a cube has a length of 11 inches write an expression for its volume

The subset of the data set with x2, x3, and x4 would include 6 missing values.

The subset of the data set with x2, x3, and x4 would include 6 missing values.

1. Subset the data set to include only x2, x3, and x4.

2. Count the number of missing values in each variable.

3. Add the number of missing values for each variable together.

4. The total number of missing values in these three variables is 6.

The subset of the data set with x2, x3, and x4 would include 6 missing values.

Subset the data set to include only x2, x3, and x4.

The complete question is :

Subset the data set to include only x2, x3, and x4. How many missing values are there in these three variables?

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The container holds 99.223 grams of tablets.

One-sixteenth of a pound is represented by the weight measurement called an ounce (oz). A slice of bread and a pencil are two items that weigh about one ounce. One fluid ounce is the same as one-eighth of a cup in terms of volume. A medication cup has a volume of roughly one liquid ounce.

To convert ounces to grams, we can use the conversion factor 1 oz = 28.3495 g.

So, the container holds:

\($3.5\ \text{oz} \times 28.3495\ \frac{\text{g}}{\text{oz}} = 99.223\ \text{g}$\)

Therefore, the container holds 99.223 grams of tablets.

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We can find sec(v - u) by taking the reciprocal of cos(v - u). The exact value of sec(v - u) is -533/308.

To find the exact value of the trigonometric function sec(v - u), we need to determine the values of cos(v - u) and then take the reciprocal of that value.

Given that sin(u) = -5/13 and cos(v) = -9/41, we can use the following trigonometric identities to find cos(u) and sin(v):

cos(u) = √(1 - sin^2(u))

sin(v) = √(1 - cos^2(v))

Substituting the given values:

cos(u) = √(1 - (-5/13)^2)

= √(1 - 25/169)

= √(169/169 - 25/169)

= √(144/169)

= 12/13

sin(v) = √(1 - (-9/41)^2)

= √(1 - 81/1681)

= √(1681/1681 - 81/1681)

= √(1600/1681)

= 40/41

Now, we can find cos(v - u) using the following trigonometric identity:

cos(v - u) = cos(v) * cos(u) + sin(v) * sin(u)

cos(v - u) = (-9/41) * (12/13) + (40/41) * (-5/13)

= (-108/533) + (-200/533)

= -308/533

Finally, we can find sec(v - u) by taking the reciprocal of cos(v - u):

sec(v - u) = 1 / cos(v - u)

= 1 / (-308/533)

= -533/308

Therefore, the exact value of sec(v - u) is -533/308.

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The number is 4 hundredth.

That is, 6 groups of 4 hundredths is 0.24.

What is Number system?

A system of writing to express the number is called number system.

The expression is given as;

''6 groups of _ hundredths is 0.24''

Now,

Let a number = x hundredth.

Then, By the given condition we can written as,

⇒ 6 groups of x hundredth is 0.24.

After solving,

⇒ 6 × x = 0.24

⇒ x = 0.24 /  6

⇒ x = 0.04

Thus, The number is 4 hundredth.

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The root of the equation \(\(f(x) = x^3 - 3x - 1\)\) between -1 and 1, after the second iteration of the False Position method, is approximately -1.

The False Position method involves finding the x-value that corresponds to the x-intercept of the line passing through \(\((a, f(a))\)\) and \(\((b, f(b))\),\)where (a) and (b) are the endpoints of the interval.

Let's begin the iterations:

Iteration 1:

\(\(a = -1\), \(f(a) = (-1)^3 - 3(-1) - 1 = -3\)\)

\(\(b = 1\), \(f(b) = (1)^3 - 3(1) - 1 = -3\)\)

The line passing through (-1, -3) and (1, -3) is (y = -3). The x-intercept of this line is at (x = 0).

Therefore, the new interval becomes [0, 1] since the sign of f(x) changes between\(\(x = -1\) and \(x = 0\).\)

Iteration 2:

\(\(a = 0\), \(f(a) = (0)^3 - 3(0) - 1 = -1\)\)

\(\(b = 1\), \(f(b) = (1)^3 - 3(1) - 1 = -2\)\)

The line passing through\(\((0, -1)\) and \((1, -2)\) is \(y = -x - 1\)\). The x-intercept of this line is at (x = -1).

After the second iteration, the new interval becomes [-1, 1] since the sign of f(x) changes between (x = 0) and (x = -1).

Therefore, the root of the equation \(\(f(x) = x^3 - 3x - 1\)\) between -1 and 1, after the second iteration of the False Position method, is approximately -1.

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Answer:

267.0075429 cm cubed.

