Please help offering 15 points!!

The money Jodi will have after selling her shares will be B. $5160.00

What is meant by selling?

Selling typically refers to the exchange of goods or assets for money or other valuable consideration. It is the process of transferring ownership of a product or item from the seller to the buyer in return for an agreed-upon price or value.

What is meant by shares?

Shares refer to units of ownership in a company or corporation. When a company sells shares, it is raising funds from investors who then become shareholders and have a claim on the company's profits and assets.

According to the given information

Jody bought 20 shares of Amazon at $121.00, which costs her 20 x $121.00 = $2420.00.

One year later, she bought 20 more shares at $127.00, which costs her 20 x $127.00 = $2540.00.

The total cost of buying all the shares is $2420.00 + $2540.00 = $4960.00.

Jody sold all her shares two years later at $133.00 per share, which gives her 40 x $133.00 = $5320.00.

Her total profit is $5320.00 - $4960.00 = $360.00.

After deducting the broker's fees, Jody will have $360.00 - $80.00 = $280.00.

Therefore, the correct answer is option B. $5160.00.

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Answer:

Can i see the full answer so I can help you?

Step-by-step explanation:

Answer: 94 square inches 2

Step-by-step explanation:

2×(5×4 + 5×3 + 4×3) = 94 sq in 2

length x width x height

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The length of 8 beans of 70 mm each in nautical miles is approximately 0.0000259 nautical miles,

Conversion is the process of changing the unit of measurement of a physical quantity from one system to another, such as converting from inches to centimeters, or from kilograms to pounds.

To convert the length of the beans from millimeters to nautical miles, we need to perform the following conversions:

Convert millimeters to meters: divide by 1000

Convert meters to nautical miles: divide by 1852

So, the length of 8 beans of 70 mm each in nautical miles is:

(8 beans) x (70 mm/bean) x (1 m/1000 mm) x (1/1852 nautical miles/m) = 0.0000259 nautical miles

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Each couple can sit in two different seats (either clockwise or counterclockwise from their partner), and we multiply by (n-1)! to account for the number of ways to arrange the couples around the table.

Let's consider the number of ways to seat n couples around a circular table without any restrictions first.

Since there are 2 people in each couple, there are a total of 2n people. The number of ways to seat 2n people around a circular table is (2n-1)!/2n,

where we divide by 2n to account for rotations of the same seating arrangement.

Now, let's consider the restriction that no couple can sit together.

We can start by fixing one person in a couple, and then there are (2n-2) ways to seat the other person in that couple so that they don't sit together.

After that, we can fix another person and their partner, and there are (2n-4) ways to seat the remaining two people in their couple so that they don't sit together.

We can continue this process until all couples are seated.

Therefore, the total number of ways to seat n couples around a circular table so that no couple sits together is:

[tex](2n-2)(2n-4)(2n-6)...2 = 2^{n-1} * (n-1)![/tex]

We multiply by[tex]2^{n-1}[/tex] to account for the fact that each couple can sit in two different seats (either clockwise or counterclockwise from their partner), and we multiply by (n-1)! to account for the number of ways to arrange the couples around the table.

Note that reflected seatings are considered to be different, so we don't need to worry about dividing by 2 as we did in the unrestricted case.

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1.) parallelogram

2.) trapezoid

3.) kite

4.) parallelogram

The parallelogram is a type of quadrilateral that has the following unique properties such as:

The kite is also a type of quadrilateral that has two pairs of adjacent equal sides with a pair of opposite angles that are equal.

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The length of the zip line should be about 181.4 feet.

We need to first calculate the vertical drop from the top of one tree to the bottom of the other. We can use the Pythagorean theorem for that:

a^2 + b^2 = c^2

Where

Plugging in the numbers, we get:

40^2 + 130^2 = c^2

Simplifying and solving for c, we get:

c = sqrt(40^2 + 130^2) ≈ 136.42 feet

Next, we need to calculate the length of the zip line with the 5% slack and the 6-8 feet rule. Let's use x to represent the length of the zip line.

