brainliest, 100 points, and multiple choice!!!!!!

Correct option is B, a detailed depiction of a meaningful encounter.

The section is focused on a night when a young guy attempts to obtain permission to marry a woman's daughter. The chapter has thorough explanations of the scene (a "winter's eve" and a "cold rain," lines 5–6), the character (Akira's "soft, refined" voice, line 33; Akira's eyes "sh[ining] with sincerity," line 35), and the storyline (Naomi was silent. She stood a full half minute looking straight into Chie’s eyes.

She finally spoke lines 88–89). The paragraph focuses on an unconventional marriage proposal, thus answer choice A is incorrect.

The text ends without answering whether Akira and Naomi will be granted permission to wed, hence option C is incorrect. D is untrue because the chapter makes it quite apparent that Chie's meeting with Akira is significant and unpleasant.

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Step-by-step explanation:

A=7x+3+13x-7

B=2x+3-3x

P=x+3+2x+2-x-1(hope those are the numbers)

C=?

7x+3+13x-7+2x+3-3x+C=x+3+2x+2-x-1

22x-1+C=2x+4

C=2x+4-22x+1

C=-20x+3

The combined present worth of the costs associated with the proposed bridge design, including construction and annual operating costs, is $10,583,333.

To calculate the combined present worth of costs, we need to consider the construction cost and the annual operating cost over the infinite life of the bridge. We will use the concept of present worth, which is the equivalent value of future costs in today's dollars.

The present worth of the construction cost is simply the initial cost itself, which is $9,000,000. This cost is already in present value terms.

For the annual operating cost, we need to calculate the present worth of perpetuity. A perpetuity is a series of equal payments that continue indefinitely. In this case, the annual operating cost of $700,000 represents an equal payment.

To calculate the present worth of the perpetuity, we can use the formula PW = A / MARR,

where PW is the present worth, A is the annual payment, and MARR is the minimum attractive rate of return (also known as the discount rate). Here, the MARR is given as 12%.

Plugging in the values, we have PW = $700,000 / 0.12 = $5,833,333.

Adding the present worth of the construction cost and the present worth of the perpetuity, we get $9,000,000 + $5,833,333 = $14,833,333.

However, since we are looking for the combined present worth, we need to subtract the salvage value, which is zero in this case. Therefore, the combined present worth of the costs associated with the proposed bridge design is $14,833,333 - $4,250,000 = $10,583,333, rounded to the nearest dollar.

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The length of CD in the circle is 16 / 9 π units.

In the circle m∠CBD = 160 degrees. The area of the shaded sector is 16 / 9 π. The length of CD can be found as follows:

Therefore, let's find the radius,

area of sector = ∅ / 360 × πr²

where

Therefore,

area of sector = 160 / 360 × r²π

16 / 9 π = 160πr² / 360

cross multiply

5760π = 1440πr²

divide both sides by 1440π

r² = 4

r = √4

r = 2 units

Therefore,

length of CD = ∅ / 360 × 2 π × 2

length of CD = 160 / 360 × 4π

length of CD = 640 / 360 π = 160π / 90 = 16 / 9π

length of CD = 16 / 9 π units

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Answer:

x^2 = 9

Step-by-step explanation:

Both 3 and -3 are 9 when squared.

(x-2)9

9x-18

good luck <33

The weight of Devon's father and his wheelchair is approximately

1879.4 N.

the component of the weight that is perpendicular to the surface of the ramp is approximately 642.9 N.

Here, we have,

To determine the weight of Devon's father and his wheelchair and the component of the weight perpendicular to the ramp's surface,

we'll use the given force and the angle of inclination.

The weight can be calculated using the equation:

Weight = Force * cos(angle)

where angle is the angle of inclination.

Weight = 2000 N * cos(20°)

Weight ≈ 2000 N * 0.9397 ≈ 1879.4 N

Therefore, the weight of Devon's father and his wheelchair is approximately 1879.4 N.

