I NEED HELP Which table represents a function?хуA0 4142535x yXolo4B115U AUОсху26374849ху565 | 7D

The negative correlation between IQ and age guarantees that all younger people have higher IQ's than older people.

The strength of the linear link between two separate variables, x and y, is shown by correlation coefficients. A positive association is shown by a linear correlation coefficient larger than zero. Indicating a negative association is a value less than zero. The two variables x and y do not have any relationship when their values are 0, to sum up.

A positive correlation indicates that both variables move in the same direction when the correlation value is higher than 0. When is 1, it denotes a complete positive association between the two variables under comparison; when one variable rises or falls, the other one rises or falls in the same direction and by the same amount.

When the correlation coefficient is less than 0, there is a negative (inverse) correlation. This suggests that both variables are moving in the obverse direction. In essence, any reading between 0 and -1 denotes an opposing movement of the two securities. The connection is said to as fully negatively correlated when is equal to -1.

Thus, the negative correlation between IQ and age guarantees that all younger people have higher IQ's than older people.

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Answer:

48

Step-by-step explanation:

check the attached file

Answer:

see explanation below

Step-by-step explanation:

1. the outside angle is 86o so the angle at vertex of triangle is 180 - 86 = 94o

Figure 1 is an isosceles triangle so 2x + 94 = 180

2x = 86

x = 43

P = 180 - 43 = 137

2. Supplementary angle to x = 180 - (65 + 45).

In other words, x = 65 + 45 = 110

3. I'm trying to solve the 3rd figure

Sum of angles: x + y + 90 + 100 = 360

x + y = 360 - 190

x + y = 170

without more information, I can't solve the 3rd figure

Answer:

843

Step-by-step explanation:

According to the tax table, she owes 8,044. She paid 7201.

additional amount owed is 8044-7201=843

The triangle has the exact value of cos(2 tan^-1(9/40)) is 1521/1681.

Let's draw a right triangle with the opposite side as 9 and the adjacent side as 40, and label the hypotenuse as h.

Then we have: tan(θ) = opposite/adjacent = 9/40

Using the Pythagorean theorem, we can find the value of the hypotenuse:

h^2 = 9^2 + 40^2

h^2 = 1681

h = 41

Now we can find the value of cos(2θ) using the double angle formula:

cos(2θ) = cos^2(θ) - sin^2(θ)

To find cos(θ), we can use the triangle we just drew:

cos(θ) = adjacent/hypotenuse = 40/41

sin(θ) = opposite/hypotenuse = 9/41

Substituting these values into the formula for cos(2θ), we have:

cos(2θ) = cos^2(θ) - sin^2(θ)

cos(2θ) = (40/41)^2 - (9/41)^2

cos(2θ) = 1521/1681

Therefore, the exact value of cos(2 tan^-1(9/40)) is 1521/1681.

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The only possible values of ij are 2 and 6.

Let \($n=2^i3^j$\) be a positive integer of the given form, and let \($\sigma(n)$\)denote the sum of the positive divisors of n. The sum of the divisors of n can be expressed as \($(1 + 2 + \cdots + 2^i)(1 + 3 + \cdots + 3^j)$\), which simplifies to \($\frac{2^{i+1}-1}{2-1} \cdot \frac{3^{j+1}-1}{3-1} = 2^{i+1} \cdot \frac{3^{j+1}-1}{2\cdot 3 - 2}$.\)

Since \($\sigma(n) = 600$\), we have \($2^{i+1} \cdot \frac{3^{j+1}-1}{2\cdot 3 - 2} = 600$\), which simplifies to \($2^{i+1} \cdot 5 \cdot (3^{j}+1) = 600$\). Since \(2^{i+1}$ and $5$\) are both powers of primes, it follows that \($3^j + 1$\) is a divisor of 120. Checking the divisors of 120, we find that\($3^j + 1$\) can only be equal to \(2, 4, 6, 10,$ or $16$.\)

If \($3^j + 1 = 2$\), then \($j = 0$\), but n cannot be written in the given form. If \($3^j + 1 = 4$\), then \($j = 1$\), and i can be any integer greater than or equal to 2; thus, \($ij = 2$\). If \($3^j + 1 = 6$\), then \($j = 1$\), but n cannot be written in the given form. If \($3^j + 1 = 10$\), then \($j = 2$\), but n cannot be written in the given form. Finally, if \($3^j + 1 = 16$\), then j = 2 and i = 3, giving \($ij = 6$\).

Therefore, the only possible values of ij are 2 and 6.

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Answer:

  0.9%

Step-by-step explanation:

The percentage change is found by multiplying the fractional change by 100%. The fractional change is the change amount divided by the original amount.

__

  change in height = 100/11013 × 100% ≈ 0.0090802 × 100% ≈ 0.9%

Answer:

-30=-30

Step-by-step explanation:

Always true.

