Foston is between library and West Quan and is 4 inch away from the library on the map how far is Boston from West qual

Answers

Answer 1
Boston would be 8 inches away on a map from WQ, because the library is in between Boston and WQ, and the library is 4 inches away from Boston, so, logically, it would be about 4 inches away from WQ, too.

Thus, Boston is 8 inches away from WQ.
Answer 2
Final answer:

Boston is 4 inches away from West Quan.

Explanation:

Foston, positioned between the Library and West Quan on the map, is noted as being 4 inches away from the Library. Given that Library and West Quan lie on the same line, it can be inferred that Foston and West Quan share the same 4-inch separation. Consequently, the distance from Boston to West Quan is deduced to be 4 inches. This deduction is based on the assumption that the spatial relationship between Foston, Library, and West Quan forms a straight line. Therefore, the proximity of Foston to the Library serves as a reference for determining the distance between Foston and West Quan, establishing it at 4 inches.

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Related Questions

A package of breadcrumbs to feed the ducks at the duck pond costs $0.25. How many packages of bread crumbs could be bought with $23.50

Answers

23.50 divided by .25 = 94
How you find that out would be by dividing $23.50 by $0.25.

23.50÷0.25=94

You would be able to buy 94 packs of bread crumbs with $23.50.

A disc jockey must allow time for 24 minutes of commercials every hour, along with 4 minutes for news, 3 minutes for weather, and 2 minutes for public-service announcements. If each record lasts and average of 3 minutes, how many records per hour can the DJ play?

Answers

about 11 records per hour

The complex number z = –1 + 3i can be expressed in trigonometric form as:

Answers

[tex]\bf z=\stackrel{a}{-1}\stackrel{b}{+3}i\qquad \begin{cases} r=\sqrt{a^2+b^2}\\ \theta =tan^{-1}\left( \frac{b}{a} \right) \end{cases}\qquad \qquad z=r[cos(\theta )i~sin(\theta )]\\\\ -------------------------------\\\\ r=\sqrt{(-1)^2+3^2}\implies r=\sqrt{10} \\\\\\ \theta =tan^{-1}\left( \frac{3}{-1} \right)\implies \theta \approx -71.57\implies \theta \approx\stackrel{360-71.57}{288.43^o}\\\\ -------------------------------\\\\ z=\sqrt{10}\left[ cos(288.43^o)+i~sin(288.43^o) \right][/tex]

now, the calculation in the choices, show 289.5°, which I take it is due some early rounding up.

____ provides a greater degree of security by implementing port-based authentication. ieee 802.3ad ieee 802.11n ieee 802.1x ieee 802.1z

Answers

Hello!

The correct answer for the blank is: IEEE 802.1x

I hope you found this helpful! :)

What does −2/3(12c−9)+14c simplify to?

Answers

Answer:

The simplified form of the provided expression is [tex]6c+6[/tex] or [tex]6(c+1)[/tex]

Step-by-step explanation:

Consider the provided expression.

[tex]\frac{-2}{3}(12c-9)+14c[/tex]

Use the distributive property:

[tex]a(b+c)=ab+ac[/tex]

By using the above property we can simplify it as shown:

[tex]\frac{-2}{3}\times 12c-\frac{-2}{3}\times 9+14c[/tex]

[tex]-2\times 4c+2\times 3+14c[/tex]

[tex]-8c+6+14c[/tex]

Add or subtract the like terms.

[tex]6c+6[/tex] or [tex]6(c+1)[/tex]

Thus, the simplified form of the provided expression is [tex]6c+6[/tex] or [tex]6(c+1)[/tex]

The simplest form of expression by applying distributive property would be, 6 (c + 1)

Given that,

The expression is,

[tex]\dfrac{- 2}{3} (12c - 9) + 14c[/tex]

Now, used the concept of distributive property to simplify the expression,

[tex]\dfrac{- 2}{3} (12c - 9) + 14c[/tex]

Apply distributive property,

[tex][\dfrac{- 2}{3} \times 12c - (\dfrac{- 2}{3} )\times 9] + 14c[/tex]

[tex][- 2 \times 4c + 2 \times 3] + 14c[/tex]

[tex][- 8c + 6] + 14c[/tex]

Combine like terms,

[tex]- 8c + 14c + 6[/tex]

[tex]6c + 6[/tex]

Take 6 as a common term,

[tex]6 (c + 1)[/tex]

So, the solution of expression 6 (c + 1).

