23. The coordinates when the point (-4, 2) is reflected about the y-axis are: (a) (-2,4) (c) (4,2) (b) (4, -2) (d) (-4,-2) 24. The annual precipitation for one city is normally distributed with a mean

The gross requirement for item B in Week 3 is 80 units.

The gross requirement for item B in Week 3, we need to calculate the demand for item B based on the bill of materials and the requirements for item A.

From the MPS (Master Production Schedule) provided, we can see that the gross requirement for item A in Week 3 is 80 units.

According to the bill of materials, item A requires 1 unit of item B. Therefore, the gross requirement for item B can be calculated by multiplying the gross requirement for item A by the quantity needed for item B in the bill of materials.

Gross requirement for item B = Gross requirement for item A × Quantity needed for item B in bill of materials

Gross requirement for item B = 80 units × 1 unit

Gross requirement for item B = 80 units

Therefore, the gross requirement for item B in Week 3 is 80 units.

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Answer:

x = -17

Step-by-step explanation:

7(2x + 3) = 12x - 13

Distribute

7*2x +7*3 = 12x-13

14x +21 = 12x-13

Subtract 12x from each side

14x-12x+21 = 12x-12x-13

2x+21 = -13

Subtract 21 from each side

2x+21-21 = -13-21

2x = -34

Divide by 2

2x/2 = -34/2

x = -17

Answer:

x= -16

Step-by-step explanation:

-2x+5=37

-2x=37-5

-2x=32

x= -16

Answer:

x= -16

Step-by-step explanation:

The goal in this problem is to get X on one side by itself.

We know that the opposite of subtraction is addition and the opposite of multiplication is division.

so to get 5 over to the right side, we need to subtract.

-2x+5=37 >>-2x= 37-5= 32

your problem now reads -2x= 32

We still have -2 on the left side and we need it to go to the right side so that X is by  itself. The opposite of multiplication is division, so we will need to divide

-2x=32÷-2 >> x=-16

Answer: i think its  f(6) = -4(6-1) = -4(5) = -20

Answer:

-1980

Step-by-step explanation:

Answer:

Mr. Pham  with 2/7

Step-by-step explanation:

2/7 = 0.286

1/4= 0.25

so 2/7 is ur correct answer.

So the amount of gain that can be deferred under the installment sale method is $424,879.16.

Percent is a way of expressing a number as a fraction of 100. The word "percent" means "per hundred" in Latin. When a number is expressed as a percentage, it is usually accompanied by the "%" symbol. Percentages are commonly used in many areas of everyday life, such as finance, taxes, and statistics. They are often used to express changes or differences, such as percentage increases or decreases in prices or quantities, or the percentage of people who hold a certain opinion or belong to a certain group.

Here,

To calculate the gain that can be deferred under the installment sale method, we need to first calculate the total gain on the sale. The total gain is equal to the selling price minus the adjusted basis of the property, which is the cost minus the accumulated depreciation.

Selling price = $99,800 cash + $998,000 note = $1,097,800

Adjusted basis = $798,400 - $479,040 = $319,360

Total gain = $1,097,800 - $319,360 = $778,440

To calculate the gain that can be deferred, we need to determine the gross profit percentage. The gross profit percentage is equal to the total gain divided by the selling price:

Gross profit percentage = Total gain / Selling price = $778,440 / $1,097,800 ≈ 0.7097 or 70.97%

Now we can calculate the amount of gain that can be deferred using the formula:

Gain deferred = Gross profit percentage × Payments received

Since the note is due in two years, Skylar will receive half of the payments in 2022 and the other half in 2023. Therefore, the payments received in 2022 are:

$99,800 + ($998,000 / 2) = $598,800

Substituting into the formula, we get:

Gain deferred = 0.7097 × $598,800 = $424,879.16

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780 is the answer. Hope this helps :)

The p-value of the given hypothesis is; 0.9999

The formula for the z-score of proportions is;

z = (p^ - p)/√(p(1 - p)/n)

where;

p^ is sample proportion

p is population proportion

n is sample size

We are given;

p^ = 15% = 0.15

p = 20% = 0.2

n = 5000

Thus;

z = (0.15 - 0.2)/√(0.2(1 - 0.2)/5000)

z = -8.8388

From p-value from z-score calculator, we have;

P(Z < -8.8388) = 1 - 0.0001 = 0.9999

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Answer:

x<3

Step-by-step explanation:

Step 1: Simplify both sides of the inequality.

