A cartoon in the shape of a cube measuring 8 inches tall is filled with colored plastic cubes measuring 1 inch across each face. The cubes sell for 25cent each. How much would it cost to buy all of the cubes in the carton? Enter your answer in the box?

Answers

Answer 1
The entire package is a cube, so its volume is 8 x 8 x 8 = 512 in^3. Each small cube is 1 x 1 x 1 = 1 in^3. Therefore, there are 512 in^3 / 1 in^3 = 512 cubes, and since each cube is 25 cents, it would cost (512 cubes)($0.25) = $128 to buy all the cubes in the carton.

Related Questions

Where is the second derivative of y = 4xex equal to 0?

Answers

[tex]\bf y=4xe^x\implies \cfrac{dy}{dx}=4e^x+4xe^x\implies \cfrac{d^2y}{dx^2}=8e^x+4xe^x \\\\\\ 0=8e^x+4xe^x\implies 0=4e^x(2+x)\implies 0=2+x\implies -2=x[/tex]

Final answer:

The second derivative of the function y = 4x[tex]e^x[/tex] is equal to zero when x = -2. This is determined by differentiating the function twice, setting the second derivative equal to zero, and then solving for x.

Explanation:

The question is asking for the value of x at which the second derivative of the function y = 4xex is equal to zero. To solve this, we first find the first derivative, which is y'(x) = 4ex + 4x[tex]e^x[/tex] (applying the product rule). Next, we find the second derivative, y''(x) = 4[tex]e^x[/tex] + 4[tex]e^x[/tex] + 4x[tex]e^x[/tex], which simplifies to y''(x) = 8[tex]e^x[/tex] + 4x[tex]e^x[/tex]. Setting this equal to zero to solve for x:

0 = 8[tex]e^x[/tex] + 4x[tex]e^x[/tex]

We factor out ex:

0 = [tex]e^x[/tex](8 + 4x)

The exponential function ex is never zero, so we set the remaining factor equal to zero:

0 = 8 + 4x

By solving for x, we find:

x = -2

Therefore, the second derivative of the function y = 4x[tex]e^x[/tex] is equal to zero when x = -2.

A pattern on a quilt is made up of pieces of fabric in the shape of parallelograms. One piece of fabric is shown. What is the area of one piece of fabric? Enter your answer in the box.

Answers

By definition, the area of a parallelogram is given by:
 A = (1/2) * (b) * (h)
 Where,
 b: base of the parallelogram
 h: height of the parallelogram
 Substituting values we have:
 A = (1/2) * (3.1 + 3.3) * (4.1)
 A = 13.12 cm ^ 2
 Answer:
 
The area of one piece of fabric is:
 
A = 13.12 cm ^ 2

The median number of business trips for 6 employees in a certain quarter is 10. The range of number of business trips for those employees that quarter is 9. The fewest business trips could be 0. True, false, or not enough information?

Answers

Answer:

  False

Step-by-step explanation:

You want to know if it is true that the fewest number of business trips could be zero if the median of 6 values is 10 and their range is 9.

Median

The median of 6 numbers is the average of the middle two when they are sorted into increasing order. That means the smallest number that can be the upper end of the range is 10. (In that case, 4 of the 6 values would be 10.)

Since the lower end of the range is 9 less than the upper end, the fewest number of business trips cannot be less than 10-9 = 1.

It is False that the fewest number could be 0.

__

Additional comment

The numbers of trips could be ...

  1, 1, 10, 10, 10, 10

This 6-element data set has a median of 10 and a range of 9.

which equation is shown in the graph?
y = [[x]]

y = [[x + 3]]

y = [[x]] ­- 3

y = |x ­- 3|

Answers

hmmmm judging by the values in between integers, like 2.5, 1.5, -2.5, -3.5 and so on, those values always produce a smaller number hmm that sounds whack... lemme put it differently.

a floor() function, namely ⌊x⌋ like that, will floor the decimal values, so ⌊2.5⌋ floors to 2, because 2.5 is between 2 and 3, and the smallest is 2, the "floor", the 3 will be the "ceiling".