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1.A system of two linear equations is graphed on a coordinate plane. If the system of equations has infinitely many solutions, which statement must be true?

A.On the graph, there is exactly one point (x,y) that satisfies both equations.


B.On the graph, any point (x,y) that satisfies one of the equations cannot satisfy the other equation.


C.On the graph, there are no points (x,y) that satisfy both equations.


D.On the graph, any point (x,y) that satisfies one of the equations must also satisfy the other equation.

2.Mark drank a total of 10 glasses of water and iced tea yesterday.

Each glass of water contained 8 ounces. Each glass of iced tea contained 12 ounces.

All together, he drank 96 ounces. The system of equations below models this situation.

x + y = 10
8 x + 12 y = 96

How many glasses of water did Mark drink yesterday?

A.3 glasses


B.4 glasses


C.5 glasses


D.6 glasses

Answers

You dint know what going to tell me Abe's and you can tell that she's hitting in the shower now I know I will ince and but 7. C is the answer

Mark drank 6 classes of water. :) im probably late on answering this, sorry

What percent of 43.75 is 70

Answers

62.5%
What I did was divided 43.75 by 70 to get 0.625.
Then I moved the decimal over two places to the right to get 62.5. 

whats the awnser is it 600

Answers

the answer will be C 520

3600/300 = 12

4800/400 = 12


the common ratio is 12 so divide pounds of milk by 12 to get pounds pf ice cream

6000 / 12 = 500

 Answer is B

It is estimated that there are 10^20 grains of sand on a beach in Florida in April. The beach is heavily eroded by tourists over the peak summer holiday season. Approximately one hundredth of the beach is removed as a result of this erosion. How many grains of sand are removed from the beach?

Answers

[tex]\bf \textit{how much is }\frac{1}{100}\quad of \quad 10^{20}?\implies \stackrel{\textit{one hundredth}}{\cfrac{1}{100}}\cdot 10^{20}\implies \cfrac{1}{10^2}\cdot 10^{20} \\\\\\ 10^{-2}\cdot 10^{20}\implies 10^{-2+20}\implies 10^{18} \\\\\\ 1,000,000,000,000,000,000~grains[/tex]

Answer:

c

Step-by-step explanation:

Help me asap!!! :) please


Mark you a brainly!

Answers

30 /10 = 3

 so multiply 9 by 3

9*3 = 27

9/10 = 27/30

a = 27

The mass of a radioactive element at time x is given by the equation below, where c is the original mass and h is the half-life of the element. The half-life of a substance is 4.9 years. How long will it take for 36 grams to decay to 10 grams? (Round your answer to one decimal place.)
M(x)=c(.5^x/h)

Answers

[tex]\bf M(x)=c(0.5)^{\frac{x}{h}}\implies 10=36(0.5)^{\frac{x}{4.9}}\implies \cfrac{10}{36}=0.5^{\frac{x}{4.9}} \\\\\\ \cfrac{5}{18}=0.5^{\frac{x}{4.9}}\implies log\left( \frac{5}{18} \right)=log\left( 0.5^{\frac{x}{4.9}} \right) \\\\\\ log\left( \frac{5}{18} \right)={\frac{x}{4.9}}\cdot log\left( 0.5 \right)\implies \cfrac{4.9\cdot log\left( \frac{5}{18} \right)}{log(0.5)}=x[/tex]

1/4 + -2/3 (SIMPLIFY)

Answers

Answer:

[tex]\large\boxed{\dfrac{1}{4}+-\dfrac{2}{3}=-\dfrac{5}{12}}[/tex]

Step-by-step explanation:

[tex]\dfrac{1}{4}+\left(-\dfrac{2}{3}\right)=\dfrac{1}{4}-\dfrac{2}{3}\\\\\text{You must find the common denominator.}\\\\\text{List of multiples of 3:}\ 0,\ 3,\ 6,\ 9,\ \boxed{12},\ 15,\ ...\\\text{List of multiples of 4:}\ 0,\ 4,\ 8,\ \boxed{12},\ 16,\ ...\\\\\text{The common denominator is}\ \boxeed{12}.\\\\3\cdot4=12\\\\\dfrac{1}{4}=\dfrac{1\cdot3}{4\cdot3}=\dfrac{3}{12}\\\\\dfrac{2}{3}=\dfrac{2\cdot4}{3\cdot4}=\dfrac{8}{12}\\\\\\\dfrac{1}{4}-\dfrac{2}{3}=\dfrac{3}{12}-\dfrac{8}{12}=\dfrac{3-8}{12}=-\dfrac{5}{12}[/tex]

A water tank holds 24000 gallons. How many hours will it take for 2/3 of the water to be used if the water is used at an average rate of 650 gallons a day?

