If the area of square 2 is 225units^2 and the perimeter of square 1bis 100. What is the area of square 3

The variable "N" in time value of money (TVM) calculations typically represents the number of periods at which the interest is applied.

In TVM calculations, "N" refers to the number of compounding periods or the number of times interest is applied. It represents the time duration or the number of periods over which the cash flows occur or the investment grows. The value of "N" can be measured in years, months, quarters, or any other unit of time, depending on the specific situation.

For example, if an investment pays interest annually for 5 years, then "N" would be 5. If the interest is compounded quarterly for 10 years, then "N" would be 40 (4 compounding periods per year for 10 years).

Understanding the value of "N" is essential for calculating present value, future value, annuities, and other financial calculations in TVM, as it determines the frequency and timing of cash flows and the compounding effect over time.

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Answer:

21

Step-by-step explanation:

If a line parallel to one side of a triangle intersects the other two sides of the triangle, then the line divides these two sides proportionally.

AD        AH

-----  =  ---------

AB         AH +y

3        9

---- = ------

10         9+y

Using cross products:

3(9+y) = 9*10

27+3y = 90

3y = 90-27

3y =63

y = 63/3

y = 21

Answer:

y = 21

Step-by-step explanation:

According to the Side Splitter Theorem, if a line parallel to one side of a triangle intersects the other two sides, then this line divides those two sides proportionally.

Therefore, according to the Side Splitter Theorem:

\(\boxed{\sf AD : DB = AH : HC}\)

From inspection of the given triangle, the lengths of the line segments are:

To find the value of y, substitute the given line segment lengths into the proportion and solve for y:

\(\begin{aligned}\sf AD : DB &=\sf AH : HC\\\\3:7&=9:y\\\\\dfrac{3}{7}&=\dfrac{9}{y}\\\\3 \cdot y&=9 \cdot 7\\\\3y&=63\\\\\dfrac{3y}{3}&=\dfrac{63}{3}\\\\y&=21\end{aligned}\)

Therefore, the value of y is 21.

Answer:

m=3

Step-by-step explanation:

subtract the e from both sides so you now have 15=5m divide each by 5 and you get 3=m

Answer:

m = 3

Step-by-step explanation:

-5m + 18 = 3

-5m = 3 - 18

-5m / -15 = 3

Answer: m = 3

Hope this helped

Brainliest is aprreciated.

Answer:

D

Step-by-step explanation:

The regression line is the line that minimizes error in predicting scores on the dependent variable.

Regression analysis is a statistical technique used to model the relationship between a dependent variable and one or more independent variables. The regression line is a straight line that best fits the data and is used to make predictions about the dependent variable based on the values of the independent variable(s).

The line is called the regression line because it is used to estimate the regression equation, which represents the relationship between the variables.

The regression line is determined by minimizing the sum of the squared differences between the observed values of the dependent variable and the predicted values of the dependent variable based on the independent variable(s). In other words, the line is chosen to minimize the error in predicting the values of the dependent variable.

This is why the regression line is also known as the line of best fit or the least squares line.

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Answer:Answer:

60/11 or 5 5/11

Step-by-step explanation: Change to mixed numbers- 15/2 and 11/8.

multiply 15/2 by reciprocal- 15/2 x 8/11.

simplify-60/11

See attachment for the graph of g(x) = 1/2x^2

The equation of the function is:

g(x) = 1/2x^2

The above function is a quadratic function that has only one term

Next, we plot  the graph using a graphing tool

See attachment for the graph of g(x)

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The size of the population after 3 months is approximately 1682.

Explanation:

(a) Given P’(t) = 500t * e^(-t^2/5), we need to find the formula for the population size after t months, given that the population is 2000 at t=0.

So, we need to integrate the function P’(t) to get the population function P(t).That is, P(t) = ∫P’(t)dt= ∫500t * e^(-t^2/5) dtLet’s use the substitution u = -t^2/5So, du/dt = (-2/5)*t

Now, dt = (5/(-2)) * duSubstituting the above values, we get:P(t) = ∫500t * e^(-t^2/5) dt= -250 ∫-t * e^u du= -250 e^u (-t - 5/2) + C= -250 e^(-t^2/5) (t + 5/2) + C

Now, P(0) = 2000Substituting this in P(t), we get:2000 = -250 e^(0) (0 + 5/2) + C= -1250 + CSo, C = 1250

Therefore, P(t) = -250 e^(-t^2/5) (t + 5/2) + 1250(b)

To find the size of the population after 3 months, we need to substitute t=3 in the function P(t) found in part (a). That is:P(3) = -250 e^(-3^2/5) (3 + 5/2) + 1250= 1681.8 (approx.)