so for a floor function, ⌊1.5⌋ is 1, 1.5 is between 1 and 2, 1 is the smallest, ⌊-3.5⌋ is -4, recall that on the negative side, the closer to 0, the larger, so -1 is much larger than -1000.

and say ⌊-1.35⌋ is -2, -1.35 is between -2 an -1 and -2 is the smallest, the "floor".

that said

x = 2.5      ⌊ 2.5 + 3⌋ is ⌊5.5⌋ which is 5

x = 1.5      ⌊ 1.5 + 3 ⌋ is ⌊4.5⌋ which is 4

x = -2.749   ⌊ -2.749 + 3⌋ is ⌊0.251⌋ which is 0

anyway and so on, so you can pretty much see is the floor function of ⌊ x + 3⌋.

What is the value of n for the equation 1n+4n+16n2−6n=4n−6?

Answers

Final answer:

To find the value of 'n' for the given equation, we first combine like terms to get 16n^2 - n = 4n - 6. Then, set the equation to zero to solve for 'n'. The resulting quadratic equation, 16n^2 - 5n + 6 = 0, can be solved by factoring, completing the square, or applying the quadratic formula.

Explanation:

The student's equation is 1n + 4n + 16n2 − 6n = 4n − 6. To simplify and solve for n, we need to consolidate like terms and find the value of n that satisfies the equation.

First, we start by adding the like n terms. This gives us:

5n + 16n2 − 6n

Next, we combine the like terms:

16n2 − n (since 5n - 6n gives us -n)

Now, we set the equation equal to the right side of the original equation:

16n2 − n = 4n − 6

To find the value of n, we have to set the equation to zero and solve for n:

16n2 − 5n + 6 = 0

The student must now use techniques such as factoring, completing the square, or the quadratic formula to find the value(s) of n that satisfy the quadratic equation.

Final answer:

The value of n varies in different Chemistry contexts, such as in sequence manipulations, when converting to scientific notation, in electron configurations indicating n = 3 for a 3p electron, and when determining the total number of orbitals for n = 4.

Explanation:

The student question involves determining the value of n (the principal quantum number) in different scenarios within the field of Chemistry. Here are examples covering various cases:

For the expression of n terms leading to 2n², it's concluded by manipulating terms within a sequence.When converting numbers like 60.474 × 10-4 to scientific notation, n becomes more positive by 1 if the value of N decreases.The electron configuration of an atom indicates the last electron added is a 3p electron, which implies n = 3.For n = 4, an atom has s, p, d, and f subshells, leading to a total of 16 orbitals.

witch of the following expression is equivalent to the logarithmic expression below. log(3)5/x^2

A)log(3) 5+2 log(3)x
B)log(3) 5-2 log(3)x
C)2 log(3) 5-log(3)x
D)log(3) 5+log(3)x

Answers

assuing you mean
[tex]log_{3}(\frac{5}{x^2})[/tex]
remember that [tex]log(\frac{a}{b})=log(a)-log(b)[/tex]
also, [tex]log(x^m)=(m)log(x)[/tex]

so
[tex]log_{3}(\frac{5}{x^2})=[/tex]
[tex]log_{3}(5)-log_{3}(x^2)=[/tex]
[tex]log_{3}(5)-2log{3}(x)[/tex]

the answer is B

Answer:  The correct option is

(B) [tex]\log_35-2\log_3x.[/tex]

Step-by-step explanation:  We are given to select the expression that is equivalent to the following logarithmic expression :

[tex]E=\log_3\dfrac{5}{x^2}~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~(i)[/tex]

We will be using the following properties of logarithms :

[tex](i)~\log_a\dfrac{b}{c}=\log_ab-\log_ac,\\\\(ii)~\log_ab^c=c\log_ab.[/tex]

From (i), we get

[tex]E\\\\=\log_3\dfrac{5}{x^2}\\\\\\=\log_35-\log_3x^2~~~~~~~~~~~~~~~~~~~~[\textup{Using property (i)}]\\\\\\=\log_35-2\log_3x.~~~~~~~~~~~~~~~~~~~~[\textup{Using property (ii)}][/tex]

Thus, the required equivalent expression is  [tex]\log_35-2\log_3x.[/tex]

Option (B) is CORRECT.

