someone plz help
I HATE MATH!!!!!

Answer:

(3 7/8, 2 3/4)

Step-by-step explanation:

To find the midpoint, the formula is (x1-x2)/2 and (y1-y2)/2. So, in this case, our x1 is 4 1/2 and our x2 is -3 1/4. Subtract x2 from x1 and you will get 7 3/4. Then, divide by 2 to get 3 7/8. This is our x-coordinate.

Our y1 is 3 3/4 and our y2 is -1 3/4. Subtract y2 from y1 to get 5 1/2. Then divide by two to get 2 3/4. This is our y-coordinate.

Now we have our x and y coordinates.

(3 7/8, 2 3/4)

Answer: 20

Step-by-step explanation:

17 is closest to 20 :)

(sorry if this is wrong)

Patrick received a total of approximately $6,785.97 over the course of 52 weeks.

To calculate the total amount of money Patrick received over the 52 weeks, we can use the concept of a geometric sequence. The first term of the sequence is $10, and each subsequent term is 10% more than the previous term.

To find the sum of a geometric sequence, we can use the formula:

Sn = a * (r^n - 1) / (r - 1),

where Sn is the sum of the first n terms, a is the first term, r is the common ratio, and n is the number of terms.

In this case, a = $10, r = 1 + 10% = 1.1 (common ratio), and n = 52 (number of weeks).

Plugging these values into the formula, we can calculate the sum of the sequence:

S52 = 10 * (1.1^52 - 1) / (1.1 - 1)

After evaluating this expression, we find that Patrick received approximately $6,785.97 over the 52 weeks.

As a result, Patrick collected about $6,785.97 in total over the course of 52 weeks.

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Step-by-step explanation:

You can use a confidence interval (CI) for hypothesis testing. In the typical case, if the CI for an effect does not span 0 then you can reject the null hypothesis. But a CI can be used for more, whereas reporting whether it has been passed is the limit of the usefulness of a test.

The mood of the categorical syllogism in example 2 is AIO.

In your example, we have the following premises and conclusion:

1. Major Premise: No dogmatists are scholars who encourage free thinking.
2. Minor Premise: Some theologians are scholars who encourage free thinking.
3. Conclusion: Some theologians are not dogmatists.

The major premise in example 2 is an A proposition (All S are not P). The minor premise in example 2 is an I proposition (Some S are P). The conclusion in example 2 is an O proposition (Some S are not P).

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Answer:

\(y - 3 = - 4(x + 2)\)

Answer:

the product is equal to the number. When a positive whole number is multiplied by a fraction greater than 1. When a positive whole number is multiplied by a fraction between 0 and 1, the product is less than the whole number.

Step-by-step explanation:

Answer:

5x - 12

Step-by-step explanation:

If P is the midpoint of Line ST, then Lines SP and PT equal ST.

\(SP=x+12\\PT=4x\\SP+PT=x-12+4x\\SP+PT=5x-12\\ST=5x-12\)

Answer:

ST = 32

Step-by-step explanation:

Since P  is the midpoint of ST , then

SP = PT , that is

x + 12 = 4x ( subtract x from both sides )

12 = 3x ( divide both sides by 3 )

4 = x

Then

ST = SP + PT = x + 12 + 4x = 5x + 12 , so

ST = 5(4) + 12 = 20 + 12 = 32

The relation accepts reflexive, symmetry, and transitive.

Recall that a relation R is reflexive if the element (x, x) belongs to R for all elements X in the domain of R.

If (x, y) belongs to R, then follows that (y, x) must likewise belong to R, making the situation symmetric.

And it is transitive if (x, y) and (y, z) belongs to R necessarily implies that (x, z) belongs to R.

Given r is a relation on the set of all nonnegative integers R(a,b)

Reflexive - YES. A given number a will always have the same remainder when divided by 5.

Symmetric - YES. If a and b have the same remainder when divided by 5, then b and a are the same pair, so again they will have the same remainder.

Transitive - YES. If a and b as well as b and c have the same remainder when divided by 5, this is possible if both a and c also have the same remainder when divided by 5.

Therefore the relation accepts reflexive, symmetry, and transitive.

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The Finance Charge for the Delgados obtained for an instrument is $1200 to repay the loan in 12 months.

The given data is as follows:

Instrument loan =  $12,000

Loan at APR = 10%

Number of months = 12 Months

The finance charge is calculated by using the formula,

Finance charge = Loan amount x APR x No' of months to repayment / No' of months in a year

Finance charge  = ($12,000 x 10% x 12) / 12

Finance charge = 14400 / 12

Finance charge = $ 1200

Therefore we can conclude that the Finance charge for the Delgados obtained for an instrument is $1200.

