What is the volume of three cubes with a side length of 1/3 and V=s cubed

Answers

Answer 1
V = S^3

S= 1/3

V = 1/3^3

V = 1/27 cubic unites each

3 cubes = 1/27 x 3 = 3/27 = 1/9 cubic units total

Related Questions

Which describes a cost that fluctuates depending on the number of units produced?

Answers

Variable cost describes a cost that fluctuates depending on the number of units produced. It is defined as a cost that varies in line with the output produced. It increases or decreases based on the volume of the production of the company; they increase as production rises and decreases as production fall. 

Answer: Variable Cost APEX

Paul, Colin and Brian are waiters.
One night the restaurant earns tips totalling £77.40.
They share the tips in the ratio 1:3:5.
How much more does Brian get over Paul?


Answers

You have to add the ratio, which is 1:3:5 and 1+3+5= 9. Then you must do £77.40 divided by 9. This gives you £8.6. So 1 part is £8.60, also how much Paul got. To find out Brian, you must do 5 multiplied by £8.60 which gives you £43. Then, to get the difference, you must do £43 take away £8.60, giving you £34.40. Your final answer will be £34.40. I hope this helped!

What is the area of the figure? The diagram is not drawn to scale.
A. 1,190 in^2
B. 595 in^^2
C. 1,435 in^2
D. 1,394 in^2

Answers

the picture in the attached figure

we know that
the figure is a parallelogram 
the area of parallelogram=base*height
in this problem
base=34 in
height=35 in
so
area=34*35----> area=1190 in²

the answer is
A. 1,190 in^2

A fire truck has a ladder that can extend to 60 feet in length. the ladder can be safely raised to a maximum angle of 75o with the horizontal. disregarding the height of the fire truck itself, which is closest to the maximum height that the ladder can safely reach?

Answers

see the attached figure to better understand the problem

we know that
in the right triangle ABC

sin 75°=BC/AB-------> BC=AB*sin 75°----> BC=60*sin 75°----> BC=57.96 ft

the answer is
57.96 ft

A runner is participating in a 10.3 mile race. If the runner stopped at a water station that is twice as far from the starting line as from the finish​ line, how far is the runner from the finish​ line?

Answers

We have the representation of this problem in the figure below. As we have a 10.3 mile race, then the equation is fulfilled as:

[tex]d = 10.3mi = d_{1}+ d_{2}[/tex]

We know that there is a water station that is twice as far from the starting line as from the finish​ line, then:

[tex]d_{2}=2d_{1}[/tex]

So:

[tex]d_{1} +2d_{1}=10.3[/tex]
∴ [tex]d_{1}=3.43mi[/tex]

and [tex]d_{2}=2(3.43)=6.86mi[/tex]

Finally, the distance of the runner from the finish​ line is:

[tex]6.86mi[/tex]

Answer:

6.86

Step-by-step explanation:

(a.) Find an angle between 0 and 2[tex] \pi [/tex] that is coterminal with 27[tex] \pi [/tex] /10

(b) Find an angle between 0°and 360° that is coterminal with 1015° 

*give exact values for your answers*

Answers

To find a positive and a negative angle coterminal with a given angle, you can add and subtract 2π (360°).
[tex](a)\ \dfrac{27\pi}{10}-2\pi=\dfrac{27\pi}{10}-\dfrac{20\pi}{10}=\dfrac{7\pi}{10}[/tex]
[tex](b)\ 1015^o-2\cdot360^o=295^o[/tex]

why am i so bad at math ;w;

Joshua was surveying students about their use of the new biology lab in a school. Which question in the survey is a statistical question?

Where is the biology lab located in the school?

How qualified is the trainer at the biology lab?

What is the number of learning stations at the biology lab?

How many familiar specimens did you observe at the biology lab?


Answers

D might be the answer I am pretty sure it is D if not then sorry


The answer is D... :)

Simplify this radical.Which ordered pair makes both inequalities true? y > –3x + 3 y > 2x – 2 (1,0) (–1,1) (2,2) (0,3)

Answers

First, split this inequality then try each answer. 

y>-3x+3y>2x-2
split this into two and simplify each,
y > -3x + 3y                                  -3x+3y > 2x - 2
y - 3y > -3x                                    3y>2x+3x - 2
-2y > -3x                                          3y>5x -2
2y<3x                                          

Substituting all the 3 ordered pairs, none of them makes the inequalities true.