Is writing an equation this way ( 4 x 5 )-9-6 correct? If not why?

Answers

No, it is not correct. There is no equal sign, so the expression is not an equation.

*. suppose that there are 5 dollar bills in a box: three 1 dollar bills, one 5 dollar bill and one 10 dollar bill. you are allowed to pick up two bills at the same time from the box randomly. let x denote the money you get from this game. (a) what's the p.m.f. of x?

Answers

There are five dollar bills in a box of three dollar bills, one dollar bill, and one ten dollar note. You can pick up two bills at random from the box at random. x means money you got from this game.

The pmf of x is 4

To determine the probability mass function (PMF) for the game, one must calculate the probability of each possible sum of money resulting from drawing two bills, with the outcomes being 2, 6, 11, and 15 dollars.

To find the probability mass function (PMF) of the variable X, which represents the money you get from the game, we first identify all possible pairs of dollar bills you could draw from the box and then calculate the probability of drawing each pair. As there are three 1 dollar bills, one 5 dollar bill, and one 10 dollar bill, the possible sums of money (X) we can get by drawing two bills are 2 dollars, 6 dollars, 11 dollars, and 15 dollars.

To calculate the PMF of X, consider:

Picking two 1 dollar bills: The probability is C(3,2)/C(5,2) = 3/10.

Picking one 1 dollar bill and the 5 dollar bill: The probability is (C(3,1)  imes C(1,1))/C(5,2) = 3/10.

Picking one 1 dollar bill and the 10 dollar bill: The probability is (C(3,1)  imes C(1,1))/C(5,2) = 3/10.

Picking the 5 dollar bill and the 10 dollar bill: The probability is (C(1,1)  imes C(1,1))/C(5,2) = 1/10

Therefore, the PMF of X is:

P(X = 2) = 3/10

P(X = 6) = 3/10

P(X = 11) = 3/10

P(X = 15) = 1/10

since (3/4)^2=3/4•3/4=9/16 what is the value of 2/5^2

Answers

2/5^2 = 2/5 x 2/5 = 4/25

hello can you please help me posted picture of question

Answers

Vertex of a parabola exists at:

[tex]( \frac{-b}{2a},y( \frac{-b}{2a})) [/tex]

b = coefficient of x term = -4
a = coefficient of squared term = 1

So,

[tex] \frac{-b}{2a}= \frac{4}{2}=2 [/tex]

and

[tex]y(2)=(2)^{2}-4(2)+1=-3 [/tex]

Therefore, the vertex occurs at (2, -3)

Thus the correct answer is option D

he actual weights of 10 sample “1 lb packages” of meat are found to be: sample 1 2 3 4 5 6 7 8 9 10 weight 1.01 1.03 0.98 0.99 1.01 1.02 0.98 1.05 0.97 0.98 What is the mean of the actual weights?

Answers

To do this problem, add up all the numbers and divide by the amount of numbers:

1.01+1.03+.98+.99+1.01+1.02+.98+1.05+.97+.98
10.02

Now divide by 10 (the amount of samples)

10.02/10
1.002

The Mean of the Data Set is 1.002

Hope this helps!
1.01 + 1.03 + 0.98 + 0.99 + 1.01 + 1.02 + 0.98 + 1.05 + 0.97 + 0.98 = 10.02

10.02 / 10= 1.002

Answer: 1.002

Given that (-3,7) is on the graph of f(x), find the corresponding point for the function f(x + 5).

