Mark Welsch deposits $7,500 in an account that earns interest at an annual rate of 8%, compounded quarterly. The $7,500 plus earned interest must remain in the account 5 years before it can be withdrawn. How much money will be in the account at the end of 5 years?

Answer:

False

Step-by-step explanation:

The rate of change/slope of the linear equation is 8.

The y-intercept is the point where x has no value and y does.

And in the linear equation y = 8x+3, the y-intercept is 3.

Therefore, false.

- Thanks.

Answer:

f(x)=17

Step-by-step explanation:

f(x)=(2)2+4(2)+5

=4+8+5

=17

f(x)=17

Answer:

f(2) = 17

Step-by-step explanation:

f(2) - sub in the number 2 in x

(2)² + 4(2) + 5

4 + 8 + 5

f(2) = 17

One example of a parameter is the typical number of hours each night that the entire group of college-enrolled students sleeps.

Therefore, one example of a parameter is the typical number of hours each night that the entire group of college-enrolled students sleeps.

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The correct question is given below:
A researcher is interested in the sleeping habits of students at the local state college. The average number of hours spent sleeping each night for the entire set of students enrolled at the college is an example of a ____.

Answer:

8 17/50

Step-by-step explanation:

8.34

= 8 34/100

8 17/50

Answer: 8_17/50

Step-by-step explanation:

a).  2^38 bytes of memory

b). 12 bits

c). The maximum number of entries in the single-level page table would be 2^38.

d). The size would be 2^38 * 4KB, which equals 2^20 pages.

e). The maximum number of entries it can have depends on the remaining bits of the logical address.

f). The amount of bits required to denote an index into the inner page table is obtained by subtracting the offset and outer page index bits from the logical address.

a. To address a physical memory size of 128GB (2^37 bytes), a 64-bit architecture would require 38 bits for the logical address, allowing access to a maximum of 2^38 bytes of memory.

b. Given that the page size is 4KB (2^12 bytes), 12 bits would be needed to specify the displacement into a page. This means that the lower 12 bits of the logical address would be used for page offset or displacement.

c. With a single-level page table, the maximum number of entries would be equal to the number of possible logical addresses. In this case, since the logical address requires 38 bits, the maximum number of entries in the single-level page table would be 2^38.

d. The size of the single-level page table is determined by the number of entries it contains. Since each entry maps to a page of size 4KB, the size of the single-level page table can be calculated by multiplying the number of entries by the size of each entry. In this case, the size would be 2^38 * 4KB, which equals 2^20 pages.

e. For a two-level page table, the size of the outer page table is determined by the number of entries it can contain. Since the outer page table uses 4KB pages, the maximum number of entries it can have depends on the remaining bits of the logical address. The number of bits used for the index into the outer page table is determined by subtracting the bits used for the inner page index and the offset from the total number of bits in the logical address.

f. The number of bits used to specify an index into the inner page table can be determined by subtracting the bits used for the offset and the bits used for the outer page index from the total number of bits in the logical address. The remaining bits are then used to specify the index into the inner page table.

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The proportion that can be used to show that AC and CE has equal slope is: 2 - 0/3 - 0 = 4 - 2/6 - 3.

Using any two points on a given line, the formula to find the slope of the line is given as:

Slope (m) = change in y / change in x = rise/run or the line.

Given that triangles ABC and CDE are two similar right triangles, find the slope of AC and CE as explained below:

Point A is at (0, 0)

Point C is at (3, 2)

Point E is at (6, 4)

Slope of AC = change in y / change in x = 2 - 0/3 - 0 = 2/3

Slope of CE = 4 - 2/6 - 3 = 2/3

Thus, the proportion showing that the slope of AC and the slope of CE are the same would be expressed as:

2 - 0/3 - 0 = 4 - 2/6 - 3.

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The solutions to x and y are x = 90 - 0.6y and y = 150 - 4/3x

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

10x + 6y = 900

Divide through by 2

5x + 3y = 450

So, we have

5x = 450 - 3y

Divide through by 5

x = 90 - 0.6y

Next, we have

5x + 3y = 450

So, we have

3y = 450 - 4x

Divide through by 3

y = 150 - 4/3x

Hence, the solution for y is y = 150 - 4/3x

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Answer:

slope is 2

Step-by-step explanation:

Answer:

Just plug in each one

You got the equation for x so plug in whatever number x is on the table

Step-by-step explanation:

For example

The first one

plug it in for X

y= -1/2*-4+8

Now solve

you’d get 10

So y is 10

Just continue from there

The apothem is the perpendicular distance from the center of a regular polygon to any one of its sides.

