At the lat baketball game the away team lot with a total 93 point The ball went through the baket for the away team a total of 42 time Strangely there wa no ucceful free throw hot How many hot of each did they make

The amount of fertilizer Debra needs is 14 cups.

Area of a two dimensional shape is the total region which is bounded by the object's shape.

Given that,

Debra's rectangular vegetable garden measures 9 1/3 yard by 12 yard.

Area of a rectangle = Length × Width

Area of the rectangular garden = 12 × 9 1/3

                                                    = 12 × 28/3

                                                    = 112 square yard

Number of cups of fertilizer needed for 1 square yard = 1/8 cups

Number of cups of fertilizer needed for 112 square yard = (1/8) × 112

                                                                                             = 14 cups

Hence 14 cups of fertilizer are needed for the whole garden.

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Suri is right. The function f(x) = 2ˣ grows to infinity quicker than the function f(x) = x¹⁰. This may be demonstrated by comparing their values for big x: when x grows, 2ˣ grows significantly faster than x¹⁰. This suggests that 2ˣ approaches infinity more quickly than x¹⁰.

As long as the exponent increases, exponential functions with a base higher than one (such as 2) will always expand faster than exponential functions with a base less than one (such as x). Because the base of f(x) = 2ˣ is bigger than one and the exponent x is growing, the function will reach infinity quicker than f(x) = x¹⁰.

Here,

Suri is correct. The function f(x) = 2ˣ increases to infinity faster than f(x) = x¹⁰. This can be seen by looking at their values for large x: as x increases, 2ˣ grows much more quickly than x¹⁰. This means that 2ˣ approaches infinity faster than x¹⁰.

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The frequency distribution of the digits indicates that the heights were reported rather than actually measured. This is because the frequency of the digits is not evenly distributed, which would be expected for a set of actual measurements.

Frequency Distribution:

Digit Frequency

0 3

1 5

2 9

3 5

4 3

5 4

6 4

7 4

8 2

9 1

From the distribution of the digits, it appears that the heights were reported rather than actually measured. This is because the frequency of the digits is not evenly distributed, which would be expected for a set of actual measurements.

The frequency distribution of the digits indicates that the heights were reported rather than actually measured. This is because the frequency of the digits is not evenly distributed, which would be expected for a set of actual measurements. For example, the frequency of the digit '2' is more than twice as high as the frequency of the digits '1' and '3', which is not likely to occur in a set of actual measurements.

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Total 39 newspapers must be collected to be certain that at least two newspapers have the same number of pages.

A typical newspaper has 9 pages minimum and 46 pages maximum.

We must determine the maximum number of newspapers that can be published with various page counts

9, 10, 11, 12 .......................... 45, 46

All numbers are in arithmetic order, as we can see

The first term of series(a(1)) = 9

The difference between terms = a(2) - a(1)

The difference between terms = 10 - 9

The difference between terms = 1

The formula of nth term of arithmetic series

a(n) = a + (n - 1)d

we know a(n) = 46

Now putting the values

46 = 9 + (n - 1)1

Now solve

46 = 9 + n - 1

46 = 8 + n

Subtract 8 on both side, we get

n = 38

Then, newspapers must be collected to be certain that at least two newspapers have the same number of pages = 38 + 1 = 39

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Answer:

Equally likely and Unlikely, I would say.

Step-by-step explanation:

Think about it. You have a 50/50 chance of getting a terrier. 50 and 50 are equal. Likely and Unlikely. I'd say that's the answer and that's my reasoning.

Answer:

                    likely

the answer is ^

Answer:

Step-by-step explanation:

Pi (π) is an irrational number that represents the ratio of the circumference of a circle to its diameter. Pi cannot be expressed as a simple fraction, so it's an irrational number. Pi is approximately equal to 3.14159...

The square root of 2 is another example of an irrational number. This number cannot be expressed as a simple fraction either, so it's also irrational. The square root of 2 is approximately equal to 1.41.

