If you invest 5000 Swiss Francs
today in an investment that pays
3.25% per annum, compounded for the investment to double in
value, assuming no additional
withdrawals or deposits are
made?

The rectangle which should go in position I is rectangle A.

We are given that;

The rectangles A,B,C and D with numbers

Now,

To take the same the number of side

If we take A on 1 place

F will be on second place

And  B will be on 4th place

Therefore, by algebra the answer will be rectangle A.

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Answer: 3 and 19

Whoops, I'm a bit rusty, but numbers are also terms. Hope that also helps.

Answer:

The cost of a gallon of milk changed 31%

Step-by-step explanation:

Percent Change

Is the difference between two values of the same variable in different times or conditions, expressed as a percentage of the original value.

The formula is:

\(\displaystyle Pc=\left |\frac{v1-v2}{v1} \right |\cdot 100\%\)

Where

v1 = original value

v2 = final value

The gallon of milk cost v1=$2.90 in 2002 and v2=$3.80 in 2018. The percent change is:

\(\displaystyle Pc=\left |\frac{2.90-3.80}{2.90} \right |\cdot 100\%\)

\(\displaystyle Pc=\left |\frac{-0.9}{2.90} \right |\cdot 100\%\)

Pc = 31%

The cost of a gallon of milk changed 31%

(a) The expression for the velocity after I second is -50i m/s.
(b) Since we want the acceleration at point A, we need to evaluate this expression at t = 0:
a(A) = a(0) = -50 m/s^2
Thus, the acceleration at point A is -50 m/s^2.

To find the expression for the  velocity and acceleration of the car, we need to use the given displacement equation:

s(t) = 45 - 50t

(a) To find the velocity (v) after t seconds, we need to differentiate the displacement equation with respect to time (t):

v(t) = ds/dt

Differentiating s(t) with respect to t:

v(t) = -50

So, the velocity of the car after t seconds is -50 m/s.

(b) To find the acceleration (a) at point A, we need to differentiate the velocity equation with respect to time (t):

a(t) = dv/dt

Since the velocity equation is a constant (-50 m/s), its derivative with respect to time is:

a(t) = 0

So, the acceleration of the car at point A is 0 m/s².

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The total cost of the ingredient is $0.84 for 6 ounces.

Define fixed cost.

The cost or expense known as fixed cost is unaffected by a short-term horizon's growth or reduction in the number of units produced or sold. To put it another way, it refers to a cost that is linked to a time period rather than a specific economic activity.

It can be viewed as costs that a business must pay regardless of the volume of business activity, such as the number of units produced or sales made. One of the two main parts of the overall manufacturing cost is the fixed cost.

Solution Explained:
Given,

1 pound = $2.25

Since 1 pound = 16 ounces

So, 16 ounces = 2.25

      1 ounce = 2.25/16 = 0.14

Therefore, 6 ounces = 0.14 X 6 = 0.84

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This value represents the present worth below which the probability is 0.5, indicating a negative present worth.

To estimate the probability that the present worth is negative using the NORM.INV function in Excel,

we need to calculate the present worth of the project and then determine the corresponding probability using the normal distribution.

The present worth of the project can be calculated by finding the sum of the present values of the annual receipts over the 10-year period, minus the initial investment. The present value of each annual receipt can be calculated by discounting it back to the present using the minimum attractive rate of return (MARR).

Using the given information, the present value of the initial investment is $10,000. The present value of each annual receipt is calculated by dividing the expected return of $1,800 by \((1+MARR)^t\),

where t is the year. We then sum up these present values for each year.

We can use the NORM.INV function in Excel to estimate the probability of a negative present worth. The function requires the probability value, mean, and standard deviation as inputs.

Since we have a mean and standard deviation for the present worth,

we can calculate the corresponding probability of a negative present worth using NORM.INV.

This value represents the present worth below which the probability is 0.5. By using the NORM.INV function,

we can estimate the probability that the present worth is negative based on the given data and assumptions.

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Answer:

Step-by-step explanation:

you have the hypotenuse side and adjacent side, so you would use cosine (adj/hyp). since you are trying to find the angle, you use the inverse operation.

put it in the calculator and you should get 0.98176535657.