Step-by-step explanation:

The formula for the volume of a sphere is 4/3 * pi * r^3. So, the volume of a single marble is...

4/3 * (22/7) * 0.54^3

= 88/21 * 0.157464

= 0.6598491429

Multiply that by 50 and you get 32.99245715 cm cubed.

The capacity is 350 cm cubed, so 350 - 32.99245715 = 267.0075429 cm cubed of water is needed to fill up the container.

Answer and Step-by-step explanation:

To graph the equation with a slope of -2 and a y-intercept of 6, we can use the slope-intercept form of the equation of a line, which is:

y = mx + b

where m is the slope and b is the y-intercept.

Substituting in the given values, we get:

y = -2x + 6

To graph this line, we can start by plotting the y-intercept, which is the point (0, 6). Then, we can use the slope to find additional points on the line. The slope of -2 means that for every increase of 1 in the x-direction, the y-value decreases by 2. So, we can plot another point by starting at the y-intercept and moving down 2 units and to the right 1 unit. This gives us the point (1, 4). We can continue this pattern to plot more points and draw the line.

Here's what the graph looks like:

Step-by-step explanation:

We are given the slope -2 and the y intercept -6. So we can create a linear equation using this data:

\(y=-2x+6\)

Now all we have to do is graph it.

(graph below)

The angle measure that is coterminal with the angle 7π/12 is 285°. So, the correct option is C.

In trigonometry, coterminal angles are two angles in standard position with the same terminal side. It's not hard to notice that two angles are coterminal if one angle is a multiple of 360° added or subtracted from the other. For example, if an angle is -750°, it is coterminal with an angle of 30°.

To find coterminal angles with a given angle, add or subtract any multiple of 360 degrees (for degrees) or 2π (for radians). In this case, to find the coterminal angle for the angle 7π/12, you need to add or subtract 2π until you get an angle that's between 0 and 2π.7π/12 is equal to (2*π + 3π/12). As a result, it is a full circle with a remainder of 3π/12, or π/4.

The number of radians must be between 0 and 2π (360°) to find the coterminal angle. The number of radians to subtract or add is obtained by evaluating the number of full circles between the two angles.285° is equal to 5π/6 (in radians).

To determine the coterminal angle, add 2π to the angle (which is the equivalent of a full circle) so that the number of radians is between 0 and 2π.285° + 360° = 645°

In radians, 645° is equal to 11π/6, which is equivalent to 285°. Therefore, 285° is the angle measure that is coterminal with the angle 7π/12.

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Answer:

Step-by-step explanation:

Answer:

w = ±3

Step-by-step explanation:

(w - 1) (w + 1) = 8

FOIL the left hand side.

w^2 -w+w-1 = 8

w^2 -1 =8

Add 1 to each side.

w^2 -1+1 = 8+1

w^2 = 9

Take the square root of each side.

sqrt(w^2) = sqrt(9)

w = ±3

Plot the points (0, 60) and (6, 0).The graph is attached below

(0,60) is the initial point (starting point)

(6,0) is the final point (destination)

the line represents the distance covered over time

Equation of the line is \(y=-10x+60\)

Given :

Automobile slows down by about 10 miles per hour

Plot the points (0, 60) and (6, 0)

Lets draw a line through the points .

The graph is attached below

The point (0,60) is the initial distance to travel

When time = 0 hours then distance is 60 miles

(6,0) represents

when times = 6 hours then distance is 0 miles

(0,60) is the initial point

(6,0) is the final point

The graph represents the distance travelled over time

the line represents the distance covered over time

Lets find equation of a line y=mx+b

where m is the slope and b is the y intercept

y intercept is (0,60)  . so b=60

now find out slope m using two points

\((0,60) and (6,0)\\slope m=\frac{y_2-y_1}{x_2-x_1} =\frac{0-60}{6-0} =-10\\m=-10\)

Equation of the line is \(y=-10x+60\)

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Answer:

\(v = \frac{n+y+16}{2}\)

Step-by-step explanation:

2(v-8) = n+y

Distribute

2v-16 = n+y

Move -16 to the other side

2v = n+y+16

Divide everything by 2

\(v = \frac{n+y+16}{2}\)

Answer:

\(v = \frac{n+y}{2} +8\)

Step-by-step explanation:

To find the expression that represents v, we have to isolate v. Our first step is distributing the 2 to both v and 8.

(2(v) - 2(8))

2v - 16 = n + y

Now add 16 to both sides.

2v = n + y + 16

Now divide both sides by 2, this will isolate v and give us the initial value of it.