7x+5<26

Step 2: Subtract 5 from both sides.

7x+5−5<26−5

7x<21

Step 3: Divide both sides by 7.

7x/7<21/7

x<3

Answer:

3

Step-by-step explanation:

Subtract 5 from both sides.

7x<21

7 goes into 21, 3 times.

Therefore, x<3

Given:

The equation is:

\(4x+2xy^2+44=y^3\)

To find:

The equation of the tangent on the given equation at point (-3,2).

Solution:

We have,

\(4x+2xy^2+44=y^3\)

Differentiate with respect to x.

\(4(1)+2[x(2yy')+y^2(1)]+0=3y^2y'\)

\(4+4xyy'+2y^2=3y^2y'\)

\(4+2y^2=3y^2y'-4xyy'\)

\(4+2y^2=(3y^2-4xy)y'\)

Isolate y'.

\(\dfrac{4+2y^2}{3y^2-4xy}=y'\)

Now, we need to find the value of the derivative at point (-3,2).

\(y'_{(-3,2)}=\dfrac{4+2(2)^2}{3(2)^2-4(-3)(2)}\)

\(y'_{(-3,2)}=\dfrac{4+8}{12+24}\)

\(y'_{(-3,2)}=\dfrac{12}{36}\)

\(y'_{(-3,2)}=\dfrac{1}{3}\)

It means the slope of the tangent line is \(\dfrac{1}{3}\).

The equation of tangent line that passes through the point (-3,2) with slope \(\dfrac{1}{3}\) is:

\(y-y_1=m(x-x_1)\)

\(y-2=\dfrac{1}{3}(x-(-3))\)

\(y-2=\dfrac{1}{3}x+1\)

\(y=\dfrac{1}{3}x+1+2\)

\(y=\dfrac{1}{3}x+3\)

Therefore, the equation of tangent line is \(y=\dfrac{1}{3}x+3\).

60 degrees is the measure of arc BC from the figure

The given diagram is a circle with several arc angles

arcAWB = 120 degrees

The line AC is a diameter

Since the sum of angles on a straight line is 180 degrees, hence:

arc AWB + arcBC = 180

arcBC = 180 - arc ZWX

arcBC = 180 - 120

arcBC = 60 degrees

Hence the measure of the arc BC from the diagram is 60 degrees

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The data in the table is an illustration of a quadratic equation, and the quadratic equation that models the data is (d) y = -0.15x² + 2x + 5.5

A quadratic model is represented as:

y = ax² + bx + c

Using the point (x,y) = (0,5.5);

We have:

a(0)² + b(0) + c = 5.5

This gives

c = 5.5

Substitute c = 5.5 in y = ax² + bx + c

y = ax² + bx + 5.5

Using the point (x,y) = (1,7.35);

We have:

a(1)² + b(1) + 5.5 = 7.35

This gives

a + b + 5.5 = 7.35

Subtract 5.5 from both sides

a + b = 1.85

Using the point (x,y) = (2, 8.9);

We have:

a(2)² + b(2) + 5.5 = 8.9

This gives

4a + 2b + 5.5 = 8.9

Subtract 5.5 from both sides

4a + 2b = 3.4

Divide through by 2

2a + b = 1.7

Subtract a + b = 1.85 from 2a + b = 1.7

2a - a + b - b = 1.7 - 1.85

This gives

a = -0.15

Substitute a = -0.15 in 2a + b = 1.7

-2 * 0.15 + b = 1.7

This gives

-0.3 + b = 1.7

Add 0.3 to both sides

b = 2

Substitute a = -0.15 and b = 2 in y = ax² + bx + 5.5

y = -0.15x² + 2x + 5.5

Hence, the quadratic equation that models the data in the table is (d) y = -0.15x² + 2x + 5.5

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The number of possible outcomes is 36.