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The standard error of the distribution of sample proportions is 0.032.

option C is the correct answer.

The standard error of the distribution of sample proportions is calculated as follows;

S.E = √(p (1 - p)) / n)

where;

The standard error of the distribution of sample proportions is calculated as;

S.E = √ ( 0.1 (1 - 0.1 ) / 90 )

S.E = 0.032

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Answer:

5z-13

Step-by-step explanation:

It states "five times a number z" which gives us 5z. It then says "decreased by 13" which gives us -13. Now we combine both of them together and get 5z-13.

Step-by-step explanation:

3927/500

I'm guessing this is multiple choice what where your choices?

Given the trigonometric functions sin x = 1/2 and cos x = -3/2, we are to determine the values of all six trigonometric functions. And the values would be sin x = 1/2, cos x = -3/2, tan x = -1/3, csc x = 2, sec x = -2/3, cot x = -3.

The given values of sin x = 1/2 and cos x = -3/2 are not possible values of sine and cosine functions since they are out of their respective ranges. Therefore, the values of the other four trigonometric functions cannot be found. Therefore, the answer is undefined.
To find the values of all six trigonometric functions given sin x = 1/2 and cos x = -3/2, we can use the following steps:
Step 1: Calculate the value of tan x
We can find the value of tan x by using the formula tan x = sin x / cos x.
So, tan x = (1/2) / (-3/2) = -1/3.
Step 2: Calculate the value of csc x, sec x, and cot x
To find the other three trigonometric functions, we can use their reciprocal relationships with sin x, cos x, and tan x:
csc x = 1 / sin x
sec x = 1 / cos x
cot x = 1 / tan x
Using the given values, we can find the values of these functions:
csc x = 1 / (1/2) = 2
sec x = 1 / (-3/2) = -2/3
cot x = 1 / (-1/3) = -3
Step 3: Summarize the values of all six trigonometric functions
Now we have the values for all six trigonometric functions:
sin x = 1/2
cos x = -3/2
tan x = -1/3
csc x = 2
sec x = -2/3
cot x = -3

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Answer:

  a) 56.25 mph

  b) $1.59/lb

Step-by-step explanation:

The units of the "unit rate" tell you the math operation you need to perform.

Miles per hour (mi/h) is found by dividing miles by hours.

  (450 mi)/(8 h) = (450/8) mi/h = 56.25 mi/h

Dollars per pound ($/pound) is found by dividing dollars by pounds.

  ($7.95)/(5 pounds) = (7.95/5) $/pound = 1.59 $/pound

__

Additional comment

In the context of unit rates, "per" means "divided by."

What makes a rate a "unit rate" is the "1 unit" in the denominator. For miles per hour, the denominator is 1 hour. For dollars per pound, the denominator is 1 pound.

Answer:

(D) f(x)=√x, g(x)=x+7

Explanation:

Given the functions:

The composite function h(x)=(f o g)(x) is:

The correct choice is D.

The independent variable for Scenario A is given as follows:

a. The employee benefits package.

In the case of a relation, we have that the independent and dependent variables are defined by the standard presented as follows:

In the context of this problem, we have that the input and the output of the relation are given as follows:

Hence the independent variable for Scenario A is given as follows:

a. The employee benefits package.

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The ratio of the plant cell's length to its width is 2:1 (5.8 x 10^-6 m to 2.9 x 10^-6 m).

To calculate the ratio of the plant cell's length to its width, we first need to find the length and width of the cell. The given data states that the length of the cell is 5.8 x 10^-6 m and the width is 2.9 x 10^-6 m. To calculate the ratio, we divide the length by the width. In this example, we divide 5.8 x 10^-6 m by 2.9 x 10^-6 m, which equals 2. Thus, the ratio of the plant cell's length to its width is 2:1.

length / width = 5.8 x 10^-6 m / 2.9 x 10^-6 m = 2

length : width = 5.8 x 10^-6 m : 2.9 x 10^-6 m = 2:1

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The Taylor polynomials of orders 1, 2 and 3 generated by f at a are 6(x - 1), 6(x - 1) - 3(x - 1)², and 6(x - 1) - 3(x - 1)² + 2(x - 1)³.