Answer:

1:use the differentiation rules

2:find the derivative

3:simplfy

4:solution

The radical expressions when evaluated are

(c) √5 ÷ √3x² = √15/3x

(d) 4√b ÷ (√3 - b) = [4√(3b) + 4b]/[3 - b²]

(e) [3√(a²)/√3 ÷ 2a³⁺²] = √(3a)/2a

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

√5 ÷ √3x²

So, we have

√5 ÷ x√3

Rationalize

√5/x√3 * √3/√3

Evaluate

√15/3x

Next, we have

4√b ÷ (√3 - b)

Rationalize

4√b/(√3 - b) * (√3 + b)/ (√3 + b)

So, we have

[4√(3b) + 4b]/[3 - b²]

Next, we have

[3√(a²)/√3 ÷ 2a³⁺²]

So, we have

[a√3 ÷ 2a³⁺²]

This gives

[a√3 ÷ 2a√a]

Rationalize

[a√3 ÷ 2a√a] * [√a ÷ √a]

So, we have

[a√3a ÷ 2a²]

Divide

√(3a)/2a

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Step-by-step explanation:

a) 9^-½

= (1/9)^½

= (√1)/(√9)

= 1/3

=0.333....

b). 27^-⅔

= (1/27)^⅔

=(³√1)²/(³√27)²

=1/9

=0.111.....

=

As we consider that  \(x^2\) ≡ n (mod 65) has a solution. By getting \(x^2\) + n ≡ 0 (mod 65) we prove that  \(x^2\) ≡ -n (mod 65).

Assuming that \(x^2\) ≡ n (mod 65) has a solution, it means that n is a quadratic residue modulo 65.

In other words, if y is an integer, then it exists \(y^2\) ≡ n (mod 65). We can write \(y^2\) = n + 65k for some integer k.

Now, we want to show that \(x^2\) ≡ -n (mod 65) also has a solution.

by substituting \(y^2\) - 65k for n in \(x^2\) ≡ n (mod 65), we get:

=> \(x^2\) ≡ \(y^2\) - 65k (mod 65)

Rearranging this equation, we get:

=> \(x^2\) + 65k ≡ \(y^2\) (mod 65)

As \(y^2\) ≡ n (mod 65), we can substitute n for \(y^2\) to get:

=> \(x^2\) + 65k ≡ n (mod 65)

multiplying by -1 on both sides, we get:

=> \(x^2\) - 65k ≡ -n (mod 65)

By adding n on both sides,

=> \(x^2\) - 65k + n ≡ 0 (mod 65)

By adding 65k to both sides,

=> \(x^2\) + n + 65k ≡ 65k (mod 65)

By simplifying the left-hand side,

=> \(x^2\) + n ≡ 0 (mod 65)

Which is equivalent to:

=> \(x^2\) ≡ -n (mod 65)

So, if \(x^2\) ≡ n (mod 65) has a solution, then so, \(x^2\) ≡ -n (mod 65).

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The equation of the line passing through the point (-4,-6) and parallel to the provided line is y=-6.

To find the equation of a line that is parallel to a given line and passes through a given point, we need to use the fact that parallel lines have the same slope.

The slope of the line connecting the coordinates (x₁, y₁) and (x₂, y₂)

m=y₂-y₁/x₂-x₁

The angle formed by the line connecting (-8, 4) and (8, 4)

m=4-4/8+8

=0

The slope is 0, the parallel line will similarly have zero slopes.

Now consider the equation of the parallel line running through (-4, -6).

Let's locate the y-intercept.

-6=-4(0)+b

-6=b

Consequently, the equation of the given line will be y=-6.

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Answer: 5

Step-by-step explanation:

15 odd number

closest even is 14

14/2 =7 but you only have 5 servings of PB

so its 5

\(m\angle E=\sin \dfrac{\sqrt{10}}{2\sqrt5}=\sin \dfrac{\sqrt2}{2}=45^{\circ}\)

The correct first step for solving the equation 3(x+8) = 42 is (3×x)+(3×8) = 42.

For the given equation;

3(x+8) = 42

The first step will be to open the parenthesis, and multiply each term with 3.

(3×x)+(3×8) = 42.

Thus, the first step to solve the linear equation is  (3×x)+(3×8) = 42.

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The maximum number of tickets the theater can sell is 39,572.

The maximum number means the greatest amount of something possible.

The theater sale each weekend is 761 tickets.

There are eight weekend days in a month and in case the month starts with a Saturday or a Sunday there can be an additional weekend.

To calculate the maximum number of tickets the theater can sell in 1 year, we can multiply the maximum number of tickets sold per weekend by the number of weekends in a year, which is 52.

So, 761 tickets x 52 weekends = 39,572 tickets

Therefore, the maximum number of tickets the theater can sell in 1 year is 39,572 tickets.

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Answer:

2,628,000 people per year.

Step-by-step explanation:

1 person every 12 seconds. There are 60 seconds in 1 minute. So, there are 60 / 12 = 5 people every minute.

There are 60 minutes in an hour. 5 * 60 = 300 people per hour.

There are 24 hours in a day. 24 * 300 = 7,200 people per day.

