%50 POINTZ Which set of statements explains how to plot a point at the location (Negative 2.5, 3.75)?
Start at the origin. Move 2.5 units left because the x-coordinate is -2.5. -2.5 is between -2 and -3. Move 3.75 units up because they-coordinate is 3.75. 3.75 is between 3 and 4.
Start at the origin. Move 2.5 units left because the x-coordinate is -2.5. -2.5 is between -2 and -3. Move 3.75 units down because they-coordinate is 3.75. 3.75 is between 3 and 4.
Start at the origin. Move 2.5 units up because the x-coordinate is -2.5. -2.5 is between -2 and -3. Move 3.75 units left because the y-coordinate is 3.75. 3.75 is between 3 and 4.
Start at the origin. Move 2.5 units right because the x-coordinate is -2.5. -2.5 is between -2 and -3. Move 3.75 units up because they-coordinate is 3.75. 3.75 is between 3 and 4.

Answer: 9/7 is already in the simplest form.

Answer:

The slope is undefined.

Step-by-step explanation:

A vertical line has undefined, or infinite, slope. If you attempt to find the slope using rise over run or any other slope formula, you will get a 0 in the denominator. Since division by 0 is undefined, the slope of the line is undefined.

In general, observational studies are more problematic than randomized controlled trials because they can produce spurious relationships.

Observational studies rely on the natural variation in exposures and outcomes that occur in the population, without any intervention or manipulation by the researcher.

This can lead to confounding variables, which are factors that are associated with both the exposure and the outcome and can produce a false association between them.

Randomized controlled trials, on the other hand, assign participants to different exposure groups at random, which reduces the risk of confounding and allows for a more accurate assessment of causality.

Therefore, researchers must be cautious when interpreting observational studies and consider the potential for spurious relationships.

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The value of a is given by the third root of the function.

The function for this problem is defined as follows:

f(x) = x(x - 2)(x - a).

According to the Factor Theorem, the function is defined as a product of it's linear factors, hence the roots of the function are given as follows:

Hence the value of a is the third root of the function, which is the value on the graph at which the function crosses the x-axis along with x = 0 and x = 2.

The problem is incomplete, hence the general procedure to obtain the value of a is presented.

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Answer:

1/7

Step-by-step explanation:

6 + 5 + 4 = 15

There are 15 marbles to start with.

p(event) = (number of desired outcomes)/(total number of outcomes)

First pick (there are 6 desired outcomes out of a total of 15 possible outcomes):

p(r) = 6/15

Now there are 5 red marbles left and a total of 14 marbles left.

Second pick (there are 5 desired outcomes out of a total of 14 possible outcomes):

p(r) = 5/14

These events are independent, so we multiply the two probabilities.

p(r, r) = 6/15 × 5/14

p(r, r) = 3/7 × 1/3

p(r, r) = 1/7

Answer:

D or A not sure yet

Step-by-step explanation:

Answer:

D

Step-by-step explanation:

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Therefore, Dylan's gross wages each paycheck would be approximately $1,633.48.

To calculate Dylan's gross wages each paycheck, we need to divide his annual salary by the number of pay periods in a year. Assuming Dylan is paid weekly, we can calculate his gross wages per paycheck as follows:

Gross wages per paycheck = Annual salary / Number of pay periods

Given:

Annual salary = $84,961

Since Dylan is paid weekly, there are 52 pay periods in a year (52 weeks).

Gross wages per paycheck = $84,961 / 52

Using a calculator or performing the division, we find:

Gross wages per paycheck ≈ $1,633.48 (rounded to the nearest cent)

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Answer:

Step-by-step explanation:

The sum of interior angles of a triangle = 180°

Therefore,  ∠ABC + ∠BAC + ∠BCA = 180°

                          ⇒ 42 + 64 + ∠BCA = 180°

                                           ⇒ ∠BCA = 180 - 42 - 64

Answer:i don’t really k ow but i need points to ask questions

Step-by-step explanation:

The probability of randomly selecting two animals and both of them being Labrador Retrievers is approximately 0.2647.

To calculate the probability of choosing two Labrador Retrievers out of all the animals, we need to determine the total number of possible pairs of animals and the number of pairs that consist of two Labrador Retrievers.

The total number of animals in the shelter is 3 Siamese cats + 3 German Shepherds + 9 Labrador Retrievers + 2 mixed-breed dogs = 17 animals.