Given that a 6-sided die has been rolled twice we need to find the sample space has how many possible outcomes,

Therefore, in one roll there will be 6 outcomes, and when it is rolled twice it will be = 6 × 6 = 36

The sample space =

(1,1) (1,2) (1,3) (1,4) (1,5) (1,6)

(2,1) (2,2) (2,3) (2,4) (2,5) (2,6)

(3,1) (3,2) (3,3) (3,4) (3,5) (3,6)

(4,1) (4,2) (4,3) (4,4) (4,5) (4,6)

(5,1) (5,2) (5,3) (5,4) (5,5) (5,6)

(6,1) (6,2) (6,3) (6,4) (6,5) (6,6)

There are 36 possibilities for (a,b).

This total number of possibilities can be obtained from the multiplication principle: there are 6 possibilities for a, and for each outcome for a, there are 6 possibilities for b.

So, the total number of joint outcomes (a,b) is 6 times 6 which is 36. The set of all possible outcomes for (a,b) is called the sample space of this probability experiment.

Hence the number of possible outcomes is 36.

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For a large sample of blood pressure values with a mean of 120 and a standard deviation of 10, the interval that is likely to cover about 95% of the blood pressures in the sample is between 100 and 140.

Based on the given information, we can use the empirical rule to estimate the interval that is likely to cover about 95% of the blood pressures in the sample. The empirical rule states that for a bell-shaped curve, approximately 68% of the data falls within one standard deviation of the mean, about 95% falls within two standard deviations of the mean, and nearly all (99.7%) falls within three standard deviations of the mean.

Therefore, for a large sample of blood pressure values with a mean of 120 and a standard deviation of 10, the interval that is likely to cover about 95% of the blood pressures in the sample is between 100 and 140. This is because two standard deviations above and below the mean (2 x 10 = 20) added to and subtracted from the mean (120) gives us a range of 100 to 140.

Based on the given information, for a large sample of blood pressure values with a mean of 120 and a standard deviation of 10, and assuming a bell-shaped curve, the interval likely to cover about 95% of blood pressures in the sample would be within two standard deviations from the mean. This interval can be calculated as follows:

Lower limit: Mean - (2 × Standard Deviation) = 120 - (2 × 10) = 100
Upper limit: Mean + (2 × Standard Deviation) = 120 + (2 × 10) = 140

So, the interval that covers approximately 95% of blood pressures in the sample is 100 to 140.

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Answer: -1x+3

Step-by-step explanation:

so first add the x's which is just -1x then add your whole numbers which is a positive 3 so your full answer is -1x+3

Option A. AA Similarity Postulate. The AA Similarity Postulate is a geometric principle that states that if two angles of one triangle are congruent to two angles of another triangle, then the triangles are similar.

This means that their corresponding sides are in proportion, and the triangles have the same shape, but not necessarily the same size. This postulate is one of the ways to prove the similarity of two triangles. In the case of the given question, if we know that two angles of one triangle are congruent to the two angles of another triangle, then we can use the AA Similarity Postulate to prove that the triangles are similar. This principle is widely used in geometry and helps to establish relationships between different shapes and figures.

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The ship has traveled for 4.5 hours at an average speed of 12 miles per hour on a bearing of 143°.

To find the location of the ship at 4:30 p.m., we need to calculate the distance traveled by the ship. Distance = Speed x Time. Therefore, Distance = 12 mph x 4.5 hours = 54 miles.