Therefore, the population size after 3 months is approximately 1682.

(a) P(t) = -250 e^(-t^2/5) (t + 5/2) + 1250

The size of the population after 3 months is approximately 1682.

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In the given list of numbers (56, 25, 26, 28, 81, 93, 92, 85, 99, 87), when the Partition function is called with the range from 5 to 9, the pivot chosen is 93. The low partition consists of the numbers less than or equal to the pivot.

Quicksort is a sorting algorithm that involves partitioning the list around a pivot and recursively sorting the resulting sublists. In this case, the given list of numbers is (56, 25, 26, 28, 81, 93, 92, 85, 99, 87).

When the Partition function is called with the range from 5 to 9, the pivot is chosen as the element at the midpoint of that range. So, the midpoint of the range from 5 to 9 is (5 + 9) / 2 = 7. Therefore, the pivot chosen is the 7th element of the list, which is 93.

The low partition consists of the numbers less than or equal to the pivot. In this case, the numbers less than or equal to 93 are 56, 25, 26, 28, 81, and 92.

Hence, the pivot is 93, and the low partition consists of the numbers 56, 25, 26, 28, 81, and 92.

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Sa tabi mo.

\( \: \: \)

Step-by-step explanation:

I havenot understand queation

Answer:

l = 40 m

Step-by-step explanation:

The formula for area of a rectangle is

A = lw, where

Step 1:  Since we're given the area and width, we plug in these two values for A and w and to solve for l (length):

360 = 9l

Step 2:  Divide both sides by 9 to solve for l

(360 = 9l) / 9

40 m = l

Optional Step 3:  We can check our answers by checking that the product of 40 and 9 is 360

40 * 9 = 360

360 = 360

So the order from left to right would be: Mode, Median, Mean.

In a positively skewed distribution, the mean is typically larger than the median, and the median is larger than the mode.

This can be illustrated in the following way:

Mean: The mean is affected by extreme values in the tail of the distribution, and will be pulled in the direction of the skew. Therefore, in a positively skewed distribution, the mean will be to the right of the median.

Median: The median is the value that separates the lower 50% of the data from the upper 50% of the data. In a positively skewed distribution, the tail of the distribution is on the right-hand side, which means that the median will be closer to the left-hand side than the mean.

Mode: The mode is the most frequent value in the distribution. In a positively skewed distribution, the mode will be the smallest value, located at the left-hand side of the distribution, while the mean and median will be to the right of it.

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Answer:

$29, that is the answer for this question

Answer:

She swims 9m in one second

Step-by-step explanation:

A statement about the system of equations that is true is: A. in the system of equations, x represents the number of liters of acid in solution A, and y represents the number of liters of acid in solution B.

The expression 0.30y represents: B. the number of liters of acid in solution C that come from solution B.

If the system of equations is graphed in a coordinate plane, the x-coordinate of the intersection of the two lines is 2.5.

The number of liters of solution B the chemist mixes with solution

A to create solution C containing 25% acid is 7.5 liters.

In order to write a system of linear equations to describe this situation, we would assign variables to the number of liters of acid in solution A and the number of liters of acid in solution B respectively, and then translate the word problem into an algebraic equation (linear equations) as follows:

Since the chemist mixed the two solutions to make 10 liters of a third solution, solution C, containing 25% acid, a system of linear equations that models the situation is given by;

x + y = 10

10%x + 30%y = 25% ⇒ 0.10x + 0.3y = 2.5

By solving the system of linear equations simultaneously, we have:

0.10(10 - y) + 0.3y = 2.5

y = 7.5 liters.

x = 10 - y = 10 - 7.5 = 2.5 liters.

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The given problem involves evaluating an integral using a given transformation. The integral is expressed in terms of new variables u and v, obtained through the transformation. The region of integration is defined by a parallelogram, and the integral is computed by substituting the new variables and evaluating the resulting expression.

To evaluate the integral using the given transformation, we need to express the original integral in terms of the new variables u and v. Let's perform the transformation.