Answers

we have that
(-3,7) is on the graph of f(x), find the corresponding point for the function
f(x + 5)

we know that
in the transformation f(x)-------> f(x+5)
the point (x.y) in f(x) becomes a point (x-5,y) in f(x+5)
so
(-3,7)-----------> becomes a point (-3-5,7)------> (-8,7)

the answer is
(-8,7)

Answer: (-8,7)

Step-by-step explanation: It;s right

for a bake sale violet wants to use the recipe at the right. If she wants to double the recipe, how much flour will she need

Answers

4 if it is the regular amout is 1

A researcher published this survey result: "74% of people would be willing to spend 10% more for energy from a non-polluting source". The survey was conducted by posing the question on a national radio show and asking listeners to call in. 1,200 listeners responded. What is wrong with this survey?


correlation and causality


voluntary response


nonresponse


precise numbers

Answers

precise numbers is the answer
voluntary response is the correct answer

Make a box and whisker plot that represents the data

Number of chairs in a classroom
30,27,32,25,12,22,20,29,35,35,28

Answers

To plot the box and whisker for the given set of data we need to rearrange the data in ascending order and determine, the lowest value, the lower quartile, the median, the upper quartile and the highest value.
30,27,32,25,12,22,20,29,35,35,28
rearranging it gives us:
12,20,22,25, 27,28,29,30,32,35,35
lowest value is 12
highest value is 35
median=28
lower quartile 23.5
Upper quartile 31
thus the boxplot will be:


in a class of 32 students 11 are men what fraction of the students are men

Answers

Answer: 11/32 are men.

Happy to help! :)

11 - men 32 - students

So, 11/32 is the fraction.
The answer couldn't be simplified because 11 is a prime number.

kaitlin is participating in a 5-day cross country biking challenge. She biked for 55,67,56,and 49 miles on the first four days. How many miles does she need to bike on the last day so that her average (mean) is 55 miles per day?

Answers

Final answer:

To find out how many miles Kaitlin needs to bike on the last day to average 55 miles per day over a 5-day biking challenge, we calculate the total intended miles (55*5 = 275 miles) and subtract the total miles already biked (275 - (55+67+56+49) = 48 miles). Therefore, Kaitlin needs to bike 48 miles on the last day.

Explanation:

In the content-loaded problem, Kaitlin is participating in a 5-day cross country biking challenge. She's has already completed biking for four days with distances of 55, 67, 56, and 49 miles respectively. To find out how many miles she needs to bike on the last day for her to average 55 miles per day, we first need to find the total miles she should cover in 5 days.

The total miles intended to be covered in 5 days should be 55 miles/day * 5 days = 275 miles

Then we subtract the total miles covered in the first four days from this. So, 275 miles - (55 miles + 67 miles + 56 miles + 49 miles) = 48 miles

So, Kaitlin needs to bike 48 miles on the last day to achieve an average of 55 miles per day.

Learn more about Mean Calculation here:

https://brainly.com/question/32703211

#SPJ2

Quan Le needs $203 to pay for the cost of an evening class. He has $37 and plans to borrow the rest from his brother. Round each amount to determine about how much he needs to borrow? Check your answer using the inverse operation.

Answers

He has 40$ rounded from 37 and needs about 200$ soo... 200 - 60 
1- Rounding and determining the amount that needs to be borrowed:
Total amount needed = $203. Wen rounded, this will give us $200
Amount Quan has = $37. When rounded, this will give us $40
Now, we will get the amount that he needs to borrow as follows:
amount that he needs to borrow = 200 - 40 = $160

2- Inverse operation checking:
This means that we will work the problem frown bottom to up.
Quin has $40 (rounded) and he borrows $160 (rounded). This means that:
Total amount he has = 40 + 160 = $200 (the rounded amount needed)

Hope this helps :)

If f(x)=4x-6 and g(x) =2x find f(x) •g(x)

Answers

This is same as (4x-6)(2x), so you can distribute 2x into 4x-6 and you would get
(2x)4x - (2x)6 = 8x² - 12x

Final answer: 8x² - 12x

Hope this helps.
f(x) · g(x) means the product of f(x) with g(x)

f(x) = 4x - 6
g(x) = 2x

Using the values, we can write:

f(x) · g(x) = (4x - 6)(2x)

= 8x² - 12x

Thus, the answer is 8x² - 12x

Hey can you please help me posted picture of question

Answers

1 die has 6 numbers so for 5 dice you could have:

6 x 6 x 6 x 6 x 6  = 7776 different outcomes
Number of outcomes when 1 dice is rolled = 6

Number of outcomes when n dice are rolled = 6^n which is 6 raised to the power n.