Answer:

yes.

Step-by-step explanation:

If you divide 627 by 3, you get 209 which is a whole number.

Hope this helped! Have a nice day!
Please give Brainliest when you can!

-Jaron

Answer:

technically speaking, yes. but if you don't want any remainders, (or decimals) then no.

Step-by-step explanation:

7 isnt divisable by anything, unless you have remanders or decimals, fractions ext. so yeah.

Therefore, Caleb paid approximately $14,067.90 for the shares.

Let's assume the amount Caleb paid for the shares is represented by the variable "x". According to the given information, his selling price was 130% of the amount he paid.

Selling price = 130% of the amount paid

$18,189.27 = 1.3 * x

To find the amount he paid for the shares, we can solve the equation for "x" by dividing both sides by 1.3:

x = $18,189.27 / 1.3

Calculating this, we find:

x ≈ $14,067.90

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Using the Euclidean distance between pairwise observations, the pairwise observation is most dissimilar is Observations 1 & 3. The correct answer is A.

In order to determine the most dissimilar pairwise observation using the Euclidean distance, we need to calculate the distance between each pair of observations. The Euclidean distance between two observations is the square root of the sum of the squared differences between their corresponding values in each variable.

For example, for observations 1 and 2:

d(1,2) = √((2-5)² + (22-21)²) = √(9 + 1) = √(10)

We can calculate the distances between all pairs of observations and then identify the pair with the largest distance as the most dissimilar.

d(1,2) = √(10)

d(1,3) = √((2-12)² + (22-1)²) = √(1400)

d(2,3) =√((5-12)² + (53-1)²) = √(1865)

Therefore, the most dissimilar pairwise observation is between observations 1 and 3 with a distance of √(1400). The correct answer is A.

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For given equation of circle radius is 6 unit and center is at (-2,1).

What is a circle?

A circle is a special kind of ellipse in which the eccentricity is zero and the two foci are coincident. A circle is also termed as the locus of the points drawn at an equidistant from the center. The distance from the center of the circle to the outer line is its radius. Diameter is the line which divides the circle into two equal parts and is also equal to twice of the radius.

The equation of circle in the plane is given as:

(x-h)^2 + (y-k)^2 = r^2

where (x, y) are the coordinate points

(h, k) is the coordinate of the center of a circle

and r is the radius of a circle.

Now,

As shown in graph the graph by taking two points on graph

(-2,7) and (-2,-5)

Center will be at (-2-2)/2, (7-5)/2

i.e. (-2,1)

And for radius take magnitude of points from y-coordinate

(7+5)/2=6 unit

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Answer:

12

Step-by-step explanation:

We have to determine whether the given series converges or diverges. The given series is as follows: `(n+4)! / 4!(n!)` Let's use the ratio test to find out if this series converges or diverges.

The Ratio Test: It is one of the tests that can be used to determine whether a series is convergent or divergent. It compares each term in the series to the term before it. We can use the ratio test to determine the convergence or divergence of series that have positive terms only. Here, a series `Σan` is convergent if and only if the limit of the ratio test is less than one, and it is divergent if and only if the limit of the ratio test is greater than one or infinity. The ratio test is inconclusive if the limit is equal to one. The limit of the ratio test is `lim n→∞ |(an+1)/(an)|` Let's apply the Ratio test to the given series.

`lim n→∞ [(n+5)! / 4!(n+1)!] * [n!(n+1)] / (n+4)!` `lim n→∞ [(n+5)/4] * [1/(n+1)]` `lim n→∞ [(n^2 + 9n + 20) / 4(n^2 + 5n + 4)]` `lim n→∞ (n^2 + 9n + 20) / (4n^2 + 20n + 16)`

As we can see, the limit exists and is equal to 1/4. We can say that the given series converges. The series converges. To determine the convergence of the given series, we use the ratio test. The ratio test is a convergence test for infinite series. It works by computing the limit of the ratio of consecutive terms of a series. A series converges if the limit of this ratio is less than one, and it diverges if the limit is greater than one or does not exist. In the given series `(n+4)! / 4!(n!)`, the ratio test can be applied. Using the ratio test, we get: `

lim n→∞ |(an+1)/(an)| = lim n→∞ [(n+5)! / 4!(n+1)!] * [n!(n+1)] / (n+4)!` `= lim n→∞ [(n+5)/4] * [1/(n+1)]` `= lim n→∞ [(n^2 + 9n + 20) / 4(n^2 + 5n + 4)]` `= 1/4`

Since the limit of the ratio test is less than one, the given series converges.