The number e is greater than 5 and is also an irrational number. e represents the base of the natural logarithm and is approximately equal to 2.71828...  

const int size = 5; double x[size]; for (int i = 2; i <= size; i ) { x[i] = 0.0; }

An error will occor during runtime.

A runtime coding mistake occurs when the computer crashes due to anything confusing it. Your instructions can be in the wrong sequence or depend on a phase that hasn't happened yet, for instance. Or perhaps you asked the machine to perform an impossible task.

Runtime errors, logic errors, and syntax errors are the three sorts of problems that might arise when writing programs.

A logic error is a programming flaw that makes a program run improperly but not abnormally. A logic mistake may not always be obvious because it creates unwanted or undesirable output or other behaviors.

A syntax error is a mistake in the order in which a group of letters or tokens should be typed while using a certain computer language. Syntax mistakes in compiled languages are found during compilation. After fixing all syntax issues, a program will compile.

While running the statement :

const int size = 5; double x[size]; for (int i = 2; i <= size; i ) { x[i] = 0.0; }

An error will occor during runtime.

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The equation of the sphere with the given endpoints is: (x - x0)² + (y - y0)² + (z - z0)² = r²

where x0 = (x1 + x2) / 2, y0 = (y1 + y2) / 2, z0 = (z1 + z2) / 2, and r = √((x2 - x1)² + (y2 - y1)² + (z2 - z1)²) / 2.

All points on a sphere are at a set distance from the centre, making it a three-dimensional geometric object. It is thought to be one of the most basic three-dimensional shapes and is a perfect circle.

A sphere with centre (x, y, z) and radius r has the equation:

(x - x0)² + (y - y0)² + (z - z0)² = r²

If one of the diameters of the sphere has endpoints (x1, y1, z1) and (x2, y2, z2), then the center of the sphere can be found by finding the midpoint of the two endpoints:

x0 = (x1 + x2) / 2

y0 = (y1 + y2) / 2

z0 = (z1 + z2) / 2

The radius can be found by finding the distance between the two endpoints:

r = √((x2 - x1)² + (y2 - y1)² + (z2 - z1)²) / 2

Therefore, the equation of the sphere with the given endpoints is:

(x - x0)² + (y - y0)² + (z - z0)² = r²

where x0 = (x1 + x2) / 2, y0 = (y1 + y2) / 2, z0 = (z1 + z2) / 2, and r = √((x2 - x1)² + (y2 - y1)² + (z2 - z1)²) / 2.

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Answer: Yes as long as one of the two mixed numbers is negative

Step-by-step explanation:

Answer: Yes, the sum of two mixed numbers can be equal to 2 but only of one of the mixed numbers is negative

Step-by-step explanation:

Based on the information, we can infer that the area of this trapezoid is 192 in² (option D).

To calculate the area of the trapezoid it is necessary to know the length of the bases and the height. Once we know these data we can complete the following formula to find the area:

A = 1/2 (b1 + b2) h

b1 = length of the lower base

b2 = length of the upper base

h = height

So, we just have to plug in the values to find the area of this trapezoid.

A = 1/2 (18in + 14in) 12in

A = 192in²

Based on the above, the area of this trapezoid would be 192 in² (option D).

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Here, we are required to determine at what value of x for x>0 does the line tangent to the graph of f at x have slope 2 of a function

x = 2.29

A line tangent to the graph of f is given by the derivative of the function, f (i.e f')

However, this derivative has been provided in the question as function

f′(x)=0.1x+e(0.25x).

The line tangent to the graph of f will therefore have a slope of 2 at point f′(x) = 2

Therefore, since f′(x) = 2 and f′(x)=0.1x+e(0.25x)

We can then say; 2 = 0.1x + e(0.25x).

This evaluation can then be carried out by the use of a graphing calculator and the value of x (for x > 0) is gotten to be;

x = 2.29

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Interest is a fee charged by a lender to a borrower for the use of money. It is a percentage of the principal amount (the amount borrowed) that is added to the principal over a specified period of time. The interest rate is the rate at which the interest is calculated, and it is typically expressed as an annual percentage rate (APR).