The component of the weight perpendicular to the ramp's surface can be calculated using the equation:

Component = Weight * sin(angle)

Component = 1879.4 N * sin(20°)

Component ≈ 1879.4 N * 0.3420 ≈ 642.9 N

Therefore, the component of the weight that is perpendicular to the surface of the ramp is approximately 642.9 N.

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The solution of the equation x^ay! + 5xy + (4 + x)y = 0, where x > 0, can be represented as a power series of the form y = ΣCnx^n, where C0 = 1 and Cn = 0 for n = 1, 2, 3, ...

To find the solution of the equation x^ay! + 5xy + (4 + x)y = 0, we can represent the solution as a power series expansion of the form y = ΣCnx^n, where Cn is the coefficient of x^n and n ranges from 0 to infinity. Plugging the power series into the equation, we get:

x^a*(ΣCnx^nn!) + 5x*(ΣCnx^n) + (4 + x)(ΣCn*x^n) = 0

We can then collect the terms with the same powers of x:

ΣCnx^(n+a)n! + Σ5Cnx^(n+1) + Σ(4 + x)Cnx^n = 0

For the equation to hold true for all powers of x, each term with the same power of x must be zero. Therefore, we can determine the coefficients Cn for each power of x. For n = 0, the term ΣCnx^a0! simplifies to C0x^a0! = C0*x^a. Since the equation must hold for all x > 0, the coefficient C0 must be non-zero. Therefore, C0 = 1. For n = 1, the term Σ5Cnx^2 simplifies to 5C1x^2 = 0. Therefore, C1 = 0. Similarly, for n = 2, 3, 4, ... , the terms involving Cn will also be zero, as they are multiplied by powers of x. Hence, the solution of the equation x^ay! + 5xy + (4 + x)y = 0 can be represented as y = C0x^a = x^a, where a is a positive real number, and the coefficients Cn are zero for n = 1, 2, 3, ....

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

m= 4-0/2-5

m=4/-3

Therefore, 4/-3 is the slope.

Answer:

The first option, incase something happens to the president, they’re next in line.

Step-by-step explanation:

Answer:

Step-by-step explanation:

If the money is divided in a ratio of 4:7 shares, it means that there are 11 shares to be divided up.

Andy's share is 7/11

7/11 = 616 / x               Cross Multiply

7x = 11 * 616

7x = 6116                    Divide by 7

x = 6116/7

x  = 968

The total amount of money was 968

Answer:

The algebraic expression would be: e + 5.3 or 5.3 + e

Step-by-step explanation:

Answer:

Donna traveled for 8 hours at 90 mph

Maple traveled for 4 hours at 50 mph

Step-by-step explanation:

The velocity at which each person traveled is given by the distance traveled divided by the time spent (t). From the information given, the following expressions can be written

\(t_d = 2t_m\\V_d = V_m+40\\V_d = \frac{720}{t_d}\\V_m = \frac{200}{t_m}\\\\V_d = \frac{360}{t_m}\\ \frac{360}{t_m}=\frac{200}{t_m}+40\\t_m = 4\ hours\\t_d=2*4 = 8\ hours\\\\V_d = \frac{720}{8}=90\ mph\\V_m = \frac{200}{4}=50\ mph\\\)

Therefore, Donna traveled for 8 hours at 90 mph and Maple traveled for 4 hours at 50 mph.

Answer:

\(60\pi\:\mathrm{cm^2}\)

Step-by-step explanation:

The total surface area of a cone with radius \(r\) and slant height \(\ell\) is equal to \(SA=\pi r\ell+r^2\pi\).

What we're given:

Substituting given values, we get:

\(SA=3\cdot 17\cdot \pi+3^2\pi,\\SA=51\pi+9\pi,\\SA=\boxed{60\pi\:\mathrm{cm^2}}\)

The statement about the answer to this problem that is most accurate regarding 11/12−1/6=9/12 is that B. The answer 9/12 is reasonable because 11/12 is closer to 1 than to 12 and 16 is closer to 0 than 12, making the difference close to 1.

A fraction simply means a piece of a whole. In this situation, the number is represented as a quotient such that the numerator and denominator are split. In this situation, in a simple fraction, the numerator as well as the denominator are both integers.