The transformation is defined as follows:

u = x · y

v = -2x · y

Next, let's find the Jacobian determinant of the transformation:

J = ∂(u, v)/∂(x, y)

 = ∂u/∂x · ∂v/∂y - ∂u/∂y · ∂v/∂x

 = (y)(-2y) - (x)(-2x)

 = -2y^2 + 2x^2

Now, let's express the original integral in terms of the new variables:

∫∫r 3x dx dy

Substituting the values of x and y in terms of u and v, we have:

x = √(u/y)

y = u/x

The integral becomes:

∫∫r 3(√(u/y))(√(u/y))(J) du dv

Substituting the Jacobian determinant:

∫∫r 3(√(u/y))(√(u/y))(-2y^2 + 2x^2) du dv

Now, let's express the region of integration, r, in terms of the new variables:

The lines y = -x + 1 and y = -x + 4 intersect at (2, -1), and the lines y = 2x - 2 and y = 2x - 5 intersect at (-1, -2). These points form the vertices of the parallelogram.

The bounds for u and v are as follows:

-1 ≤ u ≤ 2

-2 ≤ v ≤ -1

Finally, we can evaluate the integral using the new variables and the given bounds:

∫∫r 3(√(u/y))(√(u/y))(-2y^2 + 2x^2) du dv

= ∫ from -2 to -1 ∫ from -1 to 2 3(√(u/(u/x)))(√(u/(u/x)))(-2(u/x)^2 + 2(u/x)^2) du dv

= ∫ from -2 to -1 ∫ from -1 to 2 3(√(x))(√(x))(-2x^2 + 2x^2) du dv

= ∫ from -2 to -1 ∫ from -1 to 2 3(-2x^2 + 2x^2) du dv

= ∫ from -2 to -1 ∫ from -1 to 2 6x^2 du dv

Now, you can evaluate the remaining double integral to obtain the numerical result.

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The equation of the function g(x) is g(x) = |x + 5|

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

The functions f(x) and g(x) on the graph

Also, we have

f(x) = |x|

The function f(x) is translated to the left by 5 units to get the function g(x)

This is represented as

g(x) = |x + 5|

Hence, the function g(x) is g(x) = |x + 5|

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Answer:

A. 34

Step-by-step explanation:

Angle = 34°

The information will form a right angle triangle. Refer to the picture below for the diagram.

Using trigonometric ratio,

tan Ф = opposite / adjacent

tan Ф = 100 / 150

tan Ф = 0.66666666666

Ф = tan⁻¹ 0.66666666666

Ф = 33.6900672615

Ф ≈ 34°

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The probability of getting a total of 17 is then 6/2197, which simplifies to approximately 0.00273, or 0.273%.

To find the probability of getting a total of 17 when spinning the roulette wheel three times and getting a 2 on the first spin, we need to consider all possible outcomes.

Since we already know that the first spin is a 2, we have two more spins remaining. The remaining spins can result in numbers ranging from 0 to 12.

To get a total of 17, we need the sum of the three spins to be 17. We can calculate the probability by finding the favorable outcomes (combinations of numbers that sum up to 17) and dividing it by the total number of possible outcomes.

Possible combinations that sum up to 17 are:

2 + 7 + 8

2 + 8 + 7

7 + 2 + 8

7 + 8 + 2

8 + 2 + 7

8 + 7 + 2

So, there are six favorable outcomes.

The total number of possible outcomes is given by the product of the number of options for each spin, which is 13 options for each spin (0 to 12).

Therefore, the total number of possible outcomes is 13 * 13 * 13 = 2197.

= 6/2197

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The formula expressing \(S_n\) as a function of n for the recurrence relation \(S_n=-S_{n-1}+10\) and initial condition \(S_0=-4\) is \(S_n = 5n-4\) if n is even and \(S_n = -5n+14\)  if n is odd.

if n is even, and\(S_n = 5n - 4\)  if n is odd.

The given recurrence relation is:

\(S_n = -S_{n-1} + 10\)

And the initial condition is:

\(S_0 = -4\)

To use the method of iteration, we start by substituting n-1 for n in the recurrence relation:

\(S_{n-1} = -S_{n-2} + 10\)

Next, we can substitute this expression into the original recurrence relation:

\(S_n = -(-S_{n-2} + 10) + 10\)

Simplifying this, we get:

\(S_n = S_{n-2}\)

We can continue this process of substitution, getting:

\(S_{n-2} = -S_{n-3} + 10\)

Simplifying, we get:

\(S_n = S_{n-3} - 10\)

Substituting again:

\(S_{n-3} = -S_{n-4} + 10\)

Simplifying:

\(S_n = S_{n-4} - 20\)

We can see a pattern emerging: each time we substitute, we go back two steps and subtract 10 or 20.