\(v = \frac{n+y}{2} +8\)

Answer:

6

Step-by-step explanation:

The confidence interval for the population mean is based on the approximately normal distribution

Approximately normal distribution: A distribution is approximately Normal when the Normal distribution can be used as an approximate distribution. This is common when the number of samples or parts making up a distribution grows; for example, if you have 100 coin tosses the resulting Binomial distribution is, for most purposes, approximately Normal

When the population standard deviation is known,

The confidence interval for a population mean with a known standard deviation is based on the fact that the sampling distribution of the sample means follow an approximately normal distribution.

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Answer:

False

Step-by-step explanation:

Answer:

D.

Hope this helps

Answer:

1.3 Hours (1 Hour and 18 Minutes)

Step-by-step explanation:

It took Alberto 2 hours because he ran 3 miles an hour and the total distance he ran was 6 miles.

Now, you have to divide 6 (Alberto's distance) by 4.6 (Omar's rate) and you get 1.3043.

Round the answer to get 1.3

Answer:  jjijmjn

Step-by-step explanation:

Answer:

no

Step-by-step explanation:

she will get 13.50$ in return

Answer:

its 1260

Step-by-step explanation:

Answer:

1. Domain: \((-\infty, \infty)\), Range: \((-\infty. \infty)\)

2. Domain \((-\infty, \infty)\), Range: 25

3. Domain: \((-\infty, \infty)\), Range: \((-\infty. \infty)\)

Step-by-step explanation:

The domain and range of all non-constant linear functions is \((-\infty, \infty)\).

The answer for this question is 72.25pi

The area of the circle is 72.25π ft².

For each three-dimensional geometrical shape, surface area and volume are determined. The area or region that an object's surface occupies is known as its surface area. Volume, on the other hand, refers to how much room an object has.

As per the given data:

circumference of a circle = 17π ft

To find the area of the square:

Area = πR²

For radius (R):

2πR = 17π

R = (17/2) ft

Area = π(17/2)²

= 72.25π ft²

Hence, the area of the circle is 72.25π ft².

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Answer:

20%

Of Australia's total percent were gold!

Answer:

C (1, - 4)

Answer is C.

A (4, - 1)

Answer could be A as well.

Not sure.

The probability that at most two customers purchase the investment is 0.1875 or 18.75%.

To calculate the probability that at most two customers purchase the investment,  to calculate the probabilities for each possible outcome: 0, 1, and 2 customers purchasing the investment, and then sum them up.

Let's consider the customers as A, B, C, and D, with D being the fourth customer.

Probability of 0 customers purchasing:

P(0 customers) = (1 - probability of sale)²number of customers

= (1 - 0.5)²4

= 0.0625

Probability of 1 customer purchasing:

P(1 customer) = (probability of sale)²1 ×(1 - probability of sale)²3 (since 3 customers won't purchase)

= 0.5²1 ×0.5²3

= 0.5 × 0.125

= 0.0625

Probability of 2 customers purchasing:

P(2 customers) = (probability of sale)²2 × (1 - probability of sale)²2 (since 2 customers will purchase)

= 0.5²2 ×0.5²2

= 0.25 × 0.25

= 0.0625

Now  sum up these probabilities to find the probability that at most two customers purchase the investment:

P(at most 2 customers) = P(0 customers) + P(1 customer) + P(2 customers)

= 0.0625 + 0.0625 + 0.0625

= 0.1875

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Answer:

$500

Step-by-step explanation:

100-12=88

88/100=440/x

88x=100(440)

88x=44000

/88.  /88

x=500

hopes this helps

A cat food manufacturer uses fish and beef by-products.

Let the number of ounces of fish = x

Let the number of ounces of beef = y

The fish contains 12 g of protein and 3 g of fat per ounce.

fish = 12x + 3y

The beef contains 6 g of protein and 9 g of fat per ounce.

Each can of cat food must contain at least 60 g of protein and 45 g of fat.

so,

Beside the above inequalities both of x and y must be greater than 0

so, the system of inequalities will be:

The following figure represents the solution of the system:

As shown in the graph, the vertices are:

( 0 , 10 ) , (3 , 4 ) , ( 15 , 0 )

Answer:

A. 88 square inches

Step-by-step explanation:

Trust me. It's right.

Answer:

don't know sorry .....

I m also confused

Step-by-step explanation:

\(hi\)

have a nice day ✌️✌️✌️

Answer:

4. -22

5. 43

6. 0

7. -22

8. 96

9. -31

10. -20

11. 23

12. 6

13. -19

14. -7

15. 20

16. -3

17. -20

18. 8

19. -4

20. 26

21. 25

22. 6

23. -61

24. -31

25. 4

26. -34

27. 50

28. 9

29. -20

30. 74

Answer:

15/2 < √81

15/2=7.5

√81=9

7.5<9