ITS RSM HELP ME I WILL GIVE BRAINLIEST

The resulting cross section of the prism will be a parallelogram.

When a right rectangular prism is sliced in a way such that the plane passes through the prism at a slant, the resulting cross section is a parallelogram. This is because the intersection of a plane and a rectangular prism that is not parallel to any of its faces is always a parallelogram.

The shape and size of the parallelogram will depend on the orientation of the plane and the dimensions of the prism. Since the prism is a right rectangular prism, the opposite faces are parallel and congruent, and so are the opposite edges of the parallelogram cross section.

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The perimeter and area of the rectangle are 13 / 6 yards and  1 / 4 yard² respectively

A rectangle is a quadrilateral with opposite sides equal to each other and opposite sides parallel to each other.

The perimeter of a rectangle is the sum of the whole 4 sides of the rectangle.

Therefore,

perimeter of a rectangle = 2(l + w)

where

Therefore,

perimeter of the rectangle = 2(3 / 4 + 1 / 3)

perimeter of the rectangle = 2 ( 9 + 4/ 12)

perimeter of the rectangle = 2(13 / 12)

perimeter of the rectangle  = 26 / 12

perimeter of the rectangle  = 13 / 6 yards

Area of the rectangle = lw

Therefore,

Area of the rectangle = 3 / 4 × 1 / 3

Area of the rectangle = 3 / 12

Area of the rectangle = 1 / 4 yard²

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The repulsion between two negatively charged objects is an indication that the other object must be negatively charged. Thus, the correct answer is B: It has a negative charge.

This is due to the fact that like charges repel each other, while opposite charges attract each other. In this case, the negatively charged balloon repels the other balloon, indicating that the other balloon is also negatively charged. So, the correct answer is B).

The other options are incorrect. Option A is incorrect because both balloons cannot be positively charged as they would attract each other, not repel. Option C is incorrect because an uncharged object would not repel a negatively charged object. Option D is incorrect because a positively charged object would attract the negatively charged balloon, not repel it.

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Answer:

$1522.5

Step-by-step explanation:

(7.25 x 15)14

(108.75)14

= 1522.5

To build a 95% confidence interval for phishing sample data, we would use a critical value of 1.96. This is based on the standard normal distribution and ensures that 95% of the data falls within the interval. Rounded to 2 , the critical value is 1.96.

Here's how you can find the critical value:

1. Determine the desired confidence level (in this case, 95%).
2. Look up the corresponding Z-score in a standard normal table (or use a calculator/online tool) for a two-tailed test.
3. Since 95% of the data lies within the middle, there will be 2.5% in each tail (100% - 95% = 5%, divided by 2 tails = 2.5%).
4. The corresponding Z-score (critical value) for 97.5% (95% + 2.5%) is approximately 1.96.

Therefore, the critical value you should use for constructing a 95% confidence interval for your phishing sample data is 1.96, rounded to two decimal places.

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Answer:

\(7( - 7 + 6m) + 9\)

\(\left \{ {{f(x)=-3x+2} \atop {g(x)=x+1}} \right.\)

To find g(f(x)), Substitute f(x) in g(x).

\(g(-3x+2)\)

Then substitute x = -3x+2 in g(x) = x+1

\(g(-3x+2)=(-3x+2)+1\\g(-3x+2)=-3x+2+1\\g(-3x+2)=-3x+3\)

Therefore, the answer is \(g(f(x))=-3x+3\)

Equation of line: y = -3/4 x + 3. Here , slope m = -3/4 and y intercept is 3.

We need to knowing the slope of the line and indeed the intercept where the line crosses the y-axis in order to use the slope-intercept formula. Suppose a straight line with y-intercept b and slope m. For one straight line with slope "m" and y-intercept "b," the slope intercept program is designed is: y = mx + b.

Given coordinates are:

(2,3) and (4,0).

