WILL GIVE BRAINLIEST PLZZZZ HELP

Answer:

C(n) = 12 + 1.5(n – 1)

Step-by-step explanation:

ANSWER:

A. 1

STEP-BY-STEP EXPLANATION:

A linear function is a polynomial function of the first degree, that is, a function of a variable, which can be written as follows:

Therefore, the correct answer would be:

The maximum house price you can afford based on current Interest rates and loan terms.

The maximum house price you can afford based on your down payment, you need to consider the down payment percentage required by lenders and the maximum debt-to-income ratio typically accepted by lenders. Let's assume a down payment percentage of 20% and a maximum debt-to-income ratio of 36%.

1. Calculate the maximum loan amount:

  Loan amount = Down payment / Down payment percentage

  Loan amount = $15,000 / 0.20

  Loan amount = $75,000

2. Calculate the maximum total monthly debt payments:

  Maximum monthly debt payments = Monthly income * Debt-to-income ratio

  Let's assume a conservative debt-to-income ratio of 36%.

  If you have specific monthly income information, substitute it in the calculation. For example, if your monthly income is $5,000:

  Maximum monthly debt payments = $5,000 * 0.36

  Maximum monthly debt payments = $1,800

3. Determine the maximum monthly mortgage payment:

  The maximum monthly mortgage payment is typically around 28% of your monthly income. Assuming the same monthly income of $5,000:

  Maximum monthly mortgage payment = $5,000 * 0.28

  Maximum monthly mortgage payment = $1,400

4. Calculate the maximum loan term and interest rate:

  The loan term and interest rate will affect the maximum loan amount. The longer the term or the higher the interest rate, the lower the maximum loan amount.

Once you have these values, you can use an online mortgage calculator or consult with a lender to determine the maximum house price you can afford based on current interest rates and loan terms.the calculations provided are based on general assumptions and may not reflect specific loan programs or individual financial circumstances. It's important to consult with a financial advisor or mortgage professional for a more accurate assessment of your financial situation and to explore all available options.

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To maximize the amount of peaches produced by the orchard, the peach orchard owner should plant a certain number of trees per acre. The per-tree yield is given by the equation Y = 1200 - 15x, where Y represents the yield per tree and x represents the number of trees planted per acre.

To find the number of trees per acre that maximizes the crop yield, we need to determine the value of x that corresponds to the vertex of the equation. The vertex of a downward-opening parabola, represented by the given equation, occurs at the x-coordinate given by x = -b / (2a).

In this case, the coefficient of x is -15 and the constant term is 0, so b = 0 and a = -15. Substituting these values into the formula, we get x = -0 / (2 * -15) = 0.

While the mathematical calculation suggests that planting zero trees per acre would maximize the yield, this result is not practical. Therefore, the closest feasible value greater than zero would be 1 tree per acre.

For 1 tree per acre, substituting x = 1 into the equation, we find that each tree would produce a yield of Y = 1200 - 15 * 1 = 1185 peaches. Consequently, the resulting total yield would be 1185 peaches per acre.

Number of trees per acre: 1 tree per acre

Total yield: 1185 peaches per acre

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The amount Mariano must make from his job is

$2,500 ($12,500 * 0.2) =  $2500.

A number can be divided by five or multiplied by 0.2 to determine 20% of that amount.

Mariano, for instance, would have to pay $12,500 ($15,000 - $800 - $1,700)

if he had to pay $15,000 for a year of classes at the University of Texas at Brownsville but had also been awarded a grant for $800 and a scholarship for $1,700.

We can divide $12,500 by 5 or multiply it by 0.2 to calculate how much he must make from his employment to cover 20% of the remaining expenses.

The amount Mariano must make from his job is

$2,500 ($12,500 * 0.2) =  $2500.

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Answer:

your anwser is 1085

Step-by-step explanation:

We are given values for the coefficients a, b, and c in a quadratic equation, and we need to evaluate the expression √(b² - 4ac) and simplify it. The given values are a = 4, b = -2, and c = 7. We need to select the correct simplified form of the expression from the given options: a. 3i√6, b. 6√3, c. -6√3, d. 6i√3.

To evaluate √(b² - 4ac), we substitute the given values a = 4, b = -2, and c = 7 into the expression. We get √((-2)² - 4 * 4 * 7), which simplifies to √(4 - 112), further simplifying to √(-108).

Now, we can simplify the expression √(-108). Since -108 is negative, we can write it as -1 * 108. Taking the square root, we have √(-1 * 108), which simplifies to √(-1) * √(108). The square root of -1 is denoted as i (the imaginary unit). Therefore, the expression becomes i * √(108).