So, the number of outcomes when 5 dice are rolled = 6⁵ = 7776

Thus, when 5 dice are rolled there will be 7776 possible outcomes.

So, option A is the correct answer

You are traveling to Chicago for a job interview. You leave Toledo, Ohio, at 5:45 A.M. and arrive in Elkhart, Indiana, at 8:15 A.M.. The distance from Toledo to Elkhart is 136 miles; the distance from Toledo to Chicago is 244 miles. The speed limit is 65 mph. What is the minimum speed you must maintain in order to arrive in Chicago before 10:30 A.M.

Answers

The minimum speed will be calculated as follows:
Time taken from Toledo to Elkhart=(8.15-5.45)=2 1/2 hours
Distance=136 miles
thus the speed between Toledo and Elkhart= 136 miles/2.5=54.4 mph

Distance between Toledo and Chicago is 244 miles
Distance between Elkhart and Chicago=244-136=108 miles
time taken to travel between Elkhart and Chicago assuming that I left Elkhart at exactly 8:15 and reach at 10.30:
=10:30-8:15=2.25 hours
thus the speed will be:
speed=(108)/(2.25)=48 mph
Thus for us to get to Chicago by 10:30 a.m we should drive at 48 mph
 

Suppose the number of calls per hour to an answering service follows a poisson process with rate 4.
a.what is the probability that fewer than 2 calls came in the first hour?

Answers

With a mean of λ , the probability mass distribution (pmf) is given by
[tex]P(k,\lambda)=\lambda^k*e^(-\lambda)/k![/tex]

for &lambda; = 4, and k<2  (i.e. k=0 or 1)

P(k<2, &lambda; )=P(k=1, &lambda; ) + P(k=1, &lambda; )
[tex]=4^0*e^(-4)/4!+4^1*e^(-4)/1![/tex]
[tex]=4^0*e^(-4)/4!+4^1*e^(-4)/1![/tex]
=0.01832+0.07326
=0.09158 (to the fifth place of decimal)

Note: Poisson processes have no memory, so 2 calls in first hour has the same probability as 2 calls in any other hour.

What position in the distribution corresponds to a z-score of z = +2.00?

Answers

A z-score of +200 corresponds to a position that is 2 standard deviations above the mean, and signifies a value within the top 2.5% of a normally distributed data set.

The z-score of z = +2.00 in a distribution indicates that the corresponding value is exactly 2 standard deviations above the mean of the distribution. According to the empirical rule (also known as the 68-95-99.7 rule), approximately 95% of the data falls within two standard deviations of the mean. Therefore, a z-score of +2.00 means the position is within the top 2.5% of the distribution, since it is above the mean and within 95% coverage of the data towards the higher end. This concept is fundamental when assessing data in relation to the normal distribution, and it's widely used to determine how far a particular data point is from the average value in terms of standard deviations.

Consider the following sets: R = {x | x is the set of rectangles} P = {x | x is the set of parallelograms} T = {x | x is the set of triangles} I = {x | x is the set of isosceles triangles} E = {x | x is the set of equilateral triangles} S = {x | x is the set of scalene triangles} Which statements are correct? Check all that apply. T is a subset of P. E is a subset of I. S is a subset of T. I ⊂ E T ⊂ E R ⊂ P

Answers

"T is a subset of P"

Not true since triangle has three sides but parallelogram has four sides.

"E is a subset of I"

True since equilateral triangles are isosceles triangles with all angles equal.

"S is a subset of T"

True since scalene triangles are still triangle.

"I ⊂ E"

False since there are isosceles triangles those are not equilateral triangles. Namely triangle with angles 20°, 20°, 140°

"T ⊂ E"

False since not all triangles are equilateral. Scalene triangle is one of counterexamples.

"R ⊂ P"

True since rectangles are parallelograms with right angles.

Final answer: E is a subset of I, S is a subset of T, and R ⊂ P.

Hope this helps.