For example, if you borrow $1000 at an interest rate of 5% per year, the interest charge for one year would be $50 ($1000 * 5%). The interest and the principal form the total amount that must be repaid at the end of the loan term.

Interest can be charged on loans, such as personal loans, mortgages, and car loans, as well as on savings accounts and other investments. The purpose of charging interest is to compensate the lender for the opportunity cost of not having access to the funds during the loan term.

Let's calculate the interest charge for each bank:

For State Savings and Loan:

Interest = 2600 * 7.25% * 90/365 = $121.44

For Security Bank:

Interest = 2600 * 7.5% * 90/365 = $122.62

So, Security Bank is charging higher interest and is not a better deal.

If Lady GaGa chooses State Savings and Loan, she will save:

$122.62 - $121.44 = $1.18.

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Therefore , the solution of the given problem of velocity comes out to be  33.94 ft/sec is the velocity.

Looking at something from a distance allows us to calculate its speed. An object's speed determines how far it can travel in a certain amount of time. Utilizing the equation velocity = distance/time, velocity is computed. Miles per hour (mph), kilometers an hour (km/h), and meters a second (m/s) are the three most common units of speed (mph).

Here,

Given :

=>  v = (8h) ^ 1/2

=>  v = √8h

We separate the variables whose values we want to be determined in the aforementioned problems.

(1) We change the variable to become

  v = √8h  in order to solve for v.

Using the supplied as a replacement,

v = √8 * 144 = 33.94 ft/sec

Therefore , the solution of the given problem of velocity comes out to be  33.94 ft/sec is the velocity.

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A point in the solution of the system of inequalities is (2, 0.5)

From the question, we have the following parameters that can be used in our computation:

21x>5y+49x>2y>2-28x>2y

Express properly

So, we have the following representation

21x > 5y+49

x > 2y

2 - 28x > 2y

Next, we plot the graphs of the inequality expressions on a plane

(See attachment for the graph)

The shaded region represent the solution

And a point in this region is (2, 0.5)

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Answer:

0.41 cents if youre adding

Step-by-step explanation:

An equation y = a(x - h)² + k is equivalent to the formula a = (y - k)/(x - h)², So Option D is correct

An equation is a mathematical term, which indicates that the value of two algebraic expressions are equal. There are various parts of an equation which are, coefficients, variables, constants, terms, operators, expressions, and equal to sign.

For example, 3x+2y=0.

Types of equation

1. Linear Equation

2. Quadratic Equation

3. Cubic Equation

Given that,

The equation,

y = a(x - h)² + k

Equivalent equation  = ?

by using rules of algebra, we can transform given equation,

the rules of algebra

1. If a number is in division operation then when it goes to another side of equal to, it will be in multiplication operation or vice-versa.

2. If a number is in addition  operation then when it goes to another side of equal to, it will be in subtraction operation or vice-versa.

So,

by transferring k to the left hand side,

y - k = a(x - h)²

Now, by transferring (x - h)² to the left hand side,

(y - k)/(x - h)² =  a

Hence, the equivalent equation is, a = (y - k)/(x - h)²

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The area of the phrase 1 3/4 X 2 1/2 when using an area model is 4 3/8.

A method of dividing an area into smaller portions is the area model.The example provided below,

Distance = 27 = 20 + 7

length = 63 = 60 + 3

Area = (20 + 7) x (60 + 3)

= 1200 + 60 + 420 +21

= 1701 unit²

You can solve using an area model.

Ours was given

It follows that the area of the expression 1 3/4 X 2 1/2 using an area model is 4 3/8.

The complete question is,

You can solve using an area model. 1 3/4 X 2 1/2

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Using row elimination method the solution of the system equation is [tex]x_1=12,x_2=-7[/tex].

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.