Now, we can use trigonometry to find the horizontal and vertical components of the vector. The horizontal component (x) is given by Distance x cos(bearing) = 54 miles x cos(143°) ≈ -20.96 miles. The negative sign indicates that the ship is west of its starting point. The vertical component (y) is given by Distance x sin(bearing) = 54 miles x sin(143°) ≈ 49.91 miles. The positive sign indicates that the ship is north of its starting point.

Therefore, the vector in component form is (-20.96, 49.91).

The horizontal component (-20.96) represents the distance traveled westward by the ship from its starting point. The vertical component (49.91) represents the distance traveled northward by the ship from its starting point.

The ship's location at 4:30 p.m. can be represented by the vector (-20.96, 49.91) in component form, where the horizontal component (-20.96) represents the distance traveled westward and the vertical component (49.91) represents the distance traveled northward from its starting point.

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Answer:

the answer is y=1x+(-1) or just 1x-1

Step-by-step explanation:

Answer:

17+5=17+5

No matter what order you put them it will always be the same

Answer:

17+5=5+17

Step-by-step explanation:

17+5=22

5+17=22

The existence of a set to which every singleton belongs leads to a contradiction.

Suppose there exists a set A such that every singleton {x} belongs to A. Then, using A, we can construct a set B = {{x} | x ∉ x}, which contains all sets that are not elements of themselves.

This leads to a contradiction, since if B belongs to itself, then B must not belong to itself. And if B does not belong to itself, then B must belong to itself. Hence, there cannot exist a set to which every singleton belongs. This result is known as Russell's paradox.

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Answer:

16

Step-by-step explanation:

Answer: 7

Step-by-step explanation: add all the numbers up and divide them by how many numbers they are

Answer:

6.5

Step-by-step explanation:

3 + (and) 7/10 x 5 = 6.5

Hope this helps!

The statement that m∠C = 130°-m∠B is the correct statement for the triangle ABC whose measure of angle A is 50 degrees.

Given, a triangle ABC in which angle A is 50 degrees and we have to conclude the statement or results that holds true for the measure of angle C. Let's proceed in order to solve the question.

We know that, by angle sum property of triangle the sum of angles of triangle is 180°.

⇒m∠A+m∠B+m∠C = 180°

⇒50°+m∠B+m∠C = 180°

⇒m∠B+m∠C = 180°-50°

⇒m∠B+m∠C = 130°

⇒m∠C = 130°-m∠B

Therefore, the measure of angle C is equal to 130°-m∠B.

Hence, m∠C = 130°-m∠B is the correct statement that can be concluded for a triangle ABC, in which the measure of angle A is 50 degrees.

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Answer:1.6

Step-by-step explanation:

25/5=5

8/5=1.6

Answer:

Step-by-step explanation:

if 5miles = 25 minutes

then, 8 miles = X

hence X minutes

\(x = \frac{25minutes}{5miles} \times 8miles\)

Answer:

v=d/t

v=340km/85km/h

v=4 km

I hope this helps you

Answer:

c. 1,6-dipropylheptanal

Recursive sequence would produce the sequence 2,-6, 34 is a1 = 2 and an = 2an-1 - 4

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To compute the probability P(F), we need to determine the number of favorable outcomes (F) and the total number of possible outcomes (S). The probability P(F) is 1/6 or approximately 0.1667.

P(F) is the probability of the total being seven when rolling a pair of dice.

When rolling a pair of dice, the total can range from 2 to 12. To calculate P(F), we need to determine the number of ways we can obtain a total of seven and divide it by the total number of possible outcomes.

When we roll two dice, the possible outcomes for each die are 1, 2, 3, 4, 5, and 6. To obtain a total of seven, we can have the following combinations: (1, 6), (2, 5), (3, 4), (4, 3), (5, 2), and (6, 1). Therefore, there are six favorable outcomes.

Since each die has six sides, the total number of possible outcomes is 6 multiplied by 6, which equals 36.

Therefore, P(F) = favorable outcomes / total outcomes = 6/36 = 1/6.

Hence, the probability P(F) is 1/6 or approximately 0.1667.


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