A saleperson receives a base salary of $37,000 in commission of 8% of the total sales of the year if the sales person sells $265,000 of merchandise what is his total salary for the year

People who are looking for a job are unemployed that is the term used  by the bureau of labor statistics which classified people who would like to work but have given up .

Step to Step explanation:

Therefore, the people who would like to work but given up who are looking for a job are unemployed classified by bureau of labor statistics.

The complete question is:

The bureau of labor statistics classifies people who would like to work but have given up looking for a job as:______.

a. Unemployed

b. A discouraged worker

c. Not in the labor force

d. Employed

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Answer:

71/2 just

Step-by-step explanation:

just like that

ANSWER

Step-by-step explanation:

if x= 6 and y= -4, evaluate: 3x + x/y - y^2

we will just substitute for the values

3(6) + 6/-4 - (-4)²

=18 + 6/-4 - (16)

=18 + 6/-4 - 16

L.C.M=-4

= -72+6-(64)/-4

= -72-64+6/-4

=-136+6/-4

= -130/-4

=32.5 or 32 2/5

I hope I helped

Answer:

D} Use the Multilevel List icon.

Step-by-step explanation:

i just took a quiz that had this question and this was the right answer. Hope this helped!

Answer:

D

Step-by-step explanation:

Answer:

4.5

Step-by-step explanation:

Use sin64=x/5 and simplify to

5sin64 and plug it into a calculator to get 4.49 which is 4.5

To find the value of "a" in the quadratic function in the form y = a(x – h)2 + K, we need to use the given information about the vertex and the y-intercept.

The vertex form of a quadratic function is y = a(x-h)^2 + k, where (h,k) is the vertex. Therefore, we know that the vertex is (1,4) which means h=1 and k=4. We also know that the y-intercept of the function is (0,1). This means that when x=0, y=1. Substituting these values in the vertex form, we get: 1 = a(0-1)^2 + 4. Simplifying this equation, we get: 1 = a + 4 a = -3. Therefore, the value of "a" is -3.The vertex of a quadratic function is located at (1.4), and the y-intercept of the function is (0, 1). Thus, the quadratic function in the form y = a(x – h)2 + K is y = -3(x-1)^2 + 4.

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The population proportion who participated in voting (63%) is higher than the sample proportion from this survey (58.91%).

To determine whether the population proportion who participated in voting or the sample proportion from the survey is higher, we need to compare the percentages.

The population proportion who participated in voting is given as 63% of all registered voters.

This means that out of every 100 registered voters, 63 participated in voting.

In the survey of retired voters, 162 out of 275 participants voted. To calculate the sample proportion, we divide the number of retired voters who participated (162) by the total number of retired voters in the sample (275) and multiply by 100 to get a percentage.

Sample proportion = (162 / 275) \(\times\) 100 ≈ 58.91%, .

Comparing the population proportion (63%) with the sample proportion (58.91%), we can see that the population proportion who participated in voting (63%) is higher than the sample proportion from this survey (58.91%).

Therefore, based on the given data, the population proportion who participated in voting is higher than the sample proportion from this survey.

It's important to note that the sample proportion is an estimate based on the surveyed retired voters and may not perfectly represent the entire population of registered voters.

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Hello,

The first transform E1 is the homothetie of center (0,0) and ratio=2

The second transform E2 is the homothetie of center (0,0) and ratio=3/2

P=(3,k)

P'=E1(P)= E1((3,k))=(2*3,2*k)=(6,2k)

P''=E2(P')=E2(6,2k)=(3/2*6,3/2*2*k)=(9,3k)=(9,12)

==> 3k=12

k=4

The circumference of the circle is 2π x 2, or 12.57 units.

To find the circumference of a circle, we use the formula C = 2πr, where C is the circumference, π is a constant value of 3.14, and r is the radius of the circle. In this case, the radius of the circle is 2 units. So, we plug the values into the formula and get 2π x 2 = 12.57 units. This means that the circumference of the circle is 12.57 units. To put it another way, the circumference is equal to the diameter of the circle (2 units) multiplied by the value of pi (3.14). Therefore, the circumference of a circle with a radius of 2 units is 12.57 units.

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Answer:

The very first one is decay and the rest are growth

Step-by-step explanation:

Im SO sorry if i got it wrong

I REALLY hope this helped

Best of luck

Given that a company budgeted 5 1/4 hours to complete a project, determine how much time they spent on research if they spent 1/3 of the total budget.

First, convert the budget from hours into minutes.

5 1/4 hours = 315 minutes

1 hour = 60 min

1/4 hour = 15 min

60 x 5 = 300

300 + 15 = 315

Then, divide the minutes by 3 or multiply it by 1/3.

315 / 3 = 105

315 x 1/3 = 105

Lastly convert to a mixed number.