To calculate the number of ways to choose 2 animals out of 17, we use the combination formula:

\(C(n, k) = n! / (k! * (n-k)!)\)

where n is the total number of animals (17) and k is the number of animals we want to choose (2).

C(17, 2) = 17! / (2! * (17-2)!)

         = 17! / (2! * 15!)

         = (17 * 16) / (2 * 1)

         = 136.

So, there are 136 possible pairs of animals.

Now, let's determine the number of pairs that consist of two Labrador Retrievers. We have 9 Labrador Retrievers in total, so we need to choose 2 out of the 9.

C(9, 2) = 9! / (2! * (9-2)!)

        = 9! / (2! * 7!)

        = (9 * 8) / (2 * 1)

        = 36.

Therefore, there are 36 pairs of Labrador Retrievers.

The probability of choosing two Labrador Retrievers out of all the animals is given by:

P(both labs) = (number of pairs of Labrador Retrievers) / (total number of pairs of animals)

            = 36 / 136

            = 0.2647 (rounded to four decimal places).

So, the probability of randomly selecting two animals and both of them being Labrador Retrievers is approximately 0.2647.

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Answer:

5d + 3c = x

Step by step explanation:

5 oranges so 5d

3 cherries so 3c

The regression line will be y = 20.64 - 0.3038x.

It should be noted that regression is a statistical method that determine the relationship between the variables.

Here, the regression line will be y = 20.64 - 0.3038x. The slope coefficient is -0.03038 and the intercept is 20.460.

The slope coefficient defines that for a unit increase in the percentage of vacancy rate will reduce 0.3038 unit of monthly office rent.

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Answer:

answers below

Step-by-step explanation:

1.  21.50n (Print it)

2. 70+18n (Top Print)

3. This one is more complicated. First, you find out the cost from each store, by inserting 30 in place of n. (1. =645), (2.=610). Then, you subtract 610 from 645, which gets your difference to 35$.

4. There is an error in the wording, but the answer should be something along the lines of this. "Bill would need to buy 2 fewer shirts from Print It than from Top Print for Print it to be cheaper."

There is a 21.19% chance that the daily production falls within 32.3 and 36.9 liters.

To find the probability that the daily production of a herd of cows is between 32.3 and 36.9 liters, we need to use the normal distribution properties.

Given that the mean daily production of the herd of cows is 30 liters and the standard deviation is 8.2 liters, we can standardize the distribution and use the standard normal distribution table or calculator. We calculate the z-scores for the values 32.3 and 36.9, which tells us how many standard deviations away from the mean each value is.

Using a standard normal cumulative distribution function, we can find that the probability of the daily production falling between 32.3 and 36.9 liters is approximately 0.2119. This means that there is a 21.19% chance that the daily production falls within this range.

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The probability that daily production is between 32.3 and 36.9 liters is 0.18949 or 18.9%.

To determine the probability that the herd's daily production will be between 32.3 and 36.9 liters, we must compute the z-scores for each number and use a standard normal distribution table to calculate the area under the curve between those z-scores.

To find out the z - scores we need use z-score formula:

Z = X−μ / σ

where μ  is the mean, σ is the standard deviation and X is the observed value. In the problem μ  is 30 liters, X₁ = 32.3 liters & X₂ = 36.9 liters and σ = 8.2 liters.

Substituting the values in the equation to find the z-score for 32.3 liters is:

z₁ = (32.3 - 30) / 8.2 = 0.2804

z₁ = 0.28049

Substituting the values in the equation to find the z-score for 36.9 liters is:

z₂ =( 36.9 - 30) / 8.2 =  0.8414

z₂ = 0.8414

We can determine the area under the curve between these two z-scores using a conventional normal distribution table. The area between z = 0.28049 and z = 0.8414 and the probability is approximately 0.1894.

As a result, the probability that the herd's daily output is between 32.3 and 36.9 liters is about 0.1894.

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Part (D) is not a function as he element 4 has two images in y that is 4 and 1.

We are given some relations.

We need to tell which of the following is not a function.

A relation is a function when every element of x has only one mapping on the every element of y.

That is when we put one value of x, there should not be 2 values for y.

For part (A),

It is a function as it satisfies the condition.

For part (B),

It is also a function as it also satisfies the condition.

For part (C)

It is also a function as it also satisfies the condition.

Fort part (D),

It is not a function as the element 4 has two images in y that is 4 and 1.

Therefore, part (D) is not a function as he element 4 has two images in y that is 4 and 1.