Answers

First, determine what 2/3 of 24000 gallons is.  That's 18000 gallons.

Next, divide this   18000 gallon amount by 650 gallons/da:

 18000 gal
----------------- =  27.69 days, or about 28 days.
650 gal/day
24000 Gallons / 650(gallons per day) =36.92 days to fill it fully. Now take 36.92 and multiply by (2/3)=24.61 days. (.61 days = 14 Hours and 36 minutes)

Payout Annuities:
1. You want to be able to withdraw $30,000 from your account each year for 15 years after you retire.

You expect to retire in 30 years.

If your account earns 5% interest, how much will you need to deposit each year until retirement to achieve your retirement goals?

Answers

If deposit made at beginning of each year, then $4,686.87 per year is required. If deposit made at end of each year, then $4,921.21 per year is required. Assuming you can continue to get the 5% interest when you start withdrawing money, then this problem consists of two parts. Part 1. How much money must you have in the account when you start withdrawing? Part 2. How much must you deposit in order to reach the figure for part 1? Part 1 is fairly easily calculated, just figure it out in reverse. For example At the beginning of year 15, you have to have $30,000 in the account. Since you're getting 5% interest, that means that after you've made the withdraw at the beginning of year 14, you need to have $30,000/1.05 = $28,571.43 in the account. And since you'll be withdrawing $30,000 at the beginning of year 14, you need to have $28,571.43+$30,000 = $58,571.43 in the account at the beginning of year 14. Continuing this process in reverse (add 30000 to sum, divide by 1.05, repeat), you'll determine that your retirement fund has to have $326,959.23 in it when you make your first withdrawal of $30,000. Now you need to figure out how much you need to invest each year for 30 years at an interest rate of 5% to get the sum of $326,959.23 Assuming that you make your contribution at the end of each year, then the formula for the worth of your investment is V=C(((1 + r)Y - 1) / r) where C = Contribution r = interest rate Y = number of years V = Value Solving for C, gives V=C(((1 + r)Y - 1) / r) V/(((1 + r)Y - 1) / r)=C Substituting known values into formula: 326959.23/(((1 + 0.05)^30 - 1) / 0.05)=C 326959.23/((1.05^30 - 1) / 0.05)=C 326959.23/((4.321942375 - 1) / 0.05)=C 326959.23/(3.321942375 / 0.05)=C 326959.23/66.4388475=C 4921.21=C So if you invest $4,921.21 for 30 years at the end of each year, you'll have the required amount for your retirement fund. But if you can make your investment at the beginning of each year, you'll have an extra interest period and the formula for that case is V=C(((1 + r)^(Y + 1) - (1 + r)) / r) Solving for C, gives V/(((1 + r)^(Y + 1) - (1 + r)) / r)=C Substituting known values 326959.23/(((1 +0.05)^(30 + 1) - (1 + 0.05)) / 0.05)=C 326959.23/((1.05^31 - 1.05) / 0.05)=C 326959.23/((4.538039494 - 1.05) / 0.05)=C 326959.23/(3.488039494 / 0.05)=C 326959.23/69.76078988=C 4686.87=C So if you can make your investment at the beginning of each year for 30 years, then $4,686.87 will be enough to reach your retirement goal.
Final answer:

To achieve your retirement goals of withdrawing $30,000 per year for 15 years, you will need to deposit approximately $121,200 each year until retirement.

Explanation:

To determine how much you need to deposit each year until retirement, you can use the formula for the present value of an annuity. The formula is:



PV = PMT x ((1 - (1 + r)^-n) / r)



Where:



PV is the present value of the annuity,PMT is the annuity payment amount,r is the interest rate per period, andn is the number of periods.