Given the confidence interval formula: b plus or minus t score SE-b a. What is b? b. What is t*? c. What is SEb?

Answers

a) b is the mean of the confidence interval being studied.
b) t* is the critical t-score (from t-tables) defined by the degrees of freedom and the significance level of the confidence interval.
c) SE-b is the standard error of the confidence interval, determined based on the variation from the mean, as well as the sample size.

Choose the correct answer. two cars leave phoenix and travel along roads 90 degrees apart. if car 1 leaves 30 minutes earlier than car 2 and averages 42 mph and if car 2 averages 50 mph, how far apart will they be after car 1 has traveled 3.5 hours? miles.

Answers

The equation of movement for each car is given by:
 Car 1:
 d1 = v1 * t1
 Substituting values:
 d1 = 42 * 3.5
 d1 = 147 miles
 Car 2:
 d2 = v2 * t2
 d2 = v2 * (t1 + 0.5)
 Substituting values:
 d2 = 50 * (3.5 + 0.5)
 d2 = 200 miles
 The distance between the cars is:
 d = root ((d1) ^ 2 + (d2) ^ 2)
 d = root ((147) ^ 2 + (200) ^ 2)
 d = 248.2 miles
 Answer:
 
They will be 248.2 miles far.

The answer is 210 miles.

Given the following functions f(x) and g(x), solve fraction f over g ( 3) and select the correct answer below. f(x) = 2x2 – 8 g(x) = x – 5

Answers

(f/g)(x) = (2x² - 8)/(x - 5)
(f/g)(3) = (2(3)² - 8)/(3 - 5)
            = (18 - 8)/(-2)
            = 10/-2
            = -5

Please help please please

Answers

[tex]\Omega=\{1;\ 2;\ 3;\ 4;\ 5;\ 6;\ 7;\ 8;\ 9;\ 10\}\\\\|\Omega|=10\\\\A=\{1;\ 3;\ 6;\ 7\};\ B=\{2;\ 3\}\\\\A\ \cup\ B=\{1;\ 2;\ 3;\ 6;\ 7\}\\\\|A\ \cup\ B|=5\\\\P(A\ \cup\ B)=\dfrac{|A\ \cup\ B|}{|\Omega|}\to P(A\ \cup\ B)=\dfrac{5}{10}=\dfrac{1}{2}=0.5=0.50[/tex]

\Omega=\{1;\ 2;\ 3;\ 4;\ 5;\ 6;\ 7;\ 8;\ 9;\ 10\}\\\\|\Omega|=10\\\\A=\{1;\ 3;\ 6;\ 7\};\ B=\{2;\ 3\}\\\\A\ \cup\ B=\{1;\ 2;\ 3;\ 6;\ 7\}\\\\|A\ \cup\ B|=5\\\\P(A\ \cup\ B)=\dfrac{|A\ \cup\ B|}{|\Omega|}\to P(A\ \cup\ B)=\dfrac{5}{10}=\dfrac{1}{2}=0.5=0.50

y = 5x PLEASE ANSWER WITH ORDERED PAIRS

Answers

[tex]y=5x;\ (x;\ y)\\\\for\ x=0\to y=5\cdot0=0\to(0;\ 0)\\\\for\ x=2\to y=5\cdot2=10\to(2;\ 10)\\\\for\ x=-2\to y=5\cdot(-2)=-10\to(-2;-10)\\\\for\ x=\dfrac{1}{5}\to y=5\cdot\dfrac{1}{5}=1\to\left(\dfrac{1}{5};\ 1\right)\\\\\for\ x=-10\to y=5\cdot(-10)=-50\to(-10;-50)[/tex]

Two parallel lines are intersected by a transversal. Two parallel lines are intersected by a transversal. One of the angles formed measures 88°

Answers

I put the transversal line and the 2 parallel lines.
Also I added what the other angle right next to it.
Final answer:

Two parallel lines intersected by a transversal create angles that are congruent or supplementary. The given 88° angle determines the measures of all other angles, which can either be 88° or supplementary to it, totaling 180°.