Here the given system equation is

[tex]2x_1+4x_2=-4[/tex]

[tex]5x_1+7x_2=11[/tex]

The augmented matrix of the given equation is

=> B = [A ,b] = [tex]\left[\begin{array}{ccc}2&4&-4\\5&7&11\\\end{array}\right][/tex]

Multiply the 1st row by 1/2 then

=> [tex]\left[\begin{array}{ccc}1&2&-2\\5&7&11\\\end{array}\right][/tex]

Add -5times the first row to the second row then

=> [tex]\left[\begin{array}{ccc}1&2&-2\\0&-3&21\\\end{array}\right][/tex]

Multiply 2nd row by -1/3 then

=> [tex]\left[\begin{array}{ccc}1&2&-2\\0&1&-7\\\end{array}\right][/tex]

Add 2 times the second row to the first row then

=> [tex]\left[\begin{array}{ccc}1&0&12\\0&1&-7\\\end{array}\right][/tex]

Hence the given system equation reduce to [tex]x_1=12 , x_2=-7[/tex] which is required solution.

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The positive difference between the two probabilities is 11/35.

To calculate the probability that three distinct numbers chosen at random without replacement from the set would have an even sum, Jan would consider the number of ways to choose three even numbers (4 choose 3) and divide that by the total number of combinations of three numbers (7 choose 3).

To calculate the probability that three distinct numbers chosen at random without replacement from the set would have an even product, Judy would consider the number of ways to choose three numbers such that the product is even (3 choose 2) and divide that by the total number of combinations of three numbers (7 choose 3).

The positive difference between the two probabilities would be the difference between these two calculations. In this case, 11/35 is a positive difference, meaning that the probability of having an even product is 11/35 higher than the probability of having an even sum.

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The truth table for each of the given compound propositions.

a. →¬

|A|→¬|A|

|T|F|

|F|T|

The truth table for the compound proposition →¬ can be seen in the table above. It consists of two propositions, an implication and a negation. Implication is denoted by ‘→’, and negation is denoted by ‘¬’. The implication is read as ‘if A then not A’, and the negation is read as ‘not A’. The implication is true when the antecedent is false, and the consequent is true. In this case, the antecedent is A, and the consequent is not A. Therefore, the implication is true when A is false and not A is true. This can be seen in the truth table above, where A is false and not A is true, thus making the implication true.

b. ↔¬

|A|↔¬|A|

|T|F|

|F|T|

The truth table for the compound proposition ↔¬ can be seen in the table above. It consists of two propositions, a biconditional and a negation. The biconditional is denoted by ‘↔’, and the negation is denoted by ‘¬’. The biconditional is read as ‘if and only if A then not A’, and the negation is read as ‘not A’. The biconditional is true when the antecedent and consequent are both true or both false. In this case, the antecedent is A, and the consequent is not A. Therefore, the biconditional is true when A is false and not A is true. This can be seen in the truth table above, where A is false and not A is true, thus making the biconditional true.

c. (∧ ) → ( ∨ )

|A|B|(∧) → (∨)|

|T|T|T|

|T|F|F|

|F|T|T|

|F|F|T|

The truth table for the compound proposition (∧ ) → ( ∨ ) can be seen in the table above. It consists of two propositions, an implication and a conjunction. The implication is denoted by ‘→’, and the conjunction is denoted by ‘∧’. The implication is read as ‘if A and B then A or B’, and the conjunction is read as ‘A and B’. The implication is true when the antecedent is true, and the consequent is true. In this case, the antecedent is A and B, and the consequent is A or B. Therefore, the implication is true when A and B are both true or both false. This can be seen in the truth table above, where A and B are both true or both false, thus making the implication true.

d. ( →¬) ↔ ( ↔ )

|A|B|(→¬)↔ (↔)|

|T|T|T|

|T|F|F|

|F|T|F|

|F|F|T|

The truth table for the compound proposition ( →¬) ↔ ( ↔ ) can be seen in the table above. It consists of two propositions, a biconditional and an implication. The biconditional is denoted by ‘↔’, and the implication is denoted by ‘→’. The biconditional is read as ‘if and only if A then not B’, and the implication is read as ‘if A then not B’. The biconditional is true when the antecedent and consequent are both true or both false. In this case, the antecedent is A, and the consequent is not B. Therefore, the biconditional is true when A is true and not B is false, or when A is false and not B is true. This can be seen in the truth table above, where A is true and not B is false, or when A is false and not B is true, thus making the biconditional true.