In this case, the annuity payment amount is $30,000, the interest rate is 5%, and the number of periods is 15 years. Plugging these values into the formula:



PV = $30,000 x ((1 - (1 + 0.05)^-15) / 0.05)



Simplifying the equation:



PV = $30,000 x ((1 - 1.798) / 0.05)



PV = $30,000 x (0.202 / 0.05)



PV = $30,000 x 4.04



PV = $121,200



Therefore, you will need to deposit approximately $121,200 each year until retirement to achieve your retirement goals.

For problems 2-3: data were collected on the contents of 1-kilogram sugar packets of brands 1 and 2. assume contents are normally distributed. let and be the true average and standard deviation of contents for brand ( = 1, 2). data summaries are given below. data summary brand 1: = 16, ̅ = 1.053, = 0.058 brand 2: = 16, ̅ = 1.071, = 0.062 2. we would like to determine if there is evidence that brand 1 has a lower average content that brand 2. what hypothesis test will we conduct?
a. : − = 0 versus : − ≠ 0
b. : − = 0 versus : − > 0
c. : − < 0 versus : − = 0
d. : − = 0 versus : − < 0 3. what is the value of the test statistic for testing : = ?
a. 0.9355
b. 0.8751
c. −0.018
d. −0.848

Answers

the answer d right  answer

The veterinarian weighed Oliver’s new puppy, Boaz, on a defective scale. He weighed 46 pounds. However, Boaz weighs exactly 44.5 pounds. What is the percent of error in measurement of the defective scale to the nearest tenth?

Answers

The percent error is the absolute difference of the actual and measured values, divided by the actual value, multiplied by 100. In here, the actual value is 44.5 lb, while the measured value is 46 pounds. 

Percent error =  |44.5 - 46|/44.5 * 100 = 3.37%

For integer values of a and b, b^a = 8. The ratio of a to b is equivalent to the ratio of c to d, where c and d are integers. What is the value of c when d = 10?

Answers

the only integer values to fit b^a = 8 would be 2^3, knowing this you can set up  a proportion where 
3:2  =  c:10
c is then equal to 10/2 *3 
15

To find the value of c when d = 10, we first need to determine the values of a and b. Given that b^a = 8, we know that 8 is the result of raising b to the power of a.

Since the question states that a and b are integers, there are a limited number of possibilities to consider. Let's examine the possible combinations of a and b that satisfy this equation: [tex]1^3 = 1 2^3 = 8 3^2 = 9[/tex](which is not 8) [tex]4^2 = 16[/tex] (which is not 8) [tex]5^1 = 5 6^1 = 6 7^1 = 7 8^1 = 8[/tex]From these calculations, we find that the only combination that satisfies the equation is a = 3 and b = 2. Now, let's consider the ratio of a to b and the ratio of c to d.

The ratio of a to b is a/b = 3/2. The question states that the ratio of a to b is equivalent to the ratio of c to d, which means: a/b = c/d Given that d = 10, we can substitute the value into the equation: [tex]3/2 = c/10[/tex] Next, we can cross-multiply to solve for c: [tex]3 * 10 = 2 * c 30 = 2[/tex] c Dividing both sides by 2, we get: c = 15 Therefore, when d = 10, the value of c is 15. In conclusion, when d = 10, the value of c is 15 based on the given equation and calculations.

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What is the average rate of change of f(x) = −2x + 1 from x = −5 to x = 1?

Answers

by calculating the slope, the average rate of change is -2
-1-11
---------
1--5

Answer:-2

Step-by-step explanation:

f (x) = x5 − 8x4 + 21x3 − 12x2 − 22x + 20 Three roots of this polynomial function are −1, 1, and 3 + i. Which of the following describes the number and nature of all the roots of this function?
f (x) has two real roots and one imaginary root.

f (x) has three real roots.

f (x) has five real roots.

f (x) has three real roots and two imaginary roots.

Answers

Answer:

It's D on edge.

The f(x) has three real roots and two imaginary roots option (D) is correct.

What is polynomial?

Polynomial is the combination of variables and constants systematically with "n" number of power in ascending or descending order.

[tex]\rm a_1x+a_2x^2+a_3x^3+a_4x^4..........a_nx^n[/tex]

We have a polynomial:

f(x) = x⁵ − 8x⁴ + 21x³ − 12x² − 22x + 20

The three roots of this polynomial function are −1, 1, and 3 + i.