Explanation:

When two parallel lines are intersected by a transversal, several angles are formed. These angles have special relationships with each other. Since one of the angles is given as 88°, we can determine the measures of all other angles formed by using the properties of parallel lines and a transversal.

There are corresponding angles, alternate interior angles, alternate exterior angles, and consecutive interior angles (also known as same-side interior angles). Corresponding angles and alternate angles are equal, while consecutive interior angles are supplementary, meaning they add up to 180°.

Given that one of the angles measures 88°, its corresponding angle also measures 88°. The alternate exterior and alternate interior angles relative to the 88° angle would also measure 88°. The consecutive interior angles to the given angle would measure 92° (180° - 88° = 92°).

In a situation where mirrors are placed at an angle relative to each other, the same principle of angle measurement applies. For example, if two mirrors are inclined at an angle of 60°, the reflections would follow geometry consistent with angle relationships.

He probability of choosing a vowel (a, e, i, o, or u) from a deck of cards containing the 26 letters of the alphabet is shown below. what is the probability of choosing the letters a and e one after the other without replacement?

Answers

Small. very small.

Out of 26 cards, you must choose one of them -- an "a". That's 1/26.

There are 25 cards left and again you must choose one of them. That's one out of 25. or 1/25.

The probability can only be 1/26 * 1/25 = 1/650

Put another way, if you played this game 650 times, you would only choose an a first and an e second once.   
[tex]|\Omega|=26\cdot25=650\\ |A|=1\\\\ P(A)=\dfrac{1}{650}\approx0.15\%[/tex]

virgil is traveling around a circular island. if he travels a 1000 mile course keeping a constant distance of 200 miles from the center of the island, through what angle does he travel?

Answers

we know that
circumference of a circle=2*pi*r
for r=200 miles
circumference of a circle=2*pi*200-----> 1256 miles

if 360° (full circle) has a length of------------------> 1256 miles
 X°----------------> 1000 miles
x=1000*360/1256------> x=286.62°

the answer is
286.62 degrees

Please help asap 2 questions 55 pts

Answers

2x-2 must be zero or greater, since we cannot have a negative quantity under the radical sign (unless we allow for imaginary roots).

Solving 2x-2≥0, we get x-1≥0, or x≥1.  x must be equal to or greater than 1.


16 - 16, so the answer to the 2nd problem is the fourth one:  x=4.

A bookstore marks up the cost of a book from $6 to $10. What was the percent increase?

Answers

Final answer:

To find the percent increase from $6 to $10, subtract the initial cost from the final cost, divide by the initial cost, and multiply by 100. The percent increase is 66.67%.

Explanation:

To find the percent increase, you need to calculate the difference between the final cost and the initial cost, and then divide that difference by the initial cost. Finally, multiply by 100 to get the percentage.

Given that the initial cost is $6 and the final cost is $10, the difference is $10 - $6 = $4.

To find the percent increase, divide $4 by $6: $4/$6 = 0.6667 (rounded to four decimal places).

Multiply by 100 to get the percentage: 0.6667 * 100 = 66.67% (rounded to two decimal places).

Two forest fire stations, P and Q, are 20.0 km apart. A

ranger at station Q sees a fire 15.0 km away. If the angle

between the line PQ and the line from P to the fire is

how far, to the nearest tenth of a kilometre, is

station P from the fire?

Answers

Station P is approximately 15.0 km away from the fire.

Given that:

A right triangle with sides PQ: 20.0 km

And QF: 15.0 km

Where F is the location of the fire.

To find how far station P is from the fire, use trigonometry.

Let's call the distance from station P to the fire x km.

The angle between PQ and PF is given.