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Answer:

it will be $80.00 and your saving $20.00

Step-by-step explanation:

Answer:

C = 2πr

Step-by-step explanation:

The formula for the circumference of a circle is C = πd, and since the diameter, d, is equal to double the radius, 2r, we can replace 2r for d. Giving us C = 2πr

Given:

4z-2z(1+4)-36 for z=5

4z-2z(1+4)-36=4(5)-2(5)(5)-36

=20-50-36

=-66

The value of p, q, and r cannot be found without more information about what the variables represent and any equations or relationships that they may be a part of.

Please provide more context or information about the problem you are trying to solve.

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Answer:

120 i think. sorry if its wrong.

Answer:

10 gallons

Step-by-step explanation:

If 60 gallons of water drains in 6 minutes, that means that to find the amount drained per minute, you would have to divide the number of gallons per minute. So 60 gallons÷6 minutes is 10 gallons per minute.

The equation that represents a line that is perpendicular to the line represented by 2x - y = 7 is y = -1/2x + 6

The equation of a line in slope-intercept form is expressed as;

y = mx + b

where;

m is the slope

b is the y-intercept

For two lines to be perpendicular, the product of their slope must be -1

Given the equation 2x - y =7​

Rewrite

y = 2x - 7

The slope of the line is 2, the slope of the line perpendicular must be -1/2. Hence from the given option, the equation that represents a line that is perpendicular to the line represented by 2x - y = 7 is y = -1/2x + 6

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The ordered pair (-2, 2) satisfies both inequalities y < -x + 1 and y > x.

The correct option is A: (-2, 2).

To determine which ordered pairs satisfy both inequalities y < -x + 1 and y > x, we need to check each pair's coordinates in both inequalities.

Let's test each ordered pair:

A: (-2, 2)

For y < -x + 1: 2 < -(-2) + 1 → 2 < 3 (True)

For y > x: 2 > -2 → 2 > -2 (True)

B: (1, 1)

For y < -x + 1: 1 < -(1) + 1 → 1 < 0 (False)

For y > x: 1 > 1 → 1 > 1 (False)

C: (0, 0)

For y < -x + 1: 0 < -(0) + 1 → 0 < 1 (True)

For y > x: 0 > 0 → 0 > 0 (False)

D: (-1, -1)

For y < -x + 1: -1 < -(-1) + 1 → -1 < 2 (True)

For y > x: -1 > -1 → -1 > -1 (False)

From the above calculations, we can see that only the ordered pair (-2, 2) satisfies both inequalities y < -x + 1 and y > x. Therefore, the correct answer is option A: (-2, 2).

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The complete question:

Which ordered pairs make both inequalities y < -x + 1 and y > x true?

A: (2, 2)

B: (1, 1)

C: (0,0)

D: (-1, -1)

Answer:

true

Step-by-step explanation:

mean we show up the distribution

9514 1404 393

Explanation:

CA ≅ CD . . . . definition of midpoint

∠ACB ≅ ∠DCE . . . . vertical angles

BC ≅ EC . . . . definition of midpoint

∆ABC ≅ ∆DEC . . . . SAS congruence theorem

The parametric equations of the parabola are x = t and y = 2 + t², from t = 3 and t = 6.

In this question we find the rectangular equation of a parabola whose axis of symmetry is perpendicular with y-axis, of which we must derive parametric equations, that is, variables x and y in terms of parameter t:

x = f(t), y = f(t), where t is a real number.

All parametric equations are found by algebra properties:

y = x² + 2

y - 2 = x²

x = t

y = 2 + t², from t = 3 and t = 6.

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Step-by-step explanation:

I think it should be

james 2/5

elaine 3/5

Step-by-step explanation:

f(x)+g(x)=(2x^2 + 5x +6) + (3x^2 +4x - 10)

Combine like terms

5x^2 + 9x -4

f(x)-g(x)=(2x^2 + 5x +6) - (3x^2 +4x - 10)

Distribute the negative

(2x^2 + 5x +6) + (-3x^2 -4x + 10)

Combine like terms

-x^2 +x +16

Using the above property, the expression of the problem is simplified as follows:

Answer:

10 mi³

Step-by-step explanation:

The are of the base will be (4*3)/2, so 6.

Plug that in to the formula for B.

V = 1/3(6)5 and you should get 10 mi³

Hope this helps.

Answer:

13,000

_____

4%

I'm sorry if this is incorrect