In this case 11/12 - 1/6

= 11/12 - 2/12

= 9/12

The correct option is B.

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So, the nth term of the sequence is 3n - 1,  the nth term of the sequence is 2n - 3.

1) The sequence is arithmetic. Each term is 3 more than the previous term, so the common difference is 3.

2) The sequence is not arithmetic. Each term is twice the previous term, so the common ratio is 2, not a constant difference. This makes the sequence a geometric sequence.

3) The sequence is not arithmetic. The first few terms increase by 3 each time, but then the pattern changes. The fourth term should be 14, not 11, if it were arithmetic. The sequence is not geometric either, because there is no constant ratio between consecutive terms.

4) The sequence is not arithmetic. The differences between consecutive terms are not constant, so it's not arithmetic. It's not geometric either, since there's no constant ratio between consecutive terms.

5) The sequence is arithmetic. Each term is 7 more than the previous term, so the common difference is 7.

Rule for nth term of arithmetic sequence:

If the first term is a and the common difference is d, then the nth term of the arithmetic sequence is given by the formula:

an = a + (n - 1)d

Using this formula, we can find any term of an arithmetic sequence if we know the first term and the common difference.

The nth term of this sequence is given by the formula:

an = 2 + (n - 1)3

= 2 + 3n - 3

= 3n - 1

So, the nth term of the sequence is 3n - 1.

The nth term of this sequence is given by the formula:

an = -5 + (n - 1)2

= -3 + 2n

So, the nth term of the sequence is 2n - 3.

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Answer:

32 feet.

Step-by-step explanation:

If t is the time in seconds and the problem asks us what the height is after 2 seconds, then that would mean t = 2.

So, now we can substitute 2 for t and solve.

-16 × 2² + 48 ×2

-16 × 4 + 96

-64 + 96

= 32 ft.

Hope this helps!

The probability that all four workers drive to work alone is approximately 0.1785 or 17.85%.

The binomial distribution formula is:

P(X = k) = C(n, k) * p^k * (1 - p)^(n - k)

where:

X is the number of successes (in this case, workers who drive to work alone)

n is the number of trials (in this case, the number of workers chosen)

p is the probability of success on each trial (in this case, the proportion of workers who drive to work alone)

C(n, k) is the number of combinations of n items taken k at a time.

In this problem, we are given that p = 0.65 (the proportion of workers who drive to work alone) and n = 4 (the number of workers chosen). We want to find the probability that all four workers drive to work alone, so k = 4.

Using the binomial distribution formula, we get:

P(X = 4) = C(4, 4) * 0.65^4 * (1 - 0.65)^(4 - 4)

= 1 * 0.65^4 * 0.35^0

= 0.1785

Therefore, the probability that all four workers drive to work alone is approximately 0.1785 or 17.85%.

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Answer:

60% increase

Step-by-step explanation:

Take the new minus the original

48-30 = 18

Divide by the original

18/30

.6

Change to percent form

60% increase

He will have to mix 3 pounds of cashews and 7 pounds of peanuts .

What is equation ?

The definition of an equation in algebra is a mathematical statement that demonstrates the equality of two mathematical expressions. For instance, the equation 3x + 5 = 14 consists of the two equations 3x + 5 and 14, which are separated by the 'equal' sign.

A mathematical statement known as an equation is made up of two expressions joined together by the equal sign. A formula would be 3x - 5 = 16, for instance. When this equation is solved, we discover that the value of the variable x is 7.

Let c be denoted as cashew and p be denoted as peanuts

c + p = 10  ⇒ (1)

5.6c + 2.3p = 3.29*10 ⇒ (2)

Multiply eq(1) by 560

Multiply eq(2) by 100

560c + 560p = 5600

560c + 230p = 3290

Subtract and solve for "p":

330p = 2310

p = 7  (amt. of peanuts needed)

substitute  the value of p in eq(1)

c + 7 = 10

c = 3  (amt. of cashews needed)

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If the diagonals are congruent and perpendicular, that means they must form 4 similar triangles! and thus the figure is a square (We join the 4 triangles and get a square)

Answer:

\( \sf \: 6 + 3b + 8 = 32\)

Step-by-step explanation:

Given expression,

→ 6 + 3b + 8

Now we have to use,

→ b = 6

Let's solve the expression,

→ 6 + 3b + 8

→ 6 + 3(6) + 8

→ 6 + 18 + 8

→ 24 + 8

→ 32 => final value

Hence, the answer is 32.