Using the trigonometric tangent function:

tan(angle) = opposite/adjacent

In this case, the opposite side is QF , and the adjacent side is PQ.

tan(angle) = 15.0 km / 20.0 km

Now, let's find the value of the angle:

angle = arctan(15.0 km / 20.0 km)

Using a calculator to get,

angle ≈ 36.87 degrees

Now, use trigonometry again to find x:

tan(36.87 degrees) = x / 20.0 km

x ≈ 20.0 km * tan(36.87 degrees)

x ≈ 20.0 km * 0.75

x ≈ 15.0 km

So, station P is approximately 15.0 km away from the fire.

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Final answer:

The distance from station P to the fire is approximately 21.23 km.

Explanation:

To find the distance from station P to the fire, we can use trigonometry. Since the ranger at station Q sees the fire at an angle between the line PQ and the line from P to the fire, we can consider the triangle created by station P, station Q, and the fire.

Using the tangent function, we can determine this distance:

tan(angle) = opposite / adjacent

Let x be the distance from station P to the fire:

tan(angle) = x / 15

Solving for x, we get:

x = 15 * tan(angle)

Now, we need to find the angle between the lines PQ and the line from P to the fire. Since the triangle created by station P, station Q, and the fire is a right triangle, we can use the inverse tangent function to find the angle:

angle = arctan(opposite / adjacent) = arctan(20 / 15)

Using a calculator, we find that the angle is approximately 53.13 degrees.

Substituting this angle into the equation for x, we have:

x = 15 * tan(53.13)

Solving for x, we get:

x ≈ 21.23 km

BRAINLIEST ELP NOW if i flip a coin 200 times and it lands on heads up every time what is the probability it will on heads the next flip

Answers

the answer is 50/50 because the country only has 2 sides like a said before

The reciprocal of two more than a number is three times the reciprocal of the number. find the number

Answers

let the number be x
reciprocal=1/x
2 more the reciprocal=1/2+x
but 1/2+x=3(1/x)
1/2+x=3/x
x=6+3x
x=-2

Write a g rule for g that represents a translation 2 units down, followed by the reflection in the x-axis of the graph of f(x)=2^x

Answers

The answer to this question is g(x) = - 2^x + 2. You first translate it down
                               g(x) = 2^(x) - 2
Then you reflect it in the x-axis by multiplying everything by a negative, which results in
                               g(x) = -(2^(x) - 2) = -2^(x) + 2
[tex]g(x)=x^2-2[/tex]What is the meaning of translate down a unit?

To translate the point P(x,y) , a units left and b units down, use P'(x−a,y−b) .

What is reflection on x axis?

The rule for reflecting over the X axis is to negate the value of the y-coordinate of each point, but leave the x-value the same.

Given:

[tex]f(x)=x^2\\\\\text{Translating 2 units down, }\\\\g(x)=f(x)-2=x^2-2\\\\\text{On reflecting on x axis,}\\\\g(x)=x^2-2[/tex]

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Helppp!! I need help with this question. Can anyone help me?

Answers

find the height of a residentail floor:

22-15 = 7 floors
76.4 -54 = 22.4 meters

22.4 / 7 = 3.2 meters ( each residential floor )

now find height of ground floor:

floor 8 - 1 = 7 floors

7 floors x 3.2 meters = 22.4 meters total

31.6 meters  - 22.4 meters = 9.2 meters
 

the ground floor = 9.2 meters


Therefore, the height of the ground floor is 9.2 meters above the ground.

The pattern observed in the data is that the difference in height between consecutive floors remains constant. To find this constant difference, we can subtract the height of one floor from the height of the next floor.

For example:

Height of floor 1 (15th floor) - Height of ground floor (8th floor) = 54 m - 31.6 m = 22.4 m

Height of floor 2 (22nd floor) - Height of floor 1 (15th floor) = 76.4 m - 54 m = 22.4 m

The constant difference is 22.4 meters. This represents the height between each residential floor. To find the height of the ground floor (floor 0), we can subtract this constant difference from the height of the first residential floor.

Ground floor height = Height of floor 1 - Constant difference

Ground floor height = 31.6 m - 22.4 m = 9.2 meters.

