can someone help me with these questions I want to make sure I got them right ​

Solution

Now

Add and subtract

The amount accumulated after investing a principal P for t years at an interest rate compounded annually is  $46,057.58.

Compound interest is the interest you earn on interest. Compound interest is the interest calculated on the principal and the interest accumulated over the previous period.

Therefore, let's find the amount accumulated after investing a principal P for t years at an interest rate compounded annually.

\(A = p(1 + \frac{r}{n} )^{nt}\)

where

p = 15,500

r = 9.5%

t = 12

n = 1

\(A = 15500(1 + \frac{0.095}{1} )^{1(12)}\)

A = 15,500.00(1 + 0.095)¹²

A = $46,057.58

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$46,057.58, answer for acellus

Answer:

18 tablespoons

Step By Step:

Answer:

y = 2x + 1

Step-by-step explanation:

If we consider the gradient m = 2 and point (1, 3) through which the line passes, we can use the equation y - y1 = m (x - x1) to express the equation of the line in the form y = mx + c.

y - 3 = 2 * (x - 1)

y - 3 = 2x - 2

y - 2x = -2 + 3

y - 2x = 1

y = 2x + 1

The sample space is the set of all possible outcomes of a random experiment. The state space is the set of all possible values that a random variable can take on.

Each xk is a random variable because it is a function that assigns a numerical value to each element in the sample space. In other words, for each outcome in the sample space, there is a corresponding value of xk.

A stochastic process is a collection of random variables defined on a common sample space. In this case, x d fxkgk2n is a stochastic process because it is a collection of random variables (x1, x2, ..., xn) defined on a common sample space.

A stochastic process can also be defined as a family of random variables {X(t)}, indexed by a set of indices, usually taken as time t. The set of all possible values of the indices is called the parameter space.

For example, in the case of X d fxkgk2n, the parameter space is the set of integers {1, 2, ..., n}.

A stochastic process describes how a system evolves over time. It can be used to model various phenomena, such as stock prices, weather patterns, and population dynamics. The properties of a stochastic process, such as stationarity and independence, can provide insight into the underlying dynamics of the system it models.

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Answer:

sry but i can't help you with it bcz i don't understand spanish can u write it in clear english

Sry

Σ (-1)ⁿ⁺¹ n(n+1) x²ⁿ⁺¹, -1 of the following is the Maclaurin series representation of the function f(x) = - (1+x) ³ n(n+1).

Maclaurin series representation of the function f(x) = - (1+x)³ n(n+1) is Σ (-1)ⁿ⁺¹ n(n+1) x²ⁿ⁺¹, -1.

A Maclaurin series is a Taylor series centered at 0, and it is a power series representation of a function whose derivatives are known at x = 0. To find the Maclaurin series of a function. Therefore, the correct answer is option E.

We compute its successive derivatives at x = 0 and put them in the Taylor series formula centered at 0.

Maclaurin series are used to approximate functions at x = 0 or near x = 0 by truncating the series and retaining just the first few terms, giving us an approximation to the function.

f(x) = - (1+x)³ n(n+1)

To find the Maclaurin series of the given function, we will follow these steps:

Find the derivative of the given function by using the power rule until a pattern emerges.

Evaluate the derivatives at x = 0.

Write down the general form of the Maclaurin series by replacing each derivative with the corresponding formula.

Evaluate the first few terms of the series to approximate the function at x = 0.f(x) = - (1+x)³ n(n+1)

First, we will find the derivative of the given function.

f'(x) = -3(1+x)² n(n+1)f''(x) = -6(1+x) n(n+1) + 6n(n+1)f'''(x) = 6n(n+1)(1+x)² - 18n(n+1)(1+x) ...f⁽ⁿ⁾(x) = (-1)ⁿ 6n(n+1) x²ⁿ⁻²(1+x)⁶

Now, we will evaluate the derivatives at x = 0.f(0) = 0f'(0) = -3n(n+1)f''(0) = 6n(n+1)f'''(0) = 0f⁽ⁿ⁾(0) = 0 for n > 2

Now we will write down the general form of the Maclaurin series by replacing each derivative with the corresponding formula

.f(x) = f(0) + f'(0)x + f''(0) x²/2! + f'''(0)x³/3! + f⁽ⁿ⁾(0) xⁿ/ⁿ!+ ...= -3n(n+1) x + 3n(n+1) x²/2! - 6n(n+1) x³/3! + 6n(n+1) x⁴/4! - ...

This can be simplified to the following:

Σ (-1)ⁿ⁺¹ n(n+1) x²ⁿ⁺¹, -1

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The value of x in terms of l is.

