If K is the midpoint of JL, JK = 8x +11 and KL = 14x - 1, find JL

Answer:

none if abive

Step-by-step explanation:

Please check your question .......

Answer: 540

Step-by-step explanation:

Ok, let's write all the possible selections and the number of options for each selection:

1) Toppings: Here we have 10 options.

2) Crusts: 9 options.

3) Cheese: 6 options.

Now, the total number of different combinations is equal to the product of the number of options for each selection.

So we have:

10*9*6 = 540 different possible single-topping pizzas.

200 elements are required to be in the sample.

The sampling interval is the frequency with which data is collected. The sampling interval is computed by the division of the total population size by the required sample size.

So, from the information given:

The elements that are required to be in the sample i.e. the sample size (n) can be computed by using the formula:

\(\mathbf{i = \dfrac{N}{n}}\)

\(\mathbf{ n= \dfrac{N}{i}}\)

\(\mathbf{ n= \dfrac{1000}{5}}\)

n = 200 elements.

Therefore, we can conclude that 200 elements are required to be in the sample.

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Answer:

always :)

Step-by-step explanation:

got it right

Answer: 1

Step-by-step explanation:

25+23=48

48=73+25Y

-73        = -25

divide = 1

9514 1404 393

Answer:

  21 square units

Step-by-step explanation:

The formula for the area of a parallelogram is ...

  A = bh

where h is the height measured perpendicular to the base.

Here, it is convenient to use the horizontal dimension as the height, and the vertical dimension as the base. The vertical bases are 3 units long and 7 units apart horizontally.

  A = (3)(7) = 21 . . . . square units

Answer:

15

Step-by-step explanation:

x + 2y

Putting x = 7, y = 4, we have

7 + 2(4)

= 7 + 8

= 15

Hope it helps.

If you have any query, feel free to ask.

Step-by-step explanation:

It's saying x = 7 and y = 4, which means everywhere there is an x, you'll place a 7 and everywhere there is a y, you'll place a 4

x + 2y turns into (7) + 2(4)

Now we can answer the bottom question

2(4) = 8

7 + 8 = 15

so...

If x =7 and y=4, then x+2y= 15

Answer: 2 hours

Step-by-step explanation:

Answer: (2,3).

Step-by-step explanation:

We need to find the coordinates of the point 1/3 of the way from point P(4,4) to point Q(-2,1).

Let the point be A.

\(PA:PQ=1:3\)

\(PA:AQ=PA:(PQ-PA)=1:(3-1)=1:2\)

It means the point A divide the segment PQ in 1:2.

Section formula: If a point divide a segment is m:n.

\(\left(\dfrac{mx_2+nx_1}{m+n},\dfrac{my_2+ny_1}{m+n}\right)\)

\(A=\left(\dfrac{1(-2)+2(4)}{1+2},\dfrac{1(1)+2(4)}{1+2}\right)\)

\(A=\left(\dfrac{-2+8}{3},\dfrac{1+8}{3}\right)\)

\(A=\left(\dfrac{6}{3},\dfrac{9}{3}\right)\)

\(A=\left(2,3\right)\)

Therefore, the required coordinates are (2,3).

Answer:

-1 + (1.6) + 0.2

Step-by-step explanation:

-1 + 1.6 = 0.2 = 0.8

Answer:

-1 + (1.6) + 0.2

Step-by-step explanation:

-1 + 1.6 = 0.2 = 0.8

Answer:

5 15 means multiple

Step-by-step explanation:

=5×15÷8

=75÷8

=9.375

We will have that Sarah's function is the correct one, since each hour she will get $9, then when we multiply will give us the amount of money she makes in the number of hours.

H = 9h

Answer:

i think d or a

Step-by-step explanation:

Answer:

50.24

Step-by-step explanation:

A = Area

Radius = 4 (The radius is half of the diameter

Diameter = 8

Pie = 3.14

A = (pie)r^2

A = (3.14)4^2

A = (3.14)16

A = 50.24

The highest exponent of x in F(x) is 37, which means the algebraic degree of the function is 37.

The function F(x) is a cubic function.