We can write the function in a factored form:

f(x) = (x - 1)(x⁴ - 7x³ + 14x² +2x - 20)

Again factoring the above polynomial:

f(x) = (x - 1)(x + 1)(x - 2)(x² -6x + 10)

The roots of the polynomial are

x - 1 = 0

x = 1

x + 1 = 0

x = -1

x - 2 = 0

x = 2

x² - 6x + 10 = 0

The above quadratic equation has two complex roots.

x = 3 + i

x = 3 - i

Thus, the f(x) has three real roots and two imaginary roots option (D) is correct.

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You are standing above the point (5,4)(5,4) on the surface z=15−(2x2+3y2)z=15−(2x2+3y2). (a) in which direction should you walk to descend fastest? (give your answer as a unit 2-vector.)

Answers

The direction you'll walk to descend fastest is obtained as follows:

[tex]u= \frac{-\nabla z(5,\ 4)}{||\nabla f(5,\ 4)||} \\ \\ = \frac{-\ \textless \ -4x,\ -6y\ \textgreater \ |_{(5,\ 4)}}{||\ \textless \ -4x,\ -6x\ \textgreater \ ||_{(5,\ 4)}} \\ \\ = \frac{\ \textless \ 20,\ 24\ \textgreater \ }{\sqrt{(-20)^2+(-24)^2}} = \frac{\ \textless \ 20,\ 24\ \textgreater \ }{\sqrt{400+576}} \\ \\ = \frac{\ \textless \ 20,\ 24\ \textgreater \ }{\sqrt{976}} = \frac{\ \textless \ 20,\ 24\ \textgreater \ }{4\sqrt{61}} = \frac{\ \textless \ 5,\ 6\ \textgreater \ }{\sqrt{61}} [/tex]
Final answer:

To descend fastest from the point (5,4) on the surface z=15-(2x^2+3y^2), you should walk in the direction of the negative gradient vector, normalized to be a unit vector, which is approximately <0.640, 0.768>.

Explanation:

To determine the direction in which you should walk to descend fastest from the point (5,4) on the surface z=15-(2x^2+3y^2), we can find the gradient of the surface at that point. The gradient vector will point in the direction of the steepest ascent, so the direction of the steepest descent is the opposite direction of the gradient vector.

First, calculate the partial derivatives of z with respect to x and y:
∂z/∂x = -4x
∂z/∂y = -6y
Next, evaluate these derivatives at the point (5,4):
∂z/∂x(5,4) = -4(5) = -20
∂z/∂y(5,4) = -6(4) = -24
The gradient vector at (5,4) is <-20, -24>. To get the direction of steepest descent, we take the negative of the gradient vector, which is <20, 24>.

Finally, normalize this vector to make it a unit vector (so it has a length of 1):
Length of gradient vector = √(20^2 + 24^2) = √(400 + 576) = √976 ≈ 31.24
The unit vector in the direction of steepest descent is <20/31.24, 24/31.24> ≈ <0.640, 0.768>.

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The number of Adult tickets is the same as the number of Child (age 5-12) tickets. A total of 38 tickets was purchased. What is the total cost of the tickets? Explain.


Data: Adult Tickets $23
Child Tickets $17
Under 5 $8

Answers

A+C = 38
A=C=19
A*19 +C*17 = cost
19*19+19*17=684

Mr.Chaves spent $199.99 for a new smart phone $39.99 on a carrying case, and $59.99 on accesiories. The expression l-199.99l+l39.99l+l59.99l represents the total amount that Mr.Chaves spent. How much did he spend all together.

First answer will get brainiliest

Answers

just add 199.99 + 39.99 + 59.99 because an absolute value always equals a positive even if there is a negative like [ - 199.99]

Name all sets of numbers to which each real number belongs

Answers

heres a chart hope this helps

Final answer:

A real number can belong to several sets of numbers, including the integers, rationals, irrationals, and reals. Integers are the set of whole numbers and their negatives, rationals can be expressed as a fraction of two integers, irrationals cannot be expressed as a fraction, and reals represent all possible numbers on the number line.

Explanation:

A real number can belong to several sets of numbers, including the integers, rationals, irrationals, and reals.



Integers are the set of whole numbers and their negatives, including zero. They don't include fractions or decimals.



Rationals are the set of numbers that can be expressed as a fraction of two integers, like 3/4 or -5/2.