\(x=\sqrt{5l^{2} }\)

A fundamental relationship in Euclidean geometry between  a right triangle's three sides is known as the Pythagorean theorem, or Pythagoras' theorem. The area of the square whose side is the hypotenuse is said to be equal to the total of the areas of the squares on the other two sides.

length = \(l\)

width= \(2l\)

diagonal = \(x\)

We would get a right angle triangle if we were to cut a part across the diagonal. The Pythagoras Theorem can be used to solve the right angle triangle.

\(x^{2} =a^{2} +b^{2}\)

using this formula substituting the value:

\(x^{2} =l^{2} +2l^{2}\)

\(x^{2} =l^{2} +4l^{2} \\x^{2} =5l^{2} \\x=\sqrt{5l^{2}} \\\)

from the above calculation we have:

\(x=\sqrt{5l^{2} }\)

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P = 90 is the solution for the given equation.

Given: Qd=95−4

PQs=5+P

To find Qd if P=5:

Put P = 5 in the equation

Qd=95−4P

Qd = 95 - 4 x 5

Qd = 75

So, Qd = 75.

To find P if Qs = 20:

Put Qs = 20 in the equation

Qs = 5 + PP

= Qs - 5P

= 20 - 5P

= 15

So, P = 15.

To solve Qd=Qs, substitute Qd and Qs with their respective values.

Qd = Qs

95 - 4P = 5 + P

Subtract P from both sides.

95 - 4P - P = 5

Add 4P to both sides.

95 - P = 5

Subtract 95 from both sides.

- P = - 90

Divide both sides by - 1.

P = 90

Thus, P = 90 is the solution for the given equation.

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The mean number of people in passenger cars on the highway is 1.7 (approximately 2).

The mean of a probability distribution function is also known as Expectation of the probability distribution function.

The mean number of people in passenger cars (or expectation of number of people in passenger cars ) on the highway can be denoted as E(x) where x is the number of people in passenger cars on the highway.

Thus E(x) can be calculated as,

E(x) = ∑ \(x_{i} p_{i}\) ∀ i= 1,2,3,4,5

where, \(p_{i}\) is the probability of number of people in passenger cars on the highway

⇒ E(x) = (1)(0.56) + (2)(0.28) + (3)(0.08) + (4)(0.06) + (5)(0.02)

⇒ E(x) = 1.7

Hence the mean number of people in passenger cars on the highway is 1.7, which is less than 2.

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In general, the linear regression formula is shown below

Answer:

2x+9

Step-by-step explanation:

(4x-15)-(2x-24)

4x - 2x - 15 - -24

4x - 2x - 15 + 24

2x - 15 + 24

2x + 9

2x+9

The identified parameters are:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/6 minutes^(-1)

rθ = 1/11 minutes^(-1)

ta: Mean time between calls to the center

tθ: Effective response time

∂a: Standard deviation of the time between calls to the center

∂θ: Standard deviation of the effective response time

ra: Rate of calls to the center (inverse of ta, i.e., ra = 1/ta)

rθ: Rate of effective response (inverse of tθ, i.e., rθ = 1/tθ)

Given information:

Mean time between calls to the center (ta) = 6 minutes

Standard deviation of time between calls (∂a) = 4 minutes

Effective response time (tθ) = 11 minutes

Standard deviation of effective response time (∂θ) = 20 minutes

Using this information, we can determine the values of the parameters:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/ta = 1/6 minutes^(-1)

rθ = 1/tθ = 1/11 minutes^(-1)

So, the identified parameters are:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/6 minutes^(-1)

rθ = 1/11 minutes^(-1)

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Answer:

12

Step-by-step explanation:

2 + 3 + 7 pathways = 12 :)

Answer:

11

Step-by-step explanation:

a

Given:

Then:

The zeros of f(x) are 1, -10, and -2.

To find the zeros of the function\(f(x) = x^3 + 11x^2 + 8x - 20\) algebraically, we need to solve the equation f(x) = 0.

There are several methods to find the zeros, and one commonly used approach is the factor theorem and polynomial long division.

Begin by trying possible integer values as potential zeros.

In this case, we can use the rational root theorem to narrow down the options.

The possible rational roots are factors of the constant term (-20) divided by factors of the leading coefficient (1).

Possible rational roots: ±1, ±2, ±4, ±5, ±10, ±20

Test each potential zero using synthetic division or polynomial long division until a zero is found.

Trying x = 1:

Applying synthetic division:

1 | 1 11 8 -20

| 1 12 20

Copy code

1   12  20    0

Since the remainder is zero, x = 1 is a zero of the function.

After finding one zero, we can factor the polynomial by dividing it by (x - 1) using polynomial long division or synthetic division.

The result is a quadratic equation:

\((x - 1)(x^2 + 12x + 20) = 0\)

Solve the quadratic equation \(x^2 + 12x + 20 = 0\) using factoring, completing the square, or the quadratic formula.