There are 365 days per year. 7,200 * 365 = 2,628,000 people per year.

Hope this helps!

If the price of gasoline has increased from $2.00 per gallon to $3.00 per gallon. how would this price change be represented on the demand curve is: a movement from one point on the line to a higher point on the line.

Demand curve can be defined as the curve that show price of goods and services produced as well as the quantity demanded for the goods produce at a particular period of time.

The  price change can be represented on the demand curve when price increase and this happen when the price of goods move from one point on a line to a higher point on the line

Therefore  how would this price change be represented on the demand curve is: a movement from one point on the line to a higher point on the line.

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Answer:

Your answer is A.

Step-by-step explanation:

The expression that finds the percent error is (3 / 32) * 100.

Option B is the correct answer.

We have,

To find the percent error in this situation, we can use the following expression:

Percent Error = (|Predicted Value - Actual Value| / Predicted Value) * 100

In this case, the predicted value is 32 baseball caps, and the actual value is 29 baseball caps.

Plugging these values into the expression, we get:

Percent Error = (|32 - 29| / 32) * 100

Simplifying further:

Percent Error = (3 / 32) * 100

Thus,

The expression that finds the percent error is (3 / 32) * 100.

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Answer:

Step-by-step explanation:

Step one:

given

Price

\(P= -20x^2+1800x\)

where P is the maximum profit

           x is the price of one shirt

Step two:

To rewrite the expression let us first divide through by 20

\(P= \frac{-20x^2}{20} +\frac{1800x }{20}\\\\P=-x^2+90x\)

Factoring x out we have

\(P=-x^2+90x\\\\P=x(-x+90)\)

Hence the rewritten expression equation for the price is

P=x(-x+90)

Answer:

52

Step-by-step explanation:

Answer:

52

Step-by-step explanation:

The top has 6 faces, so 6 x 2 = 12

The bottom has the same, 12

The left side has 3, 3 x 2 = 6

The front and inside has 6, x 2 = 12

The right side has 2 x 2 = 4

The back has 3 x 2 = 6

12 + 12 + 6 + 12 + 4 + 6 = 52

Answer:

x = 146°

Step-by-step explanation:

The given shape is a Rhombus. In rhombus, adjacent angles are supplementary.

     x + 34 = 180°

Subtract 34 from both sides,

             x = 180 - 34

             x = 146°

Answer:

The best estimate for her earnings is $1200

Step-by-step explanation:

Number of time spent babysitting each week = 21 hours = BBS

Number of time spent dog walking each week = 9 hours = DW

She earns $7.50 per hour for dog walking,

She earns $(7.50+1.50) = $9 for baby sitting,

There are 4 1/2 weeks = 9/2 weeks in July,

Now, for each week she earns 21(9) = $189 from baby sitting

and 9(7.5) = $67.5 from dog walking,

So, for the month of July, i.e. 9/2 weeks, she earns,

9/2(189) = $ 850.5 from baby sitting,

and (9/2)(67.5) = $303.75 from dog walking,

In total for the month, she earns,

850.5 + 303.75 = $1154.25

Hence the best estimate for her earnings is $1200

To calculate the optimal profit, we need to find the value of D when the total cost is \($30,500\) and then substitute it into the given equation.

To find D, we can rearrange the equation to solve for D: Given:\(p = 180 - 0.2D\) and total cost =\($30,500\) Now, substitute the total cost ($30,500) into the equation to find D:

Since D cannot be negative in this context, it means that the given equation is not applicable for a total cost of \($30,500\). it is not possible to calculate the optimal profit using the given equation and the total cost of \($30,500\).

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Answer:

  6

Step-by-step explanation:

You want to know the number of uphill integers divisible by 15, where an uphill integer is one that has its digits strictly increasing.

An integer will be divisible by 15 if and only if it is divisible by 3 and 5. An integer is divisible by 5 if it ends in 5 or 0. An uphill integer cannot end in 0, so must end in 5.

An integer is divisible by 3 if the sum of its digits is divisible by 3

An uphill integer will have differences between successive digits that are positive integers. In order for the final digit to be 5, the sum of these differences must be 5. Hence we can find uphill integers by considering the "integer partitions" of 5: the sets of positive integers whose total is 5. Those sets would be ...

  {5}, {4, 1}, {3, 1, 1}, {2, 2, 1}, {2, 1, 1, 1}, {1, 1, 1, 1, 1}

Uphill integers will also have digit differences that are some permutation of each of these sets. For example, the digit differences may be {4, 1} or {1, 4}, corresponding to the numbers 45 or 15.

The uphill integers that end in 5 are ...

  5, 45, 15, 35, 25, 345, 145, 125, 245, 235, 135, 2345, 1345, 1245, 1235, 12345

We already know each of these is divisible by 5. The ones that have a digit total that is a multiple of 3 are ...

  15, 45, 135, 345, 1245, 12345

There are 6 uphill integers divisible by 15.

Answer:

but how to help

Step-by-step explanation:

Answer:

explain more

Step-by-step explanation:

136

The answer should be x-13