Answer:

The answers are 2, 3, 6

Step-by-step explanation:

which of the following statements is false?

A. 2 is greater than or equal to 8
B. 2 is less than or equal to 8
c. 8 is less than or equal to 8

Answers

A is false, therefore the correct answer

What is the output of the function f(p) = 3p – 2 when the input is 2?

Answers

Put 2 where p is, then do the arithmetic.
  f(2) = 3×2 -2
  f(2) = 6 -2 = 4

The output of the function is 4 when the input is 2.

You have a box of chocolates that contains 59 pieces of which 37 are solid chocolate, 15 are filled with cashews, and 7 are filled with cherries. All the candies look exactly alike. You select a piece, eat it, select a second piece, eat it, and finally eat one last piece. Find the probability of selecting a solid chocolate piece followed by two cherry-filled chocolates. Round your answer to three decimal places.

Answers

The probability of selecting a solid chocolate piece followed by two cherry-filled chocolates in sequence is approximately 0.00407.

The question asks for the probability of selecting a solid chocolate piece followed by two cherry-filled chocolates. There are 59 pieces total in the box, with 37 solid chocolates, 15 filled with cashews, and 7 filled with cherries. To calculate the probability, we use the concept of dependent events since each chocolate is eaten before selecting the next, which changes the total number of chocolates available. The probability of choosing a solid chocolate first is 37/59. After eating it, there are 58 pieces left and still 7 cherry-filled chocolates, so the probability of then picking a cherry-filled chocolate is 7/58. Then there would be 57 pieces left and 6 cherry-filled chocolates, so the probability of finally picking a cherry-filled chocolate would be 6/57. To find the total probability of all events happening in sequence, we multiply the individual probabilities together:

Probability = (37/59) * (7/58) *(6/57)

Calculating this gives us the probability, to three decimal places:

Probability = 0.00407

hey can you please help me posted picture of question

Answers

We have the following function:
 f (x) = 4x ^ 2 - 16
 Horizontal translations
 Suppose that h> 0
 To graph y = f (x-h), move the graph of h units to the right.
 We have then:
 f (x) = 4 (x-5) ^ 2 - 16
 Then,
 Vertical translations
 Suppose that k> 0
 To graph y = f (x) -k, move the graph of k units down.
 We have then:
 f (x) = 4 (x-5) ^ 2 - 16 - 2
 f (x) = 4 (x-5) ^ 2 - 18
 Answer:
 
f (x) = 4 (x-5) ^ 2 - 18
 
option C
4x² - 16

5 units to right means subtracting 5 from the value of x. So the function will be:

4(x-5)² - 16

2 units down means subtracting 2 from the entire function.

So, the expression will be

4(x-5)² - 16 - 2
 =4(x-5)² - 18

The above expression gives the equation after both the given translations have been applied.

So, the correct answer is option C


Please help soon:)
Select the graph of the equation below.

y=3/2x^2 + 4x - 2

Answers

Hello!

You can put in numbers to find which is the graph

3/2(-2)^2 + 4(-2)  - 2 = -4

Now you look for the graphs that have the point (-2, -4)

Only one graph has this which is graph 2

The answer is the second graph

Hope this helps!
The answer is the 2nd graph.

Farmer Ed has 8500 meters of fencing and wants to enclose a rectangular plot that borders on a river. If farmer Ed does not fence the side along the river, what is the largest are that can be enclosed?

Width = 2x
Length = 8,500-2x

Answers

Let x and y be width and length of the plot to be fenced. Therefore,

Area (A) = xy m^2

If the side bordering the river is x, then
Circumference (C) = 8500 = x+2y => x = 8500-2y

Substituting for w in the equation for A;
A = (8500-2y)y = 8500y -2y^2

For maximum area, derivative of A with respect to y is 0. That is;
dA/dy = 0 = 8500 -4y => 4y = 8500 => y = 8500/4 = 2125 m
And, x = 8500-2y = 8500 -2*2125 = 4250 m

Therefore,
One side = 4,250 m and second side = 2,125 m.
Largest area, A = 4250*2125 = 9,031,250 m^2
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