A closed, two-dimensional, flat or planar structure with straight sides is referred to as a polygon. Its sides do not bend in any way. A polygon's sides are also referred to as its edges. A polygon's vertices (or corners) are the places where two sides converge. Polygons and polyhedrons are two names for geometric shapes having three or more sides. The names of a few polygons are listed below. In order to link and develop projects and blockchains that are compatible with Ethereum, Polygon (MATIC), a cryptocurrency and technological platform, was introduced. A polygon is a fully closed, two-dimensional (2D), flat form with straight sides (all the sides are joined up). They must have straight sides. Any number of sides can be found in polygons.

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The probability of the arrow landing on an odd number is the number of odd numbers divided by the total number of possible outcomes. Therefore, the probability of the arrow landing on an odd number is  0.5 or 50%.


To find the probability that the arrow will point at an odd number on a circular board with 8 equal parts, we'll first determine the total number of odd numbers present and then divide that by the total number of possible outcomes.

Step 1: Identify the odd numbers on the board. They are 1, 3, 5, and 7. The game consists of spinning the arrow on a circular board with 8 equal parts, which means there are 8 possible outcomes or numbers. Since we want to know the probability of landing on an odd number, we need to count how many odd numbers are on the board. In this case, there are four odd numbers: 1, 3, 5, and 7.

Step 2: Count the total number of odd numbers. There are 4 odd numbers.

Step 3: Count the total number of possible outcomes. Since the board is divided into 8 equal parts, there are 8 possible outcomes.

Step 4: Calculate the probability. The probability of the arrow pointing at an odd number is the number of odd numbers divided by the total number of possible outcomes.

Probability = (Number of odd numbers) / (Total number of possible outcomes)
Probability of landing on an odd number = Number of odd numbers / Total number of possible outcomes
Probability of landing on an odd number = 4 / 8

Step 5: Simplify the fraction. The probability of the arrow pointing at an odd number is 1/2 or 50%.

So, the probability that the arrow will point at an odd number is 1/2 or 50%.

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Answer:192 cookies

Step-by-step explanation:

8•24=192

The area of the rectangle is 81 square units and the perimeter of the rectangle is 36 units.

We have been given the rectangle with coordinates (3,0), (3,7), (6, 7) and (6, 0)

We need to find the perimeter and area of the rectangle.

Using the distance formula we find the length and width of the rectangle.

d1 = √(-2 - 7)² + (3 - 3)²

d1 = √(-9)²

d1 = 9

And d2 = √(-2 + 2)² + (-6-3)²

d2 = √(-9)²

d2 = 9

d3 = √(7 + 2)² + (-6 + 6)²

d3 = 9

This means, the length and width of the rectangle are equal i.e., 9 units.

So, the perimeter would be,

P = 4 * 9

P = 36 units

And the area would be A = 9 * 9

A = 81 square units

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Answer:

x=-1, -1/2, 3

Step-by-step explanation:

Answer:100

Step-by-step explanation:

2!2

Answer:

n = 2

Step-by-step explanation:

(6n - 7) + (8n + 2) = 23 (Combine like terms)

14n  - 5 = 23 (Add 5 from both sides)

14n = 28 (divided 14 from both sides)

n = 2

SOLUTION

Given the question in the question tab, the following are the solution steps to solve the problem.

Step 1: Define the conditions for which a quadratic equation will have one real solution.

A quadratic equation has one real solution if the discriminant of the equation equals to zero. This means that:

Step 2: Write out the quadratic equation given and the parameters

Step 3: Substitute the values in step 2 in the equation in step 1 to solve for j

Hence, the given quadratic equation will have one real solution when the value of j is equal to 25/24

Answer:

I think the answer is B or D

Step-by-step explanation:

Can i get brainiest please?

Answer:

y=-⅗x+3

Step-by-step explanation:

5y=-3x+15. Divide 5 on both sides

5. 5

y=-⅗x+15/5

y=-⅗x+3

Hope this helps :)

Answer:

6) y= -3x+3

7) y= -4x+5

Step-by-step explanation:

An interval variable is one that has numerical values and still makes sense when you average the data values. This type of variable is used in statistics and data analysis to measure continuous data, such as temperature, time, or weight.