Irrationals are the set of numbers that cannot be expressed as a fraction, like √2 or π.



Reals represent all possible numbers on the number line, including integers, rationals, and irrationals.

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Subtract 9 from z. 9-Z, Or Z-9

Answers

It would be Z-9 since you are subtracting 9 from Z

the quotient of a number and three is equal to negative eight

Answers

there are multiple answers to this

Which equations have a greater unit rate than the rate represented in the table?
Choose more than one
x y
-----
3 2
6 4
9 6

A. y=5/7x
B. y=3/5x
C. y=1/3x
D. y=7/9x
E. y= 7/11x

Answers

Table slope = (4-2)/((6-3) = 2/3

A. 5/7 > 2/3
B. 3/5 < 2/3
C. 1/3 < 2/3
D. 7/9 > 2/3
E. 7/11< 2/3

(a) y=5/7x and (d) y=7/9x  have a greater unit rate than the rate represented in the table.

What is slope intercept form?

y=mx+c is the slope intercept form where m is the slope and c is y intercept.

The given table is

x  3   6   9

y  2   4    6

The formula to calculate slope is m =y₂-y₁/x₂-x₁

(3,2 ) and (6, 4) are two points.

x₁=3, y₁=2 , x₂=6 and y₂=4

m=4-2/6-3

m=2/3.

Now let us check the equation with greatest slope

(a)  y=5/7x

5/7 > 2/3

(b) y=3/5x

3/5 < 2/3

(c) y=1/3x

1/3 < 2/3

(d) y=7/9x

7/9 > 2/3

(e) y= 7/11x

7/11< 2/3

Hence  (a) y=5/7x and (d) y=7/9x  have a greater unit rate than the rate represented in the table.

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the senior is having a car wash to raise money. They can wash about 35 cars in 5 hours. if they are washing the same number of cars each hour, how many cars do they wash in 1 hour

Answers

they wash about 8.6 cars in 1 hour

Hello!

your answer is 75 • $6 - $35

next time add the answers too for these questions that's why the other guy didn't give you the right answer

What are the answers for both drop downs the first one is asking for 3.113 and the second is asking for 1.2795

Answers

[tex]\bf \qquad \textit{Amount for Exponential Growth}\\\\ A=I(1 + r)^t\qquad \begin{cases} A=\textit{accumulated amount}\\ I=\textit{initial amount}\\ r=rate\to r\%\to \frac{r}{100}\\ t=\textit{elapsed time}\\ \end{cases}\\\\ -------------------------------\\\\ P(x)=3.113(1.2795)^x\implies \stackrel{A}{P(x)}=\stackrel{I}{3.113}(1+\stackrel{r}{0.2795})^{\stackrel{t}{x}}[/tex]

usually, the "r" above, is used as a "rate of increase".

but 1+r combined, can be referred as the "rate for the new size".

so, for example, if something is increasing at a rate of 25%, 1+0.25 or 1.25, the new size wil be 1.25 or 125% of the old size.

Is m=0.75d-2 proportional?

Answers

no, a proportion will have a constant for the ratio m/d

If m = 0.75d, then ratio m/d = (0.75d)/d = 0.75

In this example, the ratio is (.75d-2)/d = 0.75 - (2/d).

Therefore, it is not proportional.

Answer:

No, the equation m=0.75d-2 does not represent proportional relationship.

Step-by-step explanation:

The given equation is

[tex]m=0.75d-2[/tex]

We need to check whether the given equation represents proportional relationship or not.

If variable y is proportional to variable x, then

[tex]y\propto x[/tex]

[tex]y=kx[/tex]

where, k is the constant of proportionality.

At x=0 the value of y is 0. It means, if a linear equation represents proportional relationship then it must be passes though the origin.

Substitute d=0 in the given equation.

[tex]m=0.75(0)-2[/tex]

[tex]m=-2[/tex]

The line passes through the point (0,-2).

Since the line does not pass through the origin, therefore it does not represent proportional relationship.

A 7 pound bag of grass seed covers 2,000 square feet. How many pounds would be needed to cover 35,000 square feet? Round your answer to the nearest pound.

Answers

5,000 pounds..hope this helps

35000 / 2000 = 17.5

17.5 * 7 = 122.5 pounds round to 123 pounds are needed

Other Questions
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