So we can write the general formula for \(S_n\) in terms of \(S_0\) as follows:

If n is even:

\(S_n = S_0 + 10\times (n/2)\)

If n is odd:

\(S_n = -S_0 - 10\times ((n-1)/2)\)

Using the initial condition \(S_0 = -4,\) we can simplify these formulas:

If n is even:

\(S_n = -4 + 10\times (n/2) = 5n - 4\)

If n is odd:

\(S_n = 4 - 10\times ((n-1)/2) = -5n + 14.\)

The formula expressing \(S_n\) as a function of n for the given recurrence relation and initial conditions is: \(S_n = 5n - 4\)

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To use the method of iteration, we need to repeatedly apply the recurrence relation to the initial condition and previous terms until we reach the nth term.

Starting with S0 = -4, we can find S1 by plugging in n=1 into the recurrence relation:

S1 = -S0 + 10 = -(-4) + 10 = 14

Using S1, we can find S2:

S2 = -S1 + 10 = -(14) + 10 = -4

We can continue this process to find the first few terms:

S3 = -S2 + 10 = -(-4) + 10 = 14
S4 = -S3 + 10 = -(14) + 10 = -4

Notice that S2 and S4 are the same value, and S1 and S3 are the same value. This suggests that the sequence alternates between two values: -4 and 14.

We can write this as a formula:

S(n) = -4 if n is even
S(n) = 14 if n is odd

Alternatively, we could write it as:

S(n) = (-1)^n * 9 + 5

This formula also produces alternating values of -4 and 14, and can be derived using the method of recurrence relations.

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Answer:

40 feet deep

Step-by-step explanation:

:))

Answer: $4.45

Step-by-step explanation: you will get $4.45

Answer:

it should be 445%

Step-by-step explanation:

The solution of the division of the fraction is expressed as; -⁴/₁₅

When dividing fractions, what will carry out first is to turn it into multiplication. Thereafter, we will make use of the multiplicative inverse (reciprocal) to multiply.

We have the expression as;

-¹/₃ ÷ ⁵/₄

By the method described above, we can say that the solution is;

-¹/₃ × ⁴/₅

= -⁴/₁₅

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a. Subtracted from the actual physical units to arrive at weighted physical units is -49.6

b. Added to the actual physical units to arrive at weighted physical units is 82.1

The weighted average approach is what?

Explanation:

w= x1w1+x2w2+x3w3

Quizzes                 82     0.2        16.4

Exam                     90     0.35      31.5

Term paper           76     0.65      34.5

a) Weighted average = 16.4 + 31.5 + 34.5  = 82.1

b) Weighted average = 16.4 - 31.5 - 34.5  = -49.6

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The most precise name for ABCD with vertices A(−5, 2), B(−3, 6), C(6, 6), and D(4, 2) is quadrilateral.

The given quadrilateral ABCD can be classified as a trapezoid. By definition, a trapezoid is a quadrilateral with at least one pair of parallel sides. In this case, sides AB and CD are parallel, which satisfies the definition of a trapezoid.

Furthermore, based on the given coordinates of the vertices, we can see that sides AC and BD are equal in length. An isosceles trapezoid is a special case of a trapezoid in which the non-parallel sides are congruent. Therefore, quadrilateral ABCD can also be classified as an isosceles trapezoid.

To summarize, the most precise name for quadrilateral ABCD is a trapezoid, and more specifically, an isosceles trapezoid.

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Answer:

parallelogram

Step-by-step explanation:

Step 1

Write the expression for the current value of the vehicle in any given year

Step 2

Substitute and get the price of the vehicle after 10 years

To the nearest whole number the cost of the vehicle after 10 years = $10,860

It is not likely that NASA repeatedly made the same data entry errors in recording temperatures in Los Angeles. The use of the value 999.9 in the data file that was downloaded is more likely a placeholder value used to indicate missing data.

This is a common practice in data collection and analysis, as it allows for the inclusion of all available data points in the analysis without compromising the accuracy of the results. It is important to note that missing data can occur for a variety of reasons, including instrument malfunctions, power outages, or human error.

In order to ensure the accuracy and reliability of the data, it is important to identify and account for missing data in the analysis. This can be done through various methods, such as imputation or exclusion of incomplete data points.

In conclusion, while data entry errors can occur, it is not likely that NASA repeatedly made the same errors in recording temperatures in Los Angeles. The use of the value 999.9 in the data file is more likely a placeholder value used to indicate missing data, and it is important to properly account for missing data in the analysis to ensure the accuracy and reliability of the results.

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