find that the height of the smaller painting is 16 inches.

Explanation:

The student's question involves using a scale to determine the height of a smaller version of a painting. The scale given is 4 inches = 1.5 feet. To begin, we convert the original height of the painting from feet to inches since the scale is in inches. The original height of 6 feet is equivalent to 72 inches (because 1 foot is equal to 12 inches).



Next, we set up a proportion using the scale:



4 inches / 1.5 feet = x inches / 6 feet



Now we solve for x, which represents the height of the smaller painting in inches:



4 / 1.5 = x / 6

4 / 1.5 * 6 = x

x = 4 * 6 / 1.5

x = 24 / 1.5

x = 16 inches



Thus, the height of the smaller version of the painting will be 16 inches.

HELP!!

4. What are the values of x and y?
A) x=9/4, y=3/4
B) x=9/4, y=15/4
C) x=15/4, y=5/4
D) x=3/4, y=15/4

THANK YOU

Answers

All of the triangles are similar.

Ratio of short to long sides:
.. x/3 = 3/4
.. x = 9/4

Ratio of hypotenuse to long sides:
.. y/3 = 5/4
.. y = 15/4

The 2nd selection is appropriate.

He radius r of a circle is increasing at a rate of 6 centimeters per minute. find the rate of change of the area when r = 35 centimeters. cm2/min

Answers

Final answer:

The rate of change of the area when the radius is 35 centimeters is 420π cm2/min.

Explanation:

To find the rate of change of the area, we can use the formula for the area of a circle: A = πr2. We are given that the radius (r) is increasing at a rate of 6 centimeters per minute. We need to find the rate of change of the area when r = 35 centimeters.

First, differentiate the area formula with respect to time (t) using the chain rule:

dA/dt = 2πr(dr/dt)

Substitute the given values into the formula: dA/dt = 2π35(6) = 420π cm2/min.

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Final answer:

The rate of change of the circle's area when the radius is 35 cm is 420π cm²/min.

Explanation:

The subject of this question is related to the rate of change in the context of a circle's area, which is a topic in calculus. Given that the radius r of a circle is increasing at a rate of 6 centimeters per minute, we are to find the rate of change of the area when r = 35 centimeters.

The area A of a circle is given by the equation A = πr². If we differentiate this equation with respect to time t, we get dA/dt = 2πr(dr/dt). We know that dr/dt, the rate of change of the radius, is 6 cm/min. Substituting r = 35 cm and dr/dt = 6 cm/min into the derivative equation, we get dA/dt = 2π*35*6 = 420π cm²/min.

So, the rate of change of the circle's area when the radius is 35 cm is 420π cm²/min.

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find the probability of getting a king then an eight. Assume the cards are not replaced?

Answers

There are 4 king and 4 eight cards inside 52 one deck of cards. The case asks for a king card and then an eight card. 
To draw the king card, you have 4/52 probability.
To draw the eight card, you have 4/51 probability ( since the king card not replaced).

The total probability would be: 4*4/ 52*51= 4/663

Membership in the Volunteers Club increased by 15% from last year. If the number of members last year was m, complete a simplified expression to represent the number of members this year. Enter your answer in the box.

Answers

For this case what you can do is the following rule of three:
 m ---> 100%
 x ----> 115%
 Clearing the value of x we have:
 x = (115/100) * (m)
 x = 1.15 * (m)
 Answer:
 a simplified expression to represent the number of members this year is:
 x = 1.15 * (m)

An observer in a lighthouse 350 feet above sea level observes two ships directly offshore. The angles of depression to the ships are β = 7° and θ = 10.5° (see figure). How far apart are the ships? (Round your answer to one decimal place.) ft

Answers

The ships are 21.5 feet apart.

We have,

Let's denote the distance between the observer and Ship 1 as x and the distance between the observer and Ship 2 as y.

Using the angles of depression, we can establish the following relationships:

tan(β) = x / 350

tan(θ) = y / 350

We need to find the distance between the ships, which is the difference between x and y.

To find x and y, we can rearrange the equations as follows:

x = 350 * tan(β)

y = 350 * tan(θ)

Now, we can calculate the distances x and y using the given angles of depression:

x = 350 * tan(7°)

x ≈ 42.9 feet

y = 350 * tan(10.5°)

y ≈ 64.4 feet

The distance between the ships is the difference between x and y:

Distance = y - x

Distance ≈ 64.4 - 42.9

Distance ≈ 21.5 feet

Therefore,

The ships are 21.5 feet apart.

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According to the Fundamental Theorem of Algebra, how many roots exist for the polynomial function?

Answers

Answer:

5 roots

Step-by-step explanation:

just did it on edge

Formulate a decision model to determine whether there are any arbitrage opportunities with the spot currency rates given in table 1. note that an arbitrage opportunity could involve several currencies. if there is an arbitrage opportunity, your model should specify the exact set of transactions to achieve it. to us dollar pound ffranc dmark yen us dollar - 0.63900 5.37120 1.57120 98.8901 pound 1.56480 - 8.43040 2.45900 154.7733 from ffranc 0.18560 0.11860 - 0.29210 18.4122 dmark 0.63610 0.40630 3.42330 - 62.9400 yen 0.01011 0.00645 0.05431 0.01588 - table 1: cross-currency spot rates

Answers

-62.9400 this is the answer im really just putting anythng on here

Final answer:

To determine if there's an arbitrage opportunity, convert an amount through various currencies in the table and see if you end with more than you started. If more is ended up with, there's an opportunity, specifying the currencies and transactions. If not, the market is in equilibrium, and rates will adjust to prevent arbitrage.

Explanation:

To identify an arbitrage opportunity within the given spot currency rates, one must find a sequence of exchanges that results in more currency than initially started with, after accounting for the currency exchange rates in table 1. The decision model for discovering an arbitrage opportunity typically involves converting an amount from one currency to another across several pairs and ending up with more than one started with in the original currency. The following steps outline the process to determine if arbitrage is possible:

Start with a denomination of one currency (e.g., $1).

Convert this amount into another currency using the provided spot rates.

Repeat the conversion process for subsequent currencies.

Finally, convert back to the original currency.

If the final amount is greater than the starting amount, an arbitrage opportunity exists. In such a scenario, the model should indicate the currencies involved and the specific transactions to execute the arbitrage. However, if no sequence of transactions results in profit, then no arbitrage opportunity is present given the rates provided. The absence of arbitrage ensures that the markets are in equilibrium, and the exchange rates will adjust to eliminate any potential for arbitrage as per the efficient market hypothesis.

Joe’s current age is five times Mary’s age ten years ago. If Mary is currently m years old, what is Joe’s current age in terms of m?

Answers

Answer:

5m + 10

That should be it, you may need to simplify.

Sorry if its wrong, but i think this is it.

Step-by-step explanation:

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