To account for the 5% slack, we need to add 5% of the length of the zip line to the vertical drop we calculated earlier:

vertical drop with slack = 1.05 * 40 = 42 feet

Now, we can use the rule of 6-8 feet of horizontal change per 100 feet of vertical change to calculate the horizontal distance that the zip line needs to cover. For every 100 feet of vertical drop, we need between 6 and 8 feet of horizontal distance. So for a vertical drop of 42 feet, we need between:

6/100 * 42 = 2.52 feet

8/100 * 42 = 3.36 feet

So the horizontal distance that the zip line needs to cover is between 2.52 and 3.36 times the vertical drop. Let's take the average of those two numbers to get a reasonable estimate:

(horizontal distance) ≈ 2.94 * (vertical drop with slack)

(horizontal distance) ≈ 2.94 * 42 = 123.48 feet

Finally, we can calculate the total length of the zip line by using the Pythagorean theorem again, this time with the horizontal distance and the distance between the trees:

x^2 = (horizontal distance)^2 + c^2

Plugging in the numbers, we ge:

x^2 = 123.48^2 + 136.42^2

Simplifying and taking the square root, we get:

x ≈ 181.4 feet

Therefore, the length of the zip line should be about 181.4 feet.

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The fraction of a day that can be attributed to 8 hours 20 minutes is   25/72 of a day.

In math, a fraction is a way of representing a part of a whole or a ratio between two numbers. It is written as a numerator and a denominator separated by a horizontal line called a fraction bar.

One hour is equal to 60 minutes, then we can say that 8 hours is equivalent to( 8*60) minutes. Then we can say that (480 minutes + 20 minutes) = 500 minutes.

since we know that 1 day is 24 hours = 24(60), then we can form this inform of a ratio as ;

500:( 24(60))

= 500: 1440

= 50/ 144

= 25/72 of a day.

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Answer: x=23±√609/10

Step-by-step explanation:

the equivalent form of the trinomial x² - 11x + 18 is (x - 2)(x - 9). We can verify this by multiplying the two binomials using the distributive property:

How to solve the question?

The given trinomial is x² - 11x + 18. To find an equivalent form, we can factorize the trinomial by finding two binomials whose product is equal to the trinomial.

We can start by finding two factors of 18 that add up to -11, the coefficient of x. The factors of 18 are 1, 2, 3, 6, 9, and 18. We can see that 9 and 2 are the two factors that add up to -11. So, we can write:

x² - 11x + 18 = (x - 2)(x - 9)

Therefore, the equivalent form of the trinomial x² - 11x + 18 is (x - 2)(x - 9). We can verify this by multiplying the two binomials using the distributive property:

(x - 2)(x - 9) = x(x - 9) - 2(x - 9) = x² - 9x - 2x + 18 = x² - 11x + 18

So, we have successfully found the equivalent form of the given trinomial.

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Answer:

7560

Step-by-step explanation:

do all the numbers times each other than divded by how many numbers their are and we get our answer

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Answer:

x =±6√2

Step-by-step explanation:

x^2 + x^2 = 12^2

Combine like terms

2x^2 = 144

Divide each side by 2

2/2x^2 = 144/2

x^2 = 72

Take the square root of each side

√x^2 = ±√72

x = ±√2*36

x =±6√2

Step-by-step explanation:

For right triangles     tan B = opposite leg / adjacent leg

tan B = 3/4  

arctan (3/4) = B = 36.87 degrees

The surface area of the composite figure is 20048 sq. yd.

The formula SA = 2lw + 2lh + 2wh can be used to get the surface area (SA) of a rectangular prism, where l, w, and h are the length, width, and height of the prism, respectively. The formula determines the areas of the rectangular prism's six faces: the four sides, which are identical rectangles with areas of lh or wh, and the top and bottom, which are also identical rectangles with areas of lw each.

The composite figure can be divided into two parts one rectangular prism and a trapezium prism.

The surface area of the rectangular prism is given by:

2(lb + bh + hl)

Substituting the values we have:

SA = 2(62 yd x 55 yd + 55 x 25 + 25 x 62)

SA = 2(3410 + 1375 + 1550)

SA = 2(6335) = 12670 sq. yd.

Now, the area of the trapezoidal prism is:

SA = (b1 + b2)h + (b1 + b2 + a + b) l

Substituting the values b1 = 55 yd, b2 = 7 yd, h = 7 yd, a = b = 25 yd, l = 62 yd we have:

SA = (55 + 7)(7) + (55 + 7 + 25 + 25)62

SA = 434 + 6944

SA = 7378 sq. yd

Now, the surface area of the composite figure is:

SA =  12670 + 7378 = 20048 sq. yd.