Slope m = (y2 - y1)/(x2 - x1)

m = (0 - 3)/(4 - 0)

m = -3/4

Equation of line:

y - y1 = m(x - x1)

y - 0 = -3/4(x - 4)

y = -3/4 x + 3

Here , slope m = -3/4 and y intercept is 3.

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Complete question:

Find the slope intercept equation of line passing through (2,3) and (4,0).

Answer:

k is 23876

Step-by-step explanation:

you have to multiply 254 and 94 by eachothe then that's your answer!

the box with the largest volume has dimensions approximately 3.48 in. x 3.48 in. x 5.76 in.

Let x be the side length of the square cut from each corner of the tin sheet. Then the dimensions of the base of the box will be (10-2x) by (10-2x), and the height of the box will be x. Thus, the volume of the box is given by:

V = (10-2x)^2 * x = 4x^3 - 40x^2 + 100x

To maximize V, we take the derivative of this expression and set it equal to zero:

dV/dx = 12x^2 - 80x + 100 = 0

Solving for x using the quadratic formula, we get:

xx = (80 ± sqrt(80^2 - 4*12*100))/24 ≈ 1.74, 5.76

The solution x = 1.74 is extraneous, since it would result in negative dimensions for the box. Thus, the optimal size of the square to be cut from each corner is x = 5.76 inches.

The dimensions of the box with the largest volume are:

Length = Width = 10 - 2x = 10 - 2(5.76) ≈ 3.48 inches

Height = x = 5.76 inches

Therefore, the box with the largest volume has dimensions approximately 3.48 in. x 3.48 in. x 5.76 in.

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To determine whether a vector b is in the column space of a matrix A, we need to check if there exists a solution to the system Ax=b.  we can express w as a linear combination of the row vectors of A. Hence, w is in row(A) and b is not in col(A).

If a solution exists, then b is in col(A). If a solution does not exist, then b is not in col(A). Let's apply this to the given problem. We have A = [1 0 -1] and b = [3].

To check if b is in col(A), we need to solve the system Ax=b. This gives us the equation: (1)x + (0)y + (-1)z = 3 where x, y, and z are the unknowns. Rearranging this equation, we get: x - z = 3 This is a linear equation in two variables, x and z.

It represents a line in the x-z plane. We can see that this line does not pass through the origin, which means that there is no solution to this equation in the form of Ax=b.

Therefore, b is not in col(A). To determine whether a vector w is in the row space of a matrix A, we need to check if w can be expressed as a linear combination of the row vectors of A. If w can be expressed in this form, then w is in row(A).

Therefore, we can express w as a linear combination of the row vectors of A. Hence, w is in row(A).

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the answer is 4m

and 2 plus 2 is 4

i don't know if I'm right

Answer:

i believe number 1 is 18 and number 2 is 9.

Step-by-step explanation:

if one full circle represents 6 CDs then on wednesday 18 Cds were sold because 6+6+6=18 and on thursday they sold 9 more Cds than on wednesday because they sold 6+6+6+6+3 which equals 9.

Answer: The slope is -3 and the y- intercept is (0,2)

Step-by-step explanation:

The correct statement about the graph is,

A graph of two solid lines that intersect at point (4, 0).

Given that;

This system of inequalities models the scenario.

4x + 2y ≤ 16

And, x + y ≥ 4

Now, We can draw the inequalities in graph, we get;

The intersection point of the inequality is, (4, 0)

Thus, The correct statement about the graph is,

A graph of two solid lines that intersect at point (4, 0).

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Answer:

720°

Step-by-step explanation:

The sum of the exterior angles of a polygon = 360°

Divide by 60 to find number of sides (n)

n = 360° ÷ 60° = 6

The sum of the interior angles of a polygon is

sum = 180° (n - 2) ← n is the number of sides

Here n = 6 , then

sum = 180° × 4 = 720°

The sum of the exterior angles of a regular polygon is 360º

Each exterior angle of a regular polygon is 60º/n

360º/n=60º

360/60=n

6=n

A polygon with 6 sides is a hexagon.