e. ( ↔ ) ⊕ ( ↔¬)

|A|B|(↔)⊕ (↔¬)|

|T|T|F|

|T|F|T|

|F|T|T|

|F|F|F|

The truth table for the compound proposition ( ↔ ) ⊕ ( ↔¬) can be seen in the table above. It consists of two propositions, an exclusive-or and a biconditional. The exclusive-or is denoted by ‘⊕’, and the biconditional is denoted by ‘↔’. The exclusive-or is read as ‘A or B, but not both’, and the biconditional is read as ‘if and only if A then not B’. The exclusive-or is true when either the antecedent or the consequent is true, but not both. In this case, the antecedent is A, and the consequent is not B. Therefore, the exclusive-or is true when either A is true and not B is false, or when A is false and not B is true. This can be seen in the truth table above, where either A is true and not B is false, or when A is false and not B is true, thus making the exclusive-or true.

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If the diagonals of rectangle QRST intersect at P, given that m<PTS = 34° and QS=10, QP is:

34.9°

The diagonals of a rectangle bisect each other. Therefore, the angle at P can be split into two equal angles, each measuring (m<PTS)/2

= 34°/2

= 17°.

Since QP is the hypotenuse of a right triangle with angles 17° and 63° (the sum of the angles in a rectangle is 180°), we can use the tangent function to find QP:

So, QP is 34.9°.

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Cardi B paid back the loan on February 3rd + 122.72 days = May 16th.

Interest is a fee charged by a lender to a borrower for the use of money. It represents the cost of borrowing money and is typically expressed as a percentage of the loan amount. Interest is paid over a period of time and is calculated based on the principal amount of the loan, the interest rate, and the length of the loan term.

Simple interest is calculated only on the principal amount of the loan, while compound interest is calculated on both the principal and the accumulated interest over time. Compound interest results in a faster growth of the loan balance compared to simple interest.

Let's call the number of days Cardi B had the loan "d". The exact interest can be calculated as follows:

Interest = Principal * Rate * (Number of days / 365)

From the information provided, we know that the maturity value was $17,873.97 and the principal was $17,500.00, so the interest can be calculated as follows:

Interest = $17,873.97 - $17,500.00 = $373.97

We can now use the formula for exact interest to find the number of days:

$373.97 = $17,500.00 * 0.065 * (d / 365)

Solving for d:

d = 365 * ($373.97 / ($17,500.00 * 0.065))

d = 365 * ($373.97 / $1137.50)

d = 365 * (0.3288)

d = 122.72

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The square root of a negative number is not a real number, the equation has no real solution.

The equation −4 = √(2-x)−2 has no real solution because the square root of a negative number is not a real number.

If we expand the equation, we get:

-4 = √(2-x) - 2

-4 + 2 = √(2-x)

-6 = √(2-x)

Squaring both sides of the equation, we get:

36 = 2-x

x = -34

Since the square root of a negative number is not a real number, the equation has no real solution.

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X follows a binomial distribution with n = 2000 and p = 0.0015. The chance that the batch contains no faulty flashlights is 0.8805 percent. The likelihood of one faulty flashlight in the batch is 1.5307. X has a standard deviation of 1.0708. The likelihood of more than two faulty flashlights in the batch is 0.0388.

Probability is an area of mathematics that deals with numerical representations of how probable an event is to occur or how likely a statement is to be true. The probability of an occurrence is a number between 0 and 1, where 0 denotes the event's impossibility and 1 represents certainty.

Here,

(a) X has a binomial distribution with parameters n = 2000 and p = 0.0015. The binomial distribution is a discrete probability distribution that describes the number of successes in n independent Bernoulli trials, each with success probability p.