The series converges to some finite value, which means that it has a sum that can be calculated. Therefore, the answer is a).

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When x^3+2x^2+x+1 is divided by (x+1) then remainder is 1.

In the given question, we have to find what is remainder when x^3+2x^2+x+1 is divided by (x+1).

To find the remainder there are two ways. First we divide the x^3+2x^2+x+1 by (x+1). Second we find the value of from (x+1) by equating (x+1) equal to zero. The put the value of x in the expression x^3+2x^2+x+1.

In this we ca easily find the remainder.

Now we firstly find the value of x;

(x+1) = 0

Subtract 1 on both side we get;

x= −1

Now put x= -1 in the expression x^3+2x^2+x+1.

x^3+2x^2+x+1 = (−1)^3+2(−1)^2+(−1)+1

x^3+2x^2+x+1 = −1+2−1+1

x^3+2x^2+x+1 = 1

Hence, when x^3+2x^2+x+1 is divided by (x+1) then remainder is 1.

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The right question is:

What is remainder when x^3+2x^2+x+1 is divided by (x+1)?

Hi there! 2 ½ is equivalent to 2.5 and 7 ½ is equivalent to 7.5. An expression that can be used to find out how many strips can be cut is this:

2.5x = 7.5

This is because the length of the ribbon needed to be cut is 2.5 ft long and we are looking for how many of that length could be cut out of a roll of ribbon that is 7.5ft long. All you have to do for this is divide both sides by 2.5 to isolate the variable. 7.5/2.5 is 3. x = 3. Eli can cut 3 strips of 2½ ft long ribbon.

Answer:

Step-by-step explanation:

To find the width, you have to divide the height and length by the volume

Velocity is defined as the rate at which an object changes position. It is a vector quantity that specifies the speed and direction of the motion of an object.

Step 1: Find the total displacement Total displacement = displacement to the east - displacement to the west Displacement to the east = 15.3 miles Displacement to the west = 6.2 miles Total displacement = 15.3 - 6.2 = 9.1 miles The hiker had a total displacement of 9.1 miles.

Step 2: Find the total time taken Total time taken = time taken to walk to the east + time taken to walk to the west Time taken to walk to the east = 4.8 hours Time taken to walk to the west = 2.7 hours Total time taken = 4.8 + 2.7 = 7.5 hours The hiker took a total time of 7.5 hours.

Step 3: Find the average velocity Average velocity = total displacement / total time taken Average velocity = 9.1 miles / 7.5 hours Average velocity = 1.213 miles per hour Therefore, the average velocity of the hiker during the trip was 1.213 miles per hour.

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Answer:

6/35

Step-by-step explanation:

20/35 - 14/35= 6/35

Answer:

0.1214 or 6/35

Step-by-step explanation:

didn't know if they were whole numbers with division signs or fractions

The margin of error for a 99% confidence interval to estimate the mean time a general manager had spent with their current company is approximately 2.80 years.

(a) The z-critical value for an 85% confidence interval is approximately 1.44.

(b) The margin of error for an 85% confidence interval is approximately 1.19 years.

(c) The margin of error for a 99% confidence interval is approximately 2.80 years.

To find the needed values for the confidence intervals, we can use the formula: Margin of Error = z * (standard deviation / square root of sample size)

(a) To find the z-critical value for an 85% confidence interval, we need to find the z-score corresponding to an area of 0.85 in the standard normal distribution table. The z-critical value for an 85% confidence interval is approximately 1.44.

(b) For an 85% confidence interval, we can calculate the margin of error using the given standard deviation of 4.5 years and the sample size of 181: Margin of Error = 1.44 * (4.5 / sqrt(181)) ≈ 1.19 years

Therefore, the margin of error for an 85% confidence interval to estimate the mean time a general manager had spent with their current company is approximately 1.19 years.