Here, we have,

given function is:

F(x) = α⁴⁹ * x³⁷ + α⁵² * x²⁸ + α⁸¹ * x¹³ + α²⁶ * x⁹ + α³¹ * x

To determine the algebraic degree of the given (7,7)-function F(x), we need to find the highest exponent of x in the function.

F(x) = α⁴⁹ * x³⁷ + α⁵² * x²⁸ + α⁸¹ * x¹³ + α²⁶ * x⁹ + α³¹ * x

The algebraic degree of a polynomial function corresponds to the highest exponent of the variable in the function.

Linear functions have an algebraic degree of 1, affine functions have an algebraic degree of 1 or 0, quadratic functions have an algebraic degree of 2, and cubic functions have an algebraic degree of 3.

so, we get,

The highest exponent of x in F(x) is 37, which means the algebraic degree of the function is 37.

Therefore, the function F(x) is a cubic function.

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Answer:

visit a nearby farmer ask him about farming such as things to be considered, possible disease, benefits, challenges etc. prepare a short report and present

\(\displaystyle\\Answer:\ y=\frac{1}{3}x-2\)

Step-by-step explanation:

(6,0)    (9,1)

\(\displaystyle\\The\ slope=\frac{1-0}{9-6} \\\\The\ slope=\frac{1}{3}\)

(0,-2)

\(\displaystyle\\y=\frac{1}{3} x+b\\-2=\frac{1}{3}(0)+b\\ -2=0+b\\\\-2=b\\\\Thus,\\\\y=\frac{1}{3} x-2\\\\\)

Answer:

8

Step-by-step explanation:

6|+|−2|

=6+|−2|

=6+2

=8

The balance of jane at the end of the month is $9,348.24

Why not explain interest?

The fee you pay to borrow money or the fee you charge to lend money is called interest. The most common way to represent interest is as an annual percentage of the loan amount. The interest rate on the loan is this proportion.

At the beginning of the December balance was $8,421.89

She deposited totally $3,721.33
So the balance now is $12,143.22

Now she wrote checks of totaling amount $2,794.43

So now her balance is $9,348.79

Now she paid maintenance fee of $14

So now her balance is $ 9,334.79

Now she  earned $13.45 in interest on the account

So now her balance is $9,348.24

Hence, The balance of jane at the end of the month is $9,348.24

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What we do is simply replace every n with k+1. So (3n)^2 turns into (3(k+1))^2

We see that only choice A has the correct term mentioned on the left hand side, so this must be the answer.

The right hand side is treated the same way. We plug in n = k+1. Your teacher did a bit of algebraic manipulation to get what is shown for choice A.

Answer:

I think it's 1/2

Step-by-step explanation:

32+25 is 60 and the total number of students are 50, meaning 10 offer both, and your question says chemistry only so I guess you'll have to subtract the 10 from the 35.

therefore, 25/50= 1/2.

In a continuous distribution of random variables, P(x>2) is treated the same as P(x>-2) because both represent areas under the probability density function, rather than specific values of the variable.

The main difference between discrete random variables and continuous random variables is that discrete random variables can only take on specific values, while continuous random variables can take on any value within a range.

This leads to differences in how probabilities are calculated for different values of the variable. In a discrete distribution, the probability of an event such as P(x>2) can be calculated directly by adding up the probabilities of all possible values of x that are greater than 2.

However, in a continuous distribution, the probability of an event such as P(x>2) must be calculated using integration, because the variable can take on an infinite number of values within the range.

Additionally, because continuous random variables can take on any value within a range, probabilities for specific values are typically very small and are often expressed as the probability density function.

Therefore, in a continuous distribution, P(x>2) is treated the same as P(x>-2) because both represent areas under the probability density function, rather than specific values of the variable.