Hence, the surface area of the composite figure is 20048 sq. yd.

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The trigonometric ratios with respect to angle A are given as follows:

The three trigonometric ratios are the sine, the cosine and the tangent, and they are defined as follows:

The hypotenuse is of 37, and the sides relative to angle A are given as follows:

Hence the trigonometric ratios are given as follows:

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The equation solved for x can be written as follows:

x = s/(p - q)

just isolate the equation for x, we start wit the equation:

p = q + s/x

Now we can subtract q in both sides:

p - q = s/x

Now we can multiply both sides by the variable x

x*(p - q) =s

Finally, divide both sides by (p - q), in this way you can completley isolate the variable in the left side.

x = s/(p - q)

There you have it.

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Answer:

A mean of 27.2 shows that the data values are relatively close together. It represents that typically the city's snowfall has been about 27.2 inches yearly over the last 5 years.

Step-by-step explanation:

The mean, also known as the average, is the sum of all the data values divided by the number of data points. In this case, the mean of 27.2 inches indicates that, on average, the city has experienced a snowfall of approximately 27.2 inches per year over the last 5 years. The fact that the mean is close to the individual values of 25, 27, 25, 29, and 30 inches suggests that the data points are relatively close together and do not deviate significantly from the mean, indicating that the snowfall in the city has been relatively consistent over the past 5 years.

The total surface area of the composite shape is 40.57 square m

The surface area of composite shapes can be found by breaking the composite shape down into simpler shapes and then finding the surface area of each individual shape.

Once the surface areas of all the individual shapes are found, they can be added together to find the total surface area of the composite shape.

Here, we have

Area = Area of rectangle + circle

So, we have

Area = 4 * 7 + 22/7 * (4/2)^2

Area = 40.57 square m

So, the area is 40.57 square m

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The measure of the unknown side from the given triangle is 14.48.

The given triangle is a right triangle with the following sides;

Hypotenuse = 15

Adjacent = x

Acute angle = 52 degrees

We are to determine the measure of the unknown side using trigonometry identity

Cos 15 = Adjacent/Hypotenuse

Cos 15 = x/15

x = 15cos15

x = 15(0.9659)

x = 14.48

Hence the measure of the unknown side is 14.48

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Rounding to the nearest tenth, the circumference of the circle is 69.1 cm.

Diameter is a term used to describe the measurement of a straight line passing through the center of a circle or sphere and connecting two points on its circumference. It is the longest chord that can be drawn in a circle, passing through the center and splitting the circle into two equal halves.

In other words, the diameter is the distance across the circle or sphere, passing through its center, and it is twice the length of the radius. The diameter is a fundamental measurement in geometry and is used to determine other important properties of circles and spheres such as their circumference, area, volume, and surface area.

Diameter is commonly denoted by the symbol "d" and can be calculated using the formula:

d = 2r

where "r" is the radius of the circle or sphere. The diameter can also be found using the Pythagorean theorem, where the diameter is the hypotenuse of a right triangle with sides equal to the radius.

Understanding the concept of diameter is important in many fields, including mathematics, engineering, and science, and is useful for solving problems related to circular and spherical objects.

The formula for the circumference of a circle is C = πd, where d is the diameter.

Given that the diameter is 22 cm, we can plug this into the formula:

C = πd

C = 3.14 × 22

C = 69.08

Rounding to the nearest tenth, the circumference of the circle is 69.1 cm.

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Answer:x=1

Step-by-step explanation:

4x+1/3=1/3x+4

isolate x

4x-(1/3x)=4-(1/3)

11/3x=11/3

x=33/33

x=1

Answer:

x = -5, x = 1

As (x, y) coordinates, the x-intercepts are (-5, 0) and (1, 0).

Step-by-step explanation:

The x-intercepts are the x-values of the points at which the curve crosses the x-axis, so when y = 0.

From inspection of the given graph, we can see that the parabola crosses the x-axis at x = -5 and x = 1.

Therefore, the x-intercepts of the parabola are:

As (x, y) coordinates, the x-intercepts are (-5, 0) and (1, 0).

The area of the shaded sector is approximately 463.8 square yards.