Further simplifying, we have i * √(36 * 3), which can be written as i * √(36) * √(3). The square root of 36 is 6, so the expression becomes 6i * √(3).

Therefore, the correct simplified form of √(b² - 4ac) for the given values of a = 4, b = -2, and c = 7 is d. 6i√3.

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Answer:

A) P(10 on three rolls) = 1/1728 = 0.0005787

B) P(10 in two of three rolls) = 11/1728 = 0.0063657

Step-by-step explanation:

Each die has 6 possible values, so a pair of dice have a total of 6*6=36 outcomes.

To find a sum of 10, the cases are:

(4,6), (5,5) and (6,4).

So to have a sum of 10 we have 3 cases among the 36 possible, therefore the probability is:

P(10) = 3/36 = 1/12

A)

If we want the sum of 10 in each of the three rolls, the probability is:

P(10 on three rolls) = P(10)^3 = (1/12)^3 = 1/1728 = 0.0005787

B)

If the sum is 10 in two of three rolls, in one roll we need the probability of the sum not being 10:

P(not 10) = 1 - P(10) = 1 - (1/12) = 11/12

So we have:

P(10 in two of three rolls) = P(10)^2 * P(not 10) = (1/12)^2 * (11/12)

P(10 in two of three rolls) = 11/1728 = 0.0063657

Let the number of professors be x.

If there are 16 times as many students as professors, then the number of students will be:

If the number of students and professors is 42,500, then we have that:

Solving by dividing both sides by 17, we have:

Hence, we can calculate the number of students in the college to be:

Therefore, there are 40,000 students in the college.

Answer:

.25 and 1/4

Step-by-step explanation:

1 - .75 = .25

.25 = 1/4

The block with a mass of 4.5 kg accelerates downward at 34g.

The 4.5 kg block attached to one end of the rope is experiencing an acceleration of 34g, where g represents the acceleration due to gravity. This means that the block's acceleration is 34 times the acceleration due to gravity.

In terms of g, the acceleration of the 4.5 kg block is 34g. This implies that the block is accelerating downward at a rate of 34 times the acceleration due to gravity.

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One number is multiple times the principal number. The numbers are 93, 837 and 193.

Given, one number is multiple times a first number.

A third number is 100 a greater number of than the primary number.

The amount of the three numbers is 1123,

We really want to track down the numbers.

allow the principal second and third numbers to be a, b, c respectively

According to given information, b = 9a - - - - (1)

c = 100 + a - - - - (2)

a + b + c = 1123 - - - - - (3)

presently substitute (1) and (2) in (3)

a + 9a + 100 + a = 1123

11a + 100 = 1123

11a = 1123 - 100

11a = 1023

a = 93

presently substitute a value in (1) and (2)

b = 9 x 93 = 837

c = 100 + 93 = 193

thus, the numbers are 93, 837, 193.

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The shaded region is more than 3 m from P and closer to Q than to P.

As see in the image:

Point Q is 3 m far form the shaded region.

The shaded region more than 3 m from P and closer to Q than to P.

Therefore, the  shaded region is close to Q.

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Answer:

A and B is the correct answer

Step-by-step explanation:

The answer is 4 .

Step-by-step explanation:

6 x 4 is 24

Answer: 4

Step-by-step explanation:

6 times 4 equals 24 and to make sure you know that's correct you can divide 24  and 6, and that equals 4 so you know that's your answer.

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The average population being studied is people with warts. Specifically, this population includes individuals of all ages who have been diagnosed with any type of wart caused by a virus, such as common warts, plantar warts, and flat warts.

The population being studied is people with warts. Warts are caused by a virus and can occur anywhere on the body. Common warts, plantar warts, and flat warts are the most common types. Common warts are usually found on the hands and fingers, and are usually round and raised. Plantar warts are found on the soles of the feet and can be painful. Flat warts are usually found on the face, arms, and legs, and are generally flat and smooth. People of all ages can be affected by warts, and they are highly contagious and can be spread through contact with an infected person or surface. Treatment options include over-the-counter medicines and prescription medications, as well as cryotherapy and laser treatments. This population is being studied to better understand the causes, risk factors, and treatments for warts.

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The complete question is

what is the population being studied warts and  the prevalence of warts in the population being studied?

Answer:

21/24 , 28/32

Step-by-step explanation:

common denominator

Answer:

8.8 feet per second

Step-by-step explanation:

1 mile = 5280 feet

3600 seconds = 1 hour

6 mph = 5280(6)/3600 = 528/60 8.8 feet per second

The value of V illustrated in the ratio V : 33= 7 : 11 is 21.

It should be noted that a ratio is simply used to show the relationship between the variables and illustrate the comparison.

In this case, the value of V can be illustrated as:.