1 3/4 hour

Thus, the company plans to spend 1 3/4 hours or 1 hour and 45 minutes on research.

A pie chart shows The relative frequency for each class.

A pie chart is a diagram that shows a data or a number result in the form of a circle.

A pie chart is a type of chart that displays data statistics in a circular graph resembling a circle shape.

Inside the pie chart there are several slices containing numeric variables and categorical variables that represent certain data.

Pie charts are more suitable for making comparisons if the data consists of various categories or groups.

The pie chart is divided into sections according to the data presented. The area of the sections is proportional to the central angle of the circle and the amount of data presented.

This diagram is quite often used as a tool to show data.

By using this, everyone will easily visualize data so that data will be understood much more easily.

There are three types of pie charts. The difference between the three types lies in the use of units to present data.

Given the wide use of pie charts, the presentation of the data can be done in various ways.

the following are types of pie charts:

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The binary representation of the decimal number -12.5 assuming the IEEE 754 single-precision format is 11000001001000000000000000000000. Here, we are using the IEEE 754 standard to convert decimal numbers into binary numbers.

In the given problem, we are converting the decimal number -12.5 into a binary number using the following steps: Step 1: Convert the given decimal number into binary form. Step 2: Write the binary number in the standard IEEE 754 format.Step 1: Converting decimal number -12.5 into binary numberTo convert the given decimal number into a binary number, we will follow the following steps: Step 1: Write down the absolute value of the given decimal number. That is, ignore the negative sign of the given decimal number and convert its absolute value into binary form.12.5 = 1100.1 (binary)Step 2: To represent the negative decimal number in the binary form, take two's complement of the binary form of the absolute value of a decimal number.2's Complement of 1100.1 = 0011.1Step 3: Add a negative sign to the binary form obtained from step 2. So, the final binary form is -0011.1Step 2: Writing binary numbers in the IEEE 754 format Single precision is a computer format that occupies 32 bits (4 bytes) of computer memory. It represents a wide range of numbers in a compact format. It is also known as float32. The IEEE 754 single-precision format consists of three parts: the sign, exponent, and mantissa. Let's see how to write the binary number -0011.1 in the IEEE 7 54 format. Step 1: Write the given binary number -0011.1.Step 2: Write the sign bit as 1, because the given number is negative.1 001100110000000000000002Step 3: Count the number of bits in the binary number before the decimal point. In the given number, there are four bits before the decimal point. So, exponent = 4 + 127 = 131 (convert 4 into 8-bit binary form = 00000100)1 10000100 00110011000000000000000Step 4: Count the number of bits in the binary number after the decimal point. In the given number, there is one bit after the decimal point. So, mantissa = 10011000000000000000000.1 10000100 00110011000000000000000Thus, the binary representation of the decimal number -12.5 assuming the IEEE 754 single-precision format is 11000001001000000000000000000000. In computer programming, the IEEE 754 standard is used to convert decimal numbers into binary numbers. This standard uses a floating-point representation of numbers and occupies 32 bits of computer memory. It includes three parts: sign bit, exponent, and mantissa. The sign bit represents the sign of the number (positive or negative), the exponent represents the range of the number, and the mantissa represents the precision of the number. In the given problem, we are asked to convert the decimal number -12.5 into the binary form using the IEEE 754 single-precision format. To do so, we first need to convert the given decimal number into binary form. We do this by taking the absolute value of the given decimal number and converting it into binary form. Then, we take the two's complements of the binary number to represent the negative decimal number. Finally, we add a negative sign to the binary form obtained from the two's complement. Next, we need to write the binary number obtained above in the IEEE 754 single-precision format. We do this by writing the sign bit, exponent, and mantissa. The sign bit is 1 because the given number is negative. The exponent is 131, which is obtained by counting the number of bits in the binary number before the decimal point and adding 127 to it. The mantissa is 10011000000000000000000 because there is one bit after the decimal point. Thus, the binary representation of the decimal number -12.5 assuming the IEEE 754 single-precision format is 11000001001000000000000000000000. The given problem asks us to convert the decimal number -12.5 into the binary form using the IEEE 754 single-precision format. We do this by converting the given decimal number into binary form and then writing the binary number in the IEEE 754 single-precision format by writing the sign bit, exponent, and mantissa. The final binary representation of the given decimal number is 11000001001000000000000000000000.

The binary representation of -12.5 in the IEEE 754 single precision format is: 1 10000010 10010000000000000000000

The IEEE 754 single precision format uses 32 bits to represent a floating-point number.

It consists of three components: the sign bit, the exponent bits, and the fraction bits.

To represent -12.5 in the IEEE 754 single precision format:

Sign bit: Since the number is negative, the sign bit is set to 1.