The answer is the option C.

An exponential function always is growth whe

The media challenge faced in the scenario is increasing audience fragmentation.

The cost price is abbreviated as C.P.  The price at which an article is sold is known as its selling price. The selling price is abbreviated as S.P.It is a price above the cost price and includes a percentage of profit also.

The media challenge described in the scenario is increasing audience fragmentation. Audience fragmentation occurs when there are numerous media options available, and consumers have different preferences and behaviors regarding media consumption. This makes it challenging for media planners and buyers to identify the most effective media outlets to reach their target audience. In the case of Ford, their media planners and buyers had put a lot of effort into selecting the best media outlets, but still had to pull their campaign due to the challenges posed by audience fragmentation. Therefore, the media challenge faced in the scenario is increasing audience fragmentation.

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Answer:

2. (-3f)

3. (4f)

4. x - 11 (not sure if this one is correct)

Step-by-step explanation:

Move -3 to the left of f = -3f

Move 4 to the left of f = 4f

f(x)=x+11 f ( x ) = x + 11

Answer:

you can add and subtract numbers from same degree and has Same coefficient

so

(7x²-3x+10)-(4x²+6x-4)

=

3x²-9x+14

Step-by-step explanation:

5304637_2951874

=2352763

2352763÷2

=1176381.5

Answer:

Estimated=189

Exact=190.026

Step-by-step explanation:

Estimated values

20.7 to nearest whole number= 21

9.18 to nearest whole number= 9

Product means multiplication

Estimated product of 20.7 and 9.18

=21×9

=189

Exact product of 20.7 and 9.18

=20.7 × 9.18

=190.026

It has 3 decimal places

Answer:

The estimated product of 20.7 and 9.18, after rounding both factors to the nearest whole number,

is

✔ 189

.

The exact product of 20.7 and 9.18 has

✔ 3

decimal places.

Step-by-step explanation: Hope this helps(:

So the probability that the waiting time until the next call is more than three minutes is approximately 0.223.

The Poisson distribution is a probability distribution that describes the number of events occurring in a fixed interval of time or space, given that these events occur independently and at a constant rate.

In this case, we are dealing with the number of calls received at a call center, and we are told that the average time between calls is 2 minutes.

If the number of calls follows a Poisson distribution, we can use the Poisson probability formula to calculate the probability of getting a certain number of calls in a given time period.

However, in this case, we are interested in the waiting time until the next call, which is not directly related to the number of calls. To solve this problem, we can use the fact that the time between two consecutive calls follows an exponential distribution,

which is a continuous probability distribution that describes the time between two events occurring independently and at a constant rate.

The probability density function of the exponential distribution is given by f(x) = λe^(-λx), where λ is the rate parameter (i.e., the reciprocal of the average time between events) and x is the waiting time.

In this case, λ = 1/2 (since the average time between calls is 2 minutes), and we are interested in the probability that the waiting time until the next call is more than three minutes. This can be expressed mathematically as P(X > 3), where X is the waiting time.

To calculate this probability, we can use the cumulative distribution function (CDF) of the exponential distribution, which gives the probability that X is less than or equal to a certain value.

The CDF of the exponential distribution is given by F(x) = 1 - e^(-λx). Therefore, P(X > 3) = 1 - P(X ≤ 3) = 1 - F(3) = 1 - (1 - e^(-1.5)) = e^(-1.5) ≈ 0.223, So the probability that the waiting time until the next call is more than three minutes is approximately 0.223.

This means that there is about a 22.3% chance that the call center will not receive a call for more than three minutes, given that the calls arrive independently and at a constant rate.

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