The Taylor polynomial of order 1, denoted by P1(x), is a linear polynomial that approximates f(x) near the point a. To find this polynomial, we first need to find the first derivative of f(x), which is f'(x) = 6/x. Evaluating this derivative at the point a, we have f'(1) = 6, so the equation of the tangent line to the graph of f(x) at the point x = 1 is y = 6(x - 1) + 0. Simplifying this expression, we get

=> P1(x) = 6(x - 1).

The Taylor polynomial of order 2, denoted by P2(x), is a quadratic polynomial that approximates f(x) near the point a. To find this polynomial, we first need to find the second derivative of f(x), which is f''(x) = -6/x².

Evaluating this derivative at the point a, we have f''(1) = -6, so the equation of the quadratic polynomial that approximates f(x) near the point x = 1 is

=> y = 6(x - 1) + (-6/2)(x - 1)².

Simplifying this expression, we get

=> P2(x) = 6(x - 1) - 3(x - 1)².

Finally, the Taylor polynomial of order 3, denoted by P3(x), is a cubic polynomial that approximates f(x) near the point a.

To find this polynomial, we first need to find the third derivative of f(x), which is f'''(x) = 12/x³.

Evaluating this derivative at the point a, we have f'''(1) = 12, so the equation of the cubic polynomial that approximates f(x) near the point x = 1 is

=> y = 6(x - 1) - 3(x - 1)² + (12/3!)(x - 1)³.

Simplifying this expression, we get

=> P3(x) = 6(x - 1) - 3(x - 1)² + 2(x - 1)³.

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Answer:

1) 64

2) 8

3) 2187

4) 5\(x^{2}\)

5) 4\(x^{2}\)

6) 12\(n^{5}\)

7) 9\(x^{2}\)

8) \(p^{9}\)

9) 27\(p^{12}\)

10) \(\frac{4x}{3}\)

11) 4b

12) \(\frac{1}{4a^{2} }\)

Step-by-step explanation:

Answer:

refer to the attachment

The probability that both balls drawn are white is 4/15.

To find the probability that both balls drawn are white, we need to consider the probabilities of drawing a white ball from each urn and then multiply them together.

The first urn contains 2 white balls and 4 yellow balls. The probability of drawing a white ball from the first urn is 2/6, or simplified, 1/3.

The second urn contains 8 white balls and 2 yellow balls. The probability of drawing a white ball from the second urn is 8/10, or simplified, 4/5.

To find the probability of both events occurring, we multiply the probabilities together:\((1/3) \times (4/5) = 4/15\).

In summary, when drawing a ball at random from each urn, the probability of selecting two white balls is 4/15.

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The equation as given in the task content whose solution is to be determined has; infinitely many solutions.

It follows from the task content that the number of solutions which satisfy the given equation are to be determined.

On this note, it follows that the since the equation given is;

−4(x+5)=−4x−20

By solving the parentheses by distributive property; we have;

-4x -20 = -4x - 20

It therefore follows from the equation above that both sides of the equation are equal and identical.

Hence, the equation given has infinitely many solutions.

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Answer:

-3ab

Step-by-step explanation:

-27/9= 3

(a^2)/a=a

(b^2)/b=b

Answer:

The independent variable is time.

Step-by-step explanation:

(Y=mx+b format)

Maddi's rental for the car costs $13 per hour so the x variable would be the hours (x=hour). This would be a Y= mx + b equation and in this case, Y=13x + 100. Independent means (mathmatically) a variable that does not depend on any other variable for its value. The costs is always changing being dependent on the time portion. The time isn't dependent on anything. Thus, the independent variable is time.

(If you need a starting point which is b, it would be the $100 as the processing fee.)

Answer:

a=4

Step-by-step explanation:

Hope this helps! Plz give brainliest!

Answer:

Subtract 6a6a from both sides.

12a-6a=24

12a−6a=24

2 Simplify 12a-6a12a−6a to 6a6a.

6a=24

6a=24

3 Divide both sides by 66.

a=\frac{24}{6}

a=

6

24

​

4 Simplify \frac{24}{6}

6

24

​

to 44.

a=4

a=4

Step-by-step explanation:

Answer:

Step-by-step explanation:

If point A is between P and R, then;

PA+AR = PR

Given

PA=3x-4,

PR=21 meters,

AR=7 meters

Substitute

3x-4 +7 = 21

3x+3 = 21

3x = 21-3

3x =18

x =18/3

x = 6

Hence the value of x is 6m

The answer of the given equation is 14,276.

Given that,

Based on the above information, the calculation is as follows:

\(= 4\times 3569\)

= 14,276

Therefore we can conclude that The answer of the given equation is 14,276.

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