To find the area of the shaded sector, we need to use the formula for the area of a sector, which is given by

Area of sector = (central angle / 360°) x πr²

where r is the radius of the sector, and the central angle is the angle between the two radii that form the sector.

In this case, we are given that the central angle of the shaded sector is 167°, and the radius is 17.8 yards. So, we can substitute these values into the formula as follows

Area of sector = (167° / 360°) x π(17.8)²

Simplifying this expression, we get:

Area of sector = 0.464 x 998.92

Multiplying these two numbers, we get

Area of sector = 463.8 square yards

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The given question is incomplete, the complete question is:

Find the area of the shaded sector. Round to the nearest tenth.

The distance between Lahore and Karachi is 1260 km.

To solve this problem, we can use the formula:

Distance = Speed x Time

where Distance is the distance traveled, Speed is the speed of the object, and Time is the time taken to travel that distance.

In our problem, we know the Speed of the train is 70 km/hour, but we need to find the Time it takes to travel from Lahore to Karachi. We can find this by subtracting the departure time from the arrival time:

Time = 10:00 am - 4:00 pm = 18 hours

Now that we have the Speed and Time, we can plug them into the formula to find the Distance:

Distance = Speed x Time

Distance = 70 km/hour x 18 hours

Distance = 1260 km

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Answer:

Aiden should use the Standard unit of Mass

Kilogram.

Step-by-step explanation:

He can use other unit also like gram, pound, ounce, tone etc

Net daily change is revenue - expenditures, 12500 - 15000 = -2500.

The overall change in the treasury's funds is 1.1Mil - 1Mil = 100K. To find out how many days, we divide the overall change by the net daily change in revenue: 100K / 2500 = 40 days.

Answer:

A.) 1 hour and 35 minutes

B.) $387.59

C.) $12.41

Step-by-step explanation:

Question 1 answer — 1 hour and 35 minutes

Question 2 answer — $387.59

Question 3 answer — $12.41

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Answer:

(-4,1)x(2,1)

Step-by-step explanation:

The number of scholarships that pay for both books and meals is 1.

To solve this problem, we need to use the concept of set intersection. Let B be the set of scholarships that pay for books, and M be the set of scholarships that include a meal ticket. We want to find the number of scholarships that pay for both books and meals, which is the size of the set intersection B ∩ M.

From the problem statement, we know that:

|B| = 7 (seven scholarships pay for books)

|M| = 4 (four scholarships include a meal ticket)

We can use the inclusion-exclusion principle to find |B ∩ M|:

|B ∩ M| = |B| + |M| - |B U M|

We need to find the size of the union of the sets B and M, which includes all scholarships that pay for books, all scholarships that include a meal ticket, and possibly some scholarships that pay for both. From the problem statement, we know that there are two scholarships that exclude both meals and books, so we can subtract that from the union:

|B U M| = |B| + |M| - |B ∩ M| + 2

Substituting the known values, we get:

|B ∩ M| = |B| + |M| - |B U M| + 2

|B ∩ M| = 7 + 4 - (7 + 4 - |B ∩ M| + 2) + 2

|B ∩ M| = 1 + |B ∩ M|

Solving for |B ∩ M|, we get

|B ∩ M| = 1

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The given question is incomplete, the complete question is:

A student applies for ten different scholarships to various universities. seven of the scholarships pay for books. four scholarships include a meal ticket. two of the scholarships exclude meals and books. how many scholarships pay for both books and meals?

The perimeter of figure ABCD is determined as 55.2 units.

Congruent triangles are two triangles that have the same shape and size. In other words, they are identical in shape and size, and all their corresponding angles and sides are equal.

When two triangles are congruent, they can be superimposed on each other such that all their corresponding parts coincide.

We will use the principle of congruent triangles to find the length of the smaller triangle.

base length of the smaller triangle = 13/2 = 6.5

let the height of the smaller triangle = h

h/6.5 = (h + 8)/13

13h = 6.5(h + 8)

13h = 6.5h + 52

6.5h = 52

h = 52/6.5

h = 8

The hypothenuse side of the smaller triangle is calculated as follows;

y = √(8² + 6.5²)

y = 10.3

The hypothenuse side of the bigger triangle is calculated as follows;

Y = √((8+8)² + 6.5²)

Y = 17.3

The perimeter of ABCD is calculated as follows;

P = (17.3 x 2) + (10.3 x 2)

P = 55.2

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