Exponent bits: We need to find the binary representation of the biased exponent. The formula to calculate the biased exponent is (exponent + bias), where the bias is 127 for single precision.

For -12.5, the binary representation is:

-12 = 1100 (in binary)

0.5 = 0.1 (in binary)

So, -12.5 can be represented as -1100.1 in binary.

To convert -1100.1 to scientific notation:

-1100.1 = -1.1001 x 2³

The biased exponent is (exponent + bias):

3 + 127 = 130 (in binary, 10000010)

Fraction bits: The fraction bits represent the binary fraction of the number. For -12.5, the fraction bits are "10010000000000000000000" (23 bits), as we discard the leading 1 before the decimal point.

Putting it all together:

Sign bit: 1

Exponent bits: 10000010

Fraction bits: 10010000000000000000000

Hence,

The binary representation of -12.5 in the IEEE 754 single precision format is: 1 10000010 10010000000000000000000

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90 intervals are expected to include the unknown parameter.

Given that,

If 100 separate simple random samples of size n were used to create 100 90% confidence intervals,

What is confidence interval ?

The mean of your estimate plus and minus the range of that estimate constitutes a confidence interval. This is the range of values you expect your estimate to fall within if you repeat the test, within a given level of confidence. Confidence is another name for probability in statistics.

90 % Confidence Interval means that we are 90% confident that true parameter lies between that interval.

If we construct 100, 90% confidence interval based on 100 random samples.

So, 90 of the intervals include the true parameter.

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The ordered data y(1), ..., y(n) are independent but not identically distributed random variables" is false.

False.

If y1, ..., yn are independent and identically distributed (iid) random variables, then the ordered data y(1), ..., y(n) are indeed independent and identically distributed random variables.

To see why, note that the value of y(1) is simply the smallest value among y1, ..., yn. The probability distribution of y(1) is the same as the distribution of any of the y's, since each y has an equal chance of being the smallest value. Similarly, the distribution of y(2) is the same as the distribution of any of the y's except for the smallest one, and so on. Therefore, the ordered data are identically distributed.

Moreover, since the y's are independent, the value of any y does not depend on the value of any other y. Therefore, the fact that y(1) takes on a certain value does not affect the probability distribution of y(2), and so on. Hence, the ordered data are also independent.

Therefore, the statement "the ordered data y(1), ..., y(n) are independent but not identically distributed random variables" is false.

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Answer:

25n + (25n)0.08 + 17 = 27n +17

Step-by-step explanation:

Answer:

Step-by-step explanation:

18/24=3/4

Answer:

55

Step-by-step explanation:

220-110

110/2=55

The constant of proportionality in table four is -1/3

Proportional relationships are relationships between two variables where their ratios are equivalent. Another way to think about them is that, in a proportional relationship, one variable is always a constant value times the other. That constant is know as the "constant of proportionality".

In each of the table, we can check if proportionality exists.

In the first table, there's no proportionality.

In the second table, there's no proportionality

In the third table, there's no proportionality

In the fourth table, proportionality exist here which we can find the constant of proportionality.

When x = 6, y = -2

y = ax

a = constant of proportionality

-2 = a(6)

a = -1/3

The constant of proportionality is -1/3

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Mr. Frank can fertilize 53 plants with 1.01 kilograms of fertilizer, assuming each plant gets 94 mg of fertilizer two times a year.

To determine the number of plants Mr. Frank can fertilize with 1.01 kilograms of fertilizer, we need to convert the given amount of fertilizer from kilograms to milligrams. Since there are 1,000 milligrams in one gram and 1,000 grams in one kilogram, we can calculate that 1.01 kilograms is equal to 1,010,000 milligrams of fertilizer.

Next, we need to determine how much fertilizer each plant will need. Since each plant needs 94 mg of fertilizer two times a year, the total amount of fertilizer needed per plant per year is 188 mg (94 mg x 2).

Therefore, to calculate the total number of plants Mr. Frank can fertilize with 1.01 kilograms of fertilizer, we need to divide the total amount of fertilizer by the amount needed per plant per year:

1,010,000 mg ÷ 188 mg/year = 5,372.34 plants

However, since we can't have a fraction of a plant, we need to round down to the nearest whole number to get the final answer:

Number of plants = 5,372 (rounded down from 5,372.34)

Therefore, Mr. Frank can fertilize 5,372 plants with 1.01 kilograms of fertilizer.

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Answer:

$1.86

Step-by-step explanation:

You would do 13/7 which is 1.85714... which when rounded to the nearest hundredth is 1.86

Hope this helps!