(b) The expected value (mean) of X is given by E(X) = n * p = 2000 * 0.0015 = 3. The standard deviation of X is given by sqrt(n * p * (1 - p)) = sqrt(2000 * 0.0015 * 0.9985) = 1.0708.

(c) The probability that the batch contains no defective flashlights is given by P(X = 0) = (2000 choose 0) * 0.0015^0 * (0.9985)^2000 = 0.8805. The probability that the batch contains one defective flashlight is given by P(X = 1) = (2000 choose 1) * 0.0015^1 * (0.9985)^1999 = 1.5307. The probability that the batch contains more than two defective flashlights is given by P(X > 2) = 1 - P(X <= 2) = 1 - P(X = 0) - P(X = 1) - P(X = 2) = 0.0388.

X has a binomial distribution with parameters n = 2000 and p = 0.0015. The probability that the batch contains no defective flashlights is 0.8805.The probability that the batch contains one defective flashlight is  1.5307. The standard deviation of X is 1.0708. The probability that the batch contains more than two defective flashlights is 0.0388.

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Answer:

1. Order from least to greatest:  1/4 cup sugar, 1/2 cup walnuts, 2/3 cup strawberries, 3/4 cup of flour

2. Sugar is the ingredient the recipe requires the least amount

Step-by-step explanation:

1.

2/3 cup of strawberries,  1/4 cup sugar, 1/2 cup walnuts, and 3/4 cup of

flour.

8/12 cup of strawberries, 3/12 cup sugar, 6/12 cup walnuts, and 9/12 cup of flour

Order from least to greatest:  1/4 cup sugar, 1/2 cup walnuts, 2/3 cup strawberries, 3/4 cup of flour

2.

Sugar is the ingredient the recipe require the least amount

Answer:

The value of k for which one root of the quadratic equation kx2 -14x+8=0 is six times the other is k = 2.

Step-by-step explanation:

For task 1, you need to find the sum of each pair of radicals, subtract the first radical from the second radical, and then find the product of each pair of radicals by dividing the second radical by the first. For example:

let a = 5, b = 10

let sumRadicals = a + b // 15

let differenceRadicals = b - a // 5

let productRadicals = differenceRadicals / a // 1

To further develop this topic, you can explore how to use radicals to simplify expressions, such as removing perfect squares from inside radical expressions and rationalizing denominators. You can also look into how to multiply and divide radical expressions, as well as examples of more complex equations involving radicals.

Additionally, you can look into how to use the properties of radicals, such as the first and second properties, to simplify radical equations.

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The first four terms of the Taylor series for the right-hand side of the Gompertz equation, f(y) = ry ln(ky), about y = k  is: f(y) = rk ln(kk) + (y - k)(2r) + (y - k)² / 2! (r / k) + (y - k)³ / 3! (-r / k²).

To determine this :

The right-hand side of the Gompertz equation is f(y) = ry ln(ky). To find the first four terms of the Taylor series for this f(y) about y = k, we can use the formula:

f(y) = f(k) + (y - k)f'(k) + (y - k)² / 2! f''(k) + (y - k)³ / 3! f'''(k) + ...

Where f'(k), f''(k), and f'''(k) are the first, second, and third derivatives of f(y) evaluated at y = k, respectively.

First, we need to find the derivatives of f(y):

f'(y) = r ln(ky) + r

f''(y) = r / y

f'''(y) = -r / y²

Next, we evaluate these derivatives at y = k:

f'(k) = r ln(kk) + r = 2r

f''(k) = r / k

f'''(k) = -r / k²

Finally, we substitute these values into the Taylor series formula:

f(y) = f(k) + (y - k)f'(k) + (y - k)² / 2! f''(k) + (y - k)³ / 3! f'''(k)

f(y) = rk ln(kk) + (y - k)(2r) + (y - k)² / 2! (r / k) + (y - k)³ / 3! (-r / k²)

This is the first four terms of the Taylor series for f(y) about y = k.

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