Factoring: (x + 10)(x + 2) = 0

Setting each factor to zero:

x + 10 = 0 or x + 2 = 0

x = -10 or x = -2

The zeros of the function \(f(x) = x^3 + 11x^2 + 8x - 20\) are x = 1, x = -10, and x = -2.

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Answer:

A) it costs $4.8

B) 45%

C) 35% discount

Step-by-step explanation:

The equation:

12 x 0.6 = 7.2

7.2 represents the profit. To find the cost:

12 - 7.2 = 4.8

The answer is 4.8

17.40 - 12 = 5.4

Now

divide the difference of the prices by the original price:

5.4/12 = 0.45

Turn into percent

45%

Now:

17.40 - 11.31 = 6.09

Same before:

Difference of prices divided by original price

17.40/6.09 = 0.35

35%

The first partial derivative of F(x, y) = 8x^5y^6 + 6x^4y^2 + 10 with respect to x is ∂F/∂x = 40x^4y^6 + 24x^3y^2, and the first partial derivative of F(x, y) with respect to y is ∂F/∂y = 48x^5y^5 + 12x^4y.

To find the first partial derivatives of F(x, y), we differentiate the function with respect to each variable while treating the other variable as a constant.

To find ∂F/∂x, we differentiate each term of the function with respect to x. The derivative of x^n with respect to x is nx^(n-1). Applying this rule, we get ∂F/∂x = 8 * 5x^4y^6 + 6 * 4x^3y^2 + 0 = 40x^4y^6 + 24x^3y^2.

Similarly, to find ∂F/∂y, we differentiate each term of the function with respect to y. The derivative of y^n with respect to y is ny^(n-1). Applying this rule, we get ∂F/∂y = 8x^5 * 6y^5 + 6x^4 * 2y + 0 = 48x^5y^5 + 12x^4y.

Therefore, ∂F/∂x = 40x^4y^6 + 24x^3y^2 and ∂F/∂y = 48x^5y^5 + 12x^4y.

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Answer:

50 divided by 3/4 =

Step-by-step explanation:

he spent 37 dollars and 5 cents

Answer:

The negative signs are switched.

-5 + 3 = -2, whereas -3 + 5 = 2.

Tiffany should spend $9.5 for something like the windshield wash's six minutes of services.

A customer is always the one who uses a something or service in the end, even if they didn't buy it. When a client makes a purchase and uses the good or service personally, they are considered a consumer. A consumer always makes a purchase, even if they may not be final users.

Tiffany spent an additional $0.66 per minute at the vehicle wash, so the total fee for her time would come to

= $0.73 * 6

= $4.38

This brings the total fee up to $5.12 when added to the first charge.

= $5.12 + $4.38

= $9.5

Tiffany was thus charged $9.5

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Analysis, a form of horizontal analysis, is a method used to identify patterns in data across different periods. It involves calculating the ratio of the analysis period amount to the base period amount, multiplied by 100. This calculation helps to assess the changes and trends in the data over time.

Analysis, as a form of horizontal analysis, provides insights into the changes and trends in data over multiple periods. It involves comparing the amounts or values of a specific variable or item in different periods. The purpose is to identify patterns, variations, and trends in the data.
To calculate the analysis, we take the amount or value of the variable in the analysis period and divide it by the amount or value of the same variable in the base period. This ratio is then multiplied by 100 to express the result as a percentage. The resulting percentage indicates the change or growth in the variable between the analysis period and the base period.
By performing this analysis for various items or variables, we can identify significant changes or trends that have occurred over time. This information is useful for evaluating the performance, financial health, and progress of a business or organization. It allows stakeholders to assess the direction and magnitude of changes and make informed decisions based on the patterns revealed by the analysis.

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Answer:

-9n+8

Step-by-step explanation:

Answer:

250000

Step-by-step explanation:

1. 335000/135

2. 2500*100

3. 250000

The multiplicative inverse of a number \(x\) is \(\dfrac{1}{x}\).

\(x=11\mod 26=11\)

Therefore

\(\dfrac{1}{x}=\dfrac{1}{11}\)

(a) Antecedent: Squares have three sides

Consequent: Triangles have four sides

(b) Antecedent: The moon is made of cheese

Consequent: 8 is an irrational number

(c) Antecedent: b divides 3

Consequent: b divides 9

(d) Antecedent: The differentiability of f

Consequent: f is continuous

(e) Antecedent: A sequence a is convergent

Consequent: a is bounded

(f) Antecedent: A function f is integrable

Consequent: f is bounded

(g) Antecedent: 1 + 2 = 3

Consequent: 1 + 1 = 2

(h) Antecedent: The moon is full

Consequent: The fish bite

(i) Antecedent: Time of 3 minutes, 48 seconds or less

Consequent: Qualification for the Olympic team

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Answer:

W.H.O

Step-by-step explanation:

ask my shoe and your mama