Use the formula (n-2)×180

(6-2)*180=4*180=720º

another solution...

you have 6 interior angles (hexagon)

if an exterior angle is 60º, the corresponding interior angle is 180-60=120º

you have 6 of these 120º angles

6*120=720º

Answer:

495

Step-by-step explanation:

165/3=495/9

So 495 miles

Answer:

495

Step-by-step explanation:

 3        =     9

165             x

9 x 165 = 1485

1485 / 3 = 495

For confidence interval: support of the association rule A to B is 0.5 and the confidence of the association rule A to B is 0.5.

For Support and confidence of the association rule A - B

To determine the support and the confidence of the association rule A → B, where A = {1, }, B = {1}, we use the formulas given below:

Support(A → B) = frequency of (A, B) / N

Confidence(A → B) = frequency of (A, B) / frequency of A

where N is the number of transactions in the database.

To find the frequency of (A, B) and the frequency of A.

Thus Frequency of (A, B) = 1

Since there is only one transaction in the database where both A and B occur, the frequency of (A, B) is 1.

Frequency of A = 2

The itemset {1, } occurs in two transactions T₁ and T₂.

Hence, the frequency of A is 2.

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Answer:

y > 1/3x -3

Step-by-step explanation:

Just find the equation of the line, which is y = 1/3x -3, and then determine what the symbol is going to be. Since the line is dotted, it will either be < or >. When the shaded area is on top of the line, it's >. Remember that by saying left on the bottom or right on top.

Answer:

His money increased by 6.25, his overall percentage increase is 35

Step-by-step explanation:

250 x 0.25 x 0.10 = 6.25

Answer:

its false

Step-by-step explanation:

The successive approximation and bisection methods are two common methods to solve the equation P(x) = 0. This method is iterative.

Successive approximation and bisection method are common methods to solve the equation P(x) = 0. The successive approximation method is one of the simplest numerical methods that can be used to obtain the approximate value of the root of an equation.

It is also called the iteration method. It is based on the concept that when an equation has a root, a new approximation to that root can be obtained by using the previous approximation. The bisection method is another numerical method that can be used to find the roots of an equation. It is based on the fact that if a continuous function f(x) changes sign between two points a and b, it must have at least one root between a and b.

The bisection method is a simple and robust algorithm that can solve many equations. It works by dividing the interval [a, b] into two sub-intervals and then determining which sub-intervals contain a root. This process is then repeated with the new interval until the desired level of accuracy is achieved.

The successive approximation and bisection methods commonly solve the equation P(x) = 0. These methods are iterative, and they involve selecting a starting value and then applying a formula to obtain a new value closer to the root.

The bisection method is based on the fact that if a continuous function f(x) changes sign between two points a and b, it must have at least one root between a and b. These methods are simple and robust and can be used to solve a wide range of equations.

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The solution to an absolute value inequality is all real numbers. Then the correct options are -

Option A: The inequality could be lx - 4| ≥ -24.

Option F: The inequality could be -3 |x - 7| -2 < 10.

What is an inequality?

An inequality in algebra is a mathematical statement that employs the inequality symbol to show how two expressions relate to one another. The phrases on either side of an inequality symbol are not equal. The phrase on the left should be larger or smaller than the expression on the right, or vice versa, according to this symbol.

An absolute value inequality must not impose any limitations on the value of the absolute value expression if the answer contains only real values.

This implies that any positive real integer can be used as the absolute value statement.

Option A: The inequality |x - 4| -24 has an absolute value expression with a non-negative absolute value, hence it satisfies the requirement that the solution set only consist of real values.

Option B and Option E both refer to the solution set's graph as a number line with a 2-value gap.

To know whether the solution set only contains real numbers, however, more information is required.

Depending on the particular absolute value disparity, the range of the number line could be anything.

Option C: Because of the negative absolute value statement of the inequality -4 |x - 11| - 3 ≥ 9, the left-hand side can never be less than 3.

As a result, the solution set has a lower bound and cannot include only real values.

The inequality |x - 12| ≤ -48 has a non-negative absolute value expression, but an absolute value expression cannot be less than or equal to a negative number, as shown in Option D.