Find the sum of this problem

Options:
52 
26
 
13
 
32

Answers

[tex]\displaystyle\sum_{i=3}^{10}(2i-9)=2\sum_{i=3}^{10}i-9\sum_{i=3}^{10}1[/tex]
[tex]\displaystyle=2\left(\sum_{i=1}^{10}i-\sum_{i=1}^2i\right)-9\left(\sum_{i=1}^{10}-\sum_{i=1}^21\right)[/tex]

Recall that

[tex]\displaystyle\sum_{i=1}^ni=\frac{n(n+1)}2[/tex]
[tex]\displaystyle\sum_{i=1}^n1=n[/tex]

so the above reduces to

[tex]2\left(\dfrac{10\cdot11}2-\dfrac{2\cdot3}2\right)-9\left(10-2\right)=32[/tex]

What is the surface area of a cone, to the nearest whole number?

a.221 cm^2
b.240 cm^2
c.304 cm^2
d.620cm^2

Answers

the answer is 240cm^2, so B.
Surface Areas of Pyramids and Cones Practice: connexus
1) B, 448cm^2 
2) D, 209pi cm^2
3) D, 351m^2
4) B, 240cm^2
5) C, 561.1pi cm^2
Just took it so they are all correct! your welcome

The surface area of a cone is b. 240 cm^2.

What is surface area of a cone?

The surface area of a cone is equal to the curved surface area plus the area of the base: π r^2 + π L r .

where r denotes the radius of the base of the cone, and L denotes the slant height of the cone.

Here, we have,

from the given figure,

we get,

L= 12.5 cm

r=9/2

 =4.5cm

by using the formula, we get,

the surface area of a cone is = 240.33 cm^2

Hence, the surface area of a cone is b. 240 cm^2.

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How do I factorise
28x-4

Answers

Step 1. Check if both terms of your expression have a common factor.
Notice that both 28x and 4 are divisible by 4, so the common factor of your expression is 4.

Step 2. Take out the common factor by dividing each one of the terms by the common factor and grouping the results inside a parenthesis:
[tex] \frac{28x}{4}=7x [/tex] and [tex] \frac{4}{4} =1[/tex]
[tex]28x-4=4(7x-1)[/tex]

We can conclude that the factored form of [tex]28x-4[/tex] is [tex]4(7x-1)[/tex].

Given the equation of two lines how can I distinguish if these lines are parallel, perpendicular, or neither?

Answers

If they are perpendicular, they form a right angle. For example, this is perpendicular:

I_

If likes are parallel, they run along each other, never meeting. For example, these two lines are parallel:

___
___

Hope this helps!

select the values of r, below, that represent a low or no correlation

0.8

0.3

0.1

-0.2

-0.5

1

-0.001

Answers

0.3, 0.1, -0.2, -0.001 are all little to no correlation.

The closer our values get to 1 or -1, the stronger the correlation.  Anything below 0.5 is not a strong correlation.

Which situation is represented by the equation? 9x + 90 = 6x + 120

A) Jake has $90 and Mike has $120. Jake saves $6 per week and Mike saves $9 per week. How long will it be before Jake has more money than Mike?

 B) Jake has $90 and Mike has $120. Jake saves $9 per week and Mike saves $6 per week. How long will it be before Jake has more money than Mike?

  C) Jake has $90 and Mike has $120. Jake saves $9 per week and Mike saves $6 per week. How long will it be before Mike has more money than Jake?

 D) Jake has $90 and Mike has $120. Jake saves $9 per week and Mike saves $6 per week. How long will it be before Jake and Mike have the same amount of money?

Answers

The answer is D . Because it make them equally to each other which means they are trying to have the same amount

Answer:

D) Jake has $90 and Mike has $120. Jake saves $9 per week and Mike saves $6 per week. How long will it be before Jake and Mike have the same amount of money?

Step-by-step explanation:

The answer is D, because it make them equal

what quadratic has a graph with x-intercepts 6 and -6?
a)y=x^2-6
b)y=x^2-36
c)y=x^2+36
d)y=x^2-12x+36

Answers

we know that
y=x²-36----> (x+6)*(x-6)
the x-intercepts are
x=6
x=-6

therefore

the answer is
the option
b)y=x^2-36

see the attached figure
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