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Answer:

21

Step-by-step explanation:

Answer:

The correct answer is 21 out of 140 students

Step-by-step explanation:

Hope this helped :3

The company's fixed costs are $13,000. The company needs to sell approximately 4 thousand items to reach the first break-even point, and approximately 243 thousand items to maximize profit. These values are obtained by analyzing the profit function P(x) = -3x^2 + 1458x - 13000 and solving for the relevant points.

a) The company's fixed costs can be determined by finding the value of P(x) when x is equal to zero. Substituting x = 0 into the profit function, we have P(0) = -3(0)^2 + 1458(0) - 13000 = -13000. Therefore, the company's fixed costs are $13,000.

b) To find the first break-even point, we need to determine the value of x when the profit (P(x)) is equal to zero. Setting P(x) = 0 and solving for x, we get -3x^2 + 1458x - 13000 = 0. We can use the quadratic formula to solve for x: x = (-b ± √(b^2 - 4ac)) / (2a). Plugging in the values a = -3, b = 1458, and c = -13000, we get x ≈ 4.032 thousand items. Rounding to the nearest thousand items, the company needs to sell approximately 4 thousand items to reach the first break-even point.

c) To determine the number of items the company should sell to maximize profit, we can find the x-value of the vertex of the profit function. The x-coordinate of the vertex can be calculated using the formula x = -b / (2a). Plugging in the values a = -3 and b = 1458, we find x = -1458 / (2(-3)) = 242.5 thousand items. Rounding to the nearest thousand items, the company should sell approximately 243 thousand items to maximize profit.

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The values of c and d in the expression 3√6 √10 √5 are c = 6 and d = 2, and d = 30.

To work out the values of c and d in the expression 3√6 √10 √5, we can simplify the square roots and find their product.

First, let's simplify the square roots:

√6 can be written as 2√3.

√10 remains as it is.

√5 remains as it is.

Now, we can substitute these values back into the original expression:

3√6 √10 √5 = 3 * 2√3 * √10 * √5

Next, we can simplify the expression further:

3 * 2√3 * √10 * √5 = 6√3 * √(10 * 5) = 6√3 * √50 = 6√3 * 5√2 = 30√6√2

To write this in the form C = 5cvd10, where c and d are integers, we need to determine the values of c and d.

From the simplified expression 30√6√2, we can see that c = 6 and d = 2.

Therefore, the values of c and d in the expression 3√6 √10 √5 can be written as c = 6 and d = 2.

Furthermore, from the given information d = 30 (2), we can conclude that the value of d is indeed 30, confirming our result.

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Step-by-step explanation:

X+100=180(linear pair)

X=180-100

X=80

30+y+x=180(sum of angle of triangle)

Y=180-110

Y=70

Answer:

Hope this helps..!!

Step-by-step explanation:

X= 80, angles in a st: line

y= 180-(30+80)=70  Angles in a triangle add upto 180..

z= 70

The sampling distribution of x for a sample size of 30 is N(16642, 423.27), for a sample size of 50 is N(16642, 328.08), for a sample size of 100 is N(16642, 232.00), and for a sample size of 400 is N(16642, 116.00).

The sampling distribution of x for itemized deductions for this population of taxpayers for each of the following sample sizes: 30, 50, 100, and 400 can be determined using the formula for the standard error of the mean (SEM):

SEM = σ / √n

where σ is the standard deviation and n is the sample size.

For a sample size of 30:

SEM = 2320 / √30 = 423.27

For a sample size of 50:

SEM = 2320 / √50 = 328.08

For a sample size of 100:

SEM = 2320 / √100 = 232.00

For a sample size of 400:

SEM = 2320 / √400 = 116.00

The sampling distributions of x for itemized deductions for this population of taxpayers for each of the sample sizes are normal distributions with a mean of $16,642 and the corresponding SEM values calculated above.

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Answer:

66 in approx

Step-by-step explanation:

Given data

Radius= 10.5 inches

The circumference is given as

C= 2πr

Substitute

C=2*3.142*10.5

C=65.982

Hence the Circumference is 66 in approx

a) The given relation is function.

b) The function is, $x = 18.5 y

c) The value of (f+ g)(9) is 5.

d) The he original amount of her loan is 6000.

A function with one or two variables and no exponents is referred to as a linear function. It is a function with a straight line as its graph.

Given:

a) The given relation is function because is input have have output, no two outputs have same input.

b) After 8 hours, a person earned $148 in wages.

So, the unit rate change = 148/ 8

                                        = 18.5

So, if y represents the number of hour and $x the wages, then the function is $x = 18.5 y.

c)  Let f(x)=x and g(x)=x-13

(f+ g)(9)

= (x+  x-13) (9)

= 2x -13

= 2(9)- 13

= 5

d) The modeled function. P(m) = 6000 - 300m.

so, the original amount of her loan is 6000.

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