V/33 = 7/11

Cross multiply

11V = 33 × 7

V = (33 × 7) / 11

V = 21

Therefore, V is 21.

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The confidence interval is 0.039. This means that the value lies between the range of -0.039 and 0.039. Therefore, we can express the confidence interval as the mean plus or minus the margin of error.

This will give us a range in which the true population mean lies.Let's assume that the mean is 0.259. Then the lower limit of the range is given by:Lower limit = 0.259 - 0.039 = 0.22 And the upper limit of the range is given by:Upper limit = 0.259 + 0.039 = 0.298Therefore, the confidence interval is: 0.22 to 0.298Now we can see that option A is the correct answer: 0.259+0.22.

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The solution of the given system of equations is consistent and independent.

Here is the solution to the given system of equations in 2 variables:

Given system of equations are:

4r - 2s = 9 ...(1)

2r - s = 3 ...(2

)We have to solve the above system of equations and graph them in 2 variables.

Let's solve the above system of equations as follows:

From equation (2), we get:s = 2r - 3

Substituting the value of s in equation (1), we get:

4r - 2(2r - 3) = 94r - 4r + 6

= 9

=> 0r = 9 - 6

=> r = 3/2

Substituting the value of r in equation (2), we get:s = 2(3/2) - 3

=> s = 0

So, the solutions for the given system of equations are:

r = 3/2 and s = 0

The graph of the given system of equations is shown below:

Interpretation: We can see from the graph that the two lines intersect at the point (3/2, 0). This is the unique solution for the given system of equations.

Therefore, the solution of the given system of equations is consistent and independent.

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Answer:

Inequality Form:

X ≥ 7

Interval Notation:

[ 7 , ∞ )

Step-by-step explanation:

Isolate the variable by dividing each side by factors that don't contain the variable.

Inequality Form:

X ≥ 7

Interval Notation:

[ 7 , ∞ )

i think its this

where are u from and why u need thes answer

Relative frequencies can be used to estimate probabilities occurring in a sampling distribution through the concept of the Law of Large Numbers.

Define the event of interest Determine the specific event or  outgrowth for which you want to estimate the probability in the  slice distribution.   Conduct repeated trials Perform a large number of independent trials or  compliances. Each trial should be done under the same conditions.   Count  circumstances Record the number of times the event of interest occurs within the total number of trials.  

Calculate relative  frequence Divide the count of  circumstances by the total number of trials to  gain the relative  frequence. This represents the proportion of times the event of interest  passed relative to the total number of trials.   reprise  way 2- 4 Repeat the process of conducting trials, counting  circumstances, and calculating relative  frequentness multiple times. The  further trials you perform, the more accurate your estimates will come.  

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The optimal values of x and y that minimize the objective-function x + y, subject to the given constraints, are x = 4 and y = 0.

We can find the corner points of the feasible region and evaluate the objective function at those points to determine the optimal solution.

Graph the constraints:

Start by graphing the inequalities:

x + y ≥ 7

5x + 2y ≥ 20

x ≥ 0

y ≥ 0

Plot the lines x + y = 7 and 5x + 2y = 20. To graph x + y = 7, plot two points that satisfy the equation, such as (0, 7) and (7, 0), and draw a line through them. To graph 5x + 2y = 20, plot two points such as (0, 10) and (4, 0), and draw a line through them.

Shade the region that satisfies the inequalities x ≥ 0 and y ≥ 0.

The feasible region will be the shaded region.

Identify the feasible region:

The feasible region is the shaded region where all the constraints are satisfied. In this case, the feasible region will be a polygon bounded by the lines x + y = 7, 5x + 2y = 20, x = 0, and y = 0.

Find the corner points:

Locate the intersection points of the lines and the axes within the feasible region. These are the corner points. In this case, we have the following corner points:

Intersection of x + y = 7 and x = 0: (0, 7)

Intersection of x + y = 7 and y = 0: (7, 0)

Intersection of 5x + 2y = 20 and x = 0: (0, 10)

Intersection of 5x + 2y = 20 and y = 0: (4, 0)

Evaluate the objective function:

Evaluate the objective function, which is x + y, at each corner point:

(0, 7): x + y = 0 + 7 = 7

(7, 0): x + y = 7 + 0 = 7

(0, 10): x + y = 0 + 10 = 10

(4, 0): x + y = 4 + 0 = 4

Determine the optimal solution:

The optimal solution is the corner point that minimizes the objective function (x + y). In this case, the optimal solution is (4, 0) because it has the smallest objective function value of 4.

Therefore, the optimal values of x and y that minimize the objective function x + y, subject to the given constraints, are x = 4 and y = 0.

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Step-by-step explanation:

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