There are therefore no effective remedies for this inequity.

Option F: Because the inequality -3 |x - 7| - 2 < 10 has an absolute value expression that is not negative, it satisfies the requirement that the solution set only contain real numbers.

As a result, choices A and F are the proper ones.

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Answer:

44+-3.169(6.7/root11)

Step-by-step explanation:

The 99% confidence interval for the mean weight in kg of pumpkins grown by Fiona in the harvest for the provided sample is,

\(44\pm 3.169\times\dfrac{6.7}{\sqrt{11}}\)

The mean of the data is the average value of the given data. The standard deviation of the data is the half of the difference of the highest value and mean of the data set.

Fiona grows large pumpkins and wants to estimate the mean weight of the approximately 500 pumpkins in her harvest.

She takes a random sample of 11 of these pumpkins. Here, the sample size is 11 which is less than 30. Thus, use the formula mentioned below.

\(\overline x\pm t\times\dfrac{\sigma}{\sqrt{n}}\)

Here, (n) is the sample size, \(\overline x\) is the mean of the sample.

Degree of freedom is,

\(DF=11-1=10\)

For this, the value of t from the t table is 3.169 for 99% confidence interval.

The mean weight of 44 kg and a standard deviation of 6.7 kg they find. Put these values in the above formula,

\(\overline x\pm t\times\dfrac{\sigma}{\sqrt{n}}=44\pm 3.169\times\dfrac{6.7}{\sqrt{11}}\)

Thus, the 99% confidence interval for the mean weight in kg of pumpkins in the harvest for the provided sample is,

\(44\pm 3.169\times\dfrac{6.7}{\sqrt{11}}\)

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The gallons of solution prepared by Eli by mixing 9/17 of water with 6/25 gallons of water is equal to 0.7694 gallons of solution.

Quantity of water mixed by Eli = 9/17 of water

Both quantities should be expressed in the same units.

Let's convert 9/17 of water and 6/25 gallons of water to a common unit, such as hundredths of a gallon we get,

9/17 of water

= (9/17)× 100/100 gallons of water

= 900/1700 gallons of water

6/25 gallons of water

= (6/25) × 40/40 gallons of water

= 240/1000 gallons of water

Now, Add the two quantities,

900/1700 gallons of water + 240/1000 gallons of water

= ( 9000 + 4080 ) / 17000

= 13080 /17000

=0.7694 gallons of solution.

Therefore, gallons of solution prepared by Eli is approximately equals to  0.7694 gallons of solution.

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The above question is incomplete, the complete question is,

Eli mixed 9/17 of water with 6/25 gallons of water about how many gallons of solution did Eli prepared?

Answer:

18cm^2

Step-by-step explanation:

If it's a rectangle with side lengths of 6 and 3 cm then Multiply two sides together --> 18 cm^2

Answer:

18cmsquare

...

.

.

Step-by-step explanation:

Multiply both the cm ...

Answer:

24 coins

Step-by-step explanation:

We give the dimes a unknown number like y since the nickels are twice as much we give it 2y we multiply the numbers with their value and form an equation like 2y×5+y×10=160 find the value of y then get value of 2y+y to get the number of coins

If all the dimensions of a cube increase by a factor of 3/2, the surface area will increase by a factor of 9/2.

If all the dimensions of a cube increase by a factor of 3/2, then the new dimensions of the cube will be 3/2 times the original dimensions.

Let's say the original side length of the cube was "s". Then the new side length would be (3/2)*s.

The surface area of a cube is given by the formula 6s^2, where s is the side length.

So the original surface area of the cube would be:

6s^2

And the new surface area of the cube would be:

6(3/2s)^2
= 6(9/4)s^2
= 27/2 s^2

To find how many times greater the new surface area is compared to the original surface area, we can divide the new surface area by the original surface area:

(27/2 s^2) / (6s^2)
= (9/2)

So the new surface area is 9/2 times greater than the original surface area.

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