(c) Similarly, for a 99% confidence interval, we can calculate the margin of error using the same standard deviation and sample size: Margin of Error = 2.58 * (4.5 / sqrt(181)) ≈ 2.80 years

Hence, the margin of error for a 99% confidence interval to estimate the mean time a general manager had spent with their current company is approximately 2.80 years.

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Answer:

D. Tom is about to open a small bakery and is using the result of the sampling to decide what kind of cookies to offer.

Step-by-step explanation:

I believe that is correct....

Answer:

the best eatimated answer would be 150 miles.

24% of 603 = 144.72

so you can round it to 150

Answer:

24% of 603 is 144.72, so the best estimate would probably be 150 miles.

Answer:

Step-by-step explanation:

P = -15000g² + 34,500g - 16800

use quadratic formula to find the 2 solutions for g when P = 0

(a=-15,000, b=34500, c=-16800)

g= 0.7, g=1.6

1)  company invested $16,800

2)  price that yields max. p = (0.7 + 1.6)/2 = $1.15

3)  max. P = -15,000(1.15)² + 34,500(1.15) - 16,800 = $3037.50

4)  lowest price to break even = $0.70

Answer: 20 times 2 equal 40/ 40 divided by 2 is 20

Step-by-step explanation: Both of them should help you find the answer

Option (A) is the correct option and on simplifying the expression by combining like terms we get,

24 - 3p.

Here, we have,

Given, the expression 6(4 - 2p) + 9p

On simplifying, we get

24 - 12p + 9p

24 - 3p

So, on simplifying the given expression, we get

24 - 3p

Hence, Option (A) is the correct option and on simplifying the expression by combining like terms we get,

24 - 3p

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\( \sqrt{25} = 5 \\ \sqrt{16 } = 4 \\ \sqrt{49} = 7\)

5+4-7 = 9-7 = 2

Our Answer 2

Answer:

The answer is 2

Step-by-step explanation:

√25 = 5

√16 = 4

√49 = 7

Now,

√25 + √16 - √49

5 + 4 - 7

9 - 7 = 2

Thus, The answer is 2

-TheUnknownScientist

Answer:

6.15555555556

Step-by-step explanation:

the 5 is infinite in 6.15 such as 6.155555555 it does not stop 

We can conclude that they form a right triangle

So GF = FH

OF^2 = GF^2 + OG^2

OF^2 = 8.4^2 + 8^2

OF^2 = 70.56 + 64

OF^2 = 134.56

OF = 11.6

Answer:

9

Step-by-step explanation:

3x+8=35

3x=27

x=9

The derivative of the function f(x) = 1 - x at x = 2 is -1. Therefore, the equation of the tangent line to f(x) at x = 2 is y = -1(x - 2) + f(2).

(a) To find the derivative of f(x) at x = 2 using the definition of the derivative, we start by calculating the difference quotient:

f'(2) = lim(h→0) [f(2 + h) - f(2)] / h.

Substituting the given function f(x) = 1 - x into the difference quotient, we have:

f'(2) = lim(h→0) [1 - (2 + h)] / h.

Simplifying this expression, we get:

f'(2) = lim(h→0) (1 - 2 - h) / h

= lim(h→0) (-1 - h) / h.

Next, we can apply algebraic manipulation to simplify the expression further:

f'(2) = lim(h→0) (-1/h - 1).

Taking the limit as h approaches 0, the first term (-1/h) approaches negative infinity, and the second term (-1) remains constant. Therefore, the derivative of f(x) at x = 2 is -1.

(b) The equation of the tangent line to f(x) at x = 2 can be determined using the point-slope form of a line. We know that the point (2, f(2)) lies on the tangent line. Substituting x = 2 into the given function, we find f(2) = 1 - 2 = -1.

Using the point-slope form, y - y1 = m(x - x1), where (x1, y1) is the given point (2, -1) and m is the slope of the tangent line (-1), we can write the equation of the tangent line as:

y - (-1) = -1(x - 2).

Simplifying this equation, we get:

y + 1 = -x + 2

y = -x + 1.

Therefore, the equation of the tangent line to f(x) at x = 2 is y = -x + 1.

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