Interval variables are based on a scale that has equal distances between each value, meaning that the difference between any two values is consistent throughout the scale.

Interval variables can be used to create meaningful averages or means. The arithmetic mean is a common method used to calculate the average of interval variables. For example, if a researcher is studying the temperature of a city over a month, they can use interval variables to represent the temperature readings. By averaging the temperature readings, the researcher can calculate the mean temperature for the month.

In summary, interval variables are essential in statistics and data analysis because they can be used to measure continuous data and create meaningful averages. They are based on a scale with equal distances between each value and are commonly used in research studies.

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The rate of interest in one account whose investment is $2300 will be 3.21%.

Simple interest is the concept that is used in many companies such as banking, finance, automobile, and so on.

I = (PRT)/100

Where P is the principal, R is the rate of interest, and T is the time.

Aniyah puts $2300 in one record and $1400 in a record paying 4 % higher interest. Toward the finish of one year, she had procured $130 in interest.

Let 'x' be the interest. Then the equation is given as,

(2300 × x × 1)/100 + (1400 × 4 × 1) / 100 = 130

Simplify the equation, then we have

23x + 56 = 130

23x = 74

x = 3.21%

The pace of revenue in one record whose speculation is $2300 will be 3.21%.

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Answer:

108 degrees difference.

Step-by-step explanation:

63+45=108

Answer:

108

Step-by-step explanation:

45--63=108

Hope you have a great day!

The probability that the sample of 100 audits has less than 20 no change audits is approximately 0.1251.

The given information states that the proportion of no change audits is 0.25. Let's suppose you randomly select a sample of 100 audits. The probability of having no change audits in the sample is denoted as p = 0.25.

To find the probability that the sample has less than 20 no change audits, we can calculate it using the binomial distribution. The mean (μ) of the binomial distribution is given by the formula μ = np, where n is the sample size and p is the probability of success. In this case, the mean is μ = 100 * 0.25 = 25.

The variance (σ²) of the binomial distribution is given by the formula σ² = npq, where q is the probability of failure (1 - p). In this case, the variance is σ² = 100 * 0.25 * 0.75 = 18.75. Taking the square root of the variance gives us the standard deviation (σ), which is σ = √18.75 ≈ 4.33.

Now, we can calculate the probability P(X < 20) by standardizing the random variable X using the Z-score formula: Z = (X - μ) / σ. In this case, we have Z = (20 - 25) / 4.33 ≈ -1.15.

To find the probability corresponding to Z = -1.15, we can use the standard normal distribution table or calculator, represented as Φ. Hence, we have P(Z < -1.15) = Φ(-1.15) ≈ 0.1251.

Therefore, the probability that the sample of 100 audits has less than 20 no change audits is approximately 0.1251.

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The coefficient for the interval -T ≤ x ≤ 0 in the function g(x) is 1. However, the coefficient for the interval 0 ≤ x ≤ 2π depends on the specific form of the function f(x). Without additional information about f(x), we cannot determine its coefficient for that interval.

To solve for the coefficients in the function g(x), we need to consider the conditions given:

g(x) = { 1, -1, -T ≤ x ≤ 0

{ 1, f(x + 2π) = g(x)

We have two pieces to the function g(x), one for the interval -T ≤ x ≤ 0 and another for the interval 0 ≤ x ≤ 2π.

For the interval -T ≤ x ≤ 0, we are given that g(x) = 1, so the coefficient for this interval is 1.

For the interval 0 ≤ x ≤ 2π, we are given that f(x + 2π) = g(x). This means that the function g(x) is equal to the function f(x) shifted by 2π. Since f(x) is not specified, we cannot determine the coefficient for this interval without additional information about f(x).

The coefficient for the interval -T ≤ x ≤ 0 is 1, but the coefficient for the interval 0 ≤ x ≤ 2π depends on the specific form of the function f(x).

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Answer: 8/9 questions

Step-by-step explanation: 312/36= 8.6...

The answer depends on if you want to round up or down.

Answer: x=12

Step-by-step explanation:

Answer:

x=12

Step-by-step explanation:

5x/6=8+2

5x/6=10

5x=10x6

5x/5=10x6/5

x =12

Answer:

B

Step-by-step explanation:

All the rest = 3/5, 3 shaded out of 5

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