Answer:

About $0.54 per pound

Step-by-step explanation:

7  ÷  13 = 0.538461

Answer:

\(\mathrm{D.\:}14<x<32\)

Step-by-step explanation:

In any triangle, the sum of any two sides must be greater than the other side. Therefore, in the given triangle with side lengths \(9\) and \(12\), we can write the following inequalities:

\(\begin{cases}(x-2)+9>21,\\21+9>(x-2)\\\end{cases}\)

Solving these inequalities, we get:

\(x-2>12,\\x>14\\\\30>x-2,\\x<32\).

Combining this into one inequality gives us:

\(\mathrm{D.\:}14<x<32\).

from the question, we were told in 1995, Charter charged a flat rate of

$39.95 for the first twenty hours.

and an additional per hour charge of $5.99

if,

for 20 hours = 39.95

therefore for 1 hour = 39.95/20

so for 18 hours = 39.95/20 X 18.95/20

so for 18 hours = 9

so,

to get the amount Charter bill for 18 hours in 1995 is,

39.95 x 18/20

= 39.95 x 0.9

= $35.955

so Charter bill for 18 hours of internet used in 1995 is $35.955

ould bill for 28 hours is

so, what Charter would

The population of the seven countries, arranged from least to greatest in scientific notation is: 1.38 x 10², 1.48 x 10², 1.9 x 10², 2.75 x 10², 6.53 x 10², 6.81 x 10² and 8.64 x 10².

To arrange from least to the greatest means to arrange from the smallest number to the largest number. Before we can arrange the population of the seven countries from the least to the greatest, we would need to resolve the numbers and convert to scientific notation, hence:

Therefore, if we are to arrange the population of the seven countries, starting with the smallest number and ending with the largest number in scientific notation, we will have: 1.38 x 10², 1.48 x 10², 1.9 x 10², 2.75 x 10², 6.53 x 10², 6.81 x 10² and 8.64 x 10².

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The value of the integral ∫√x/(x - 4) dx from 9 to 16 is 3.022

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

∫√x/(x - 4) dx from 9 to 16

The above expression can be integrated using integration by parts method

When integrated, we have

∫√x/(x - 4) dx = 2(√x - ln(√x + 2) + ln(|√x - 2|))

Recall that the x values are from 9 to 16

This means that

∫√x/(x - 4) dx = 2(√16 - ln(√16 + 2) + ln(|√16 - 2|)) - 2(√9 - ln(√9 + 2) + ln(|√9 - 2|))

So, we have

∫√x/(x - 4) dx = 2(4 - ln(4 + 2) + ln(|4 - 2|)) - 2(3 - ln(3 + 2) + ln(|3 - 2|))

Solving further, we get

∫√x/(x - 4) dx = 2(4 - ln(6) + ln(2)) - 2(3 - ln(5) + ln(1))

Evaluate

∫√x/(x - 4) dx = 3.022

Hence, the value of the integral is 3.022

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The one-day VaR of a $50 million portfolio with a daily standard deviation of 2% at a 95% confidence level is $1.65 million.

The VaR at a specific confidence level represents the maximum expected loss within a certain time frame. In this case, we are interested in the one-day VaR at a 95% confidence level.

The formula to calculate VaR is:

VaR  = Portfolio Value * z * Daily Standard Deviation

Where:

- Portfolio Value is the value of the portfolio ($50 million in this case).

- z is the z-score corresponding to the desired confidence level. For a 95% confidence level, the z-score is approximately 1.645.

- Daily Standard Deviation is the daily standard deviation of the portfolio returns (2% in this case).

Plugging in the values into the formula:

VaR = $50,000,000 * 1.645 * 0.02

VaR ≈ $1,645,000

Therefore, the one-day VaR of a $50 million portfolio with a daily standard deviation of 2% at a 95% confidence level is $1.65 million.

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Answer:

3

Step-by-step explanation:

It's simply changing the order.

Answer:

(y2 -y1) / (x2 - x1)

Step-by-step explanation:

use that formula. The answer should be -3/0 which doesn't make sense. Are you sure you have your x values correct? Since in that case it would be a straight line and the equation for that would be x = 6 since it is a straight line up with no y intercept.

Hope that helped

Answer:

Undefined

Step-by-step explanation:

GIVEN :-

A line passes through two points , and their coordinates are given below :-

TO FIND :-

FORMULAE TO KNOW BEFORE SOLVING :-

Lets say there's a line passing through (x₁ , y₁) & (x₂ , y₂).

\(=> Slope \: of \: the \: line = \frac{Rise}{Run} = \frac{y_2 - y_1}{x_2 - x_1}\)

SOLUTION :-

According to the question ,

\(=> Slope = \frac{y_2 - y_1}{x_2 - x_1} = \frac{-8 -(-5)}{6 - 6} = \frac{-8 + 5}{0} = \frac{-3}{0}\) = undefined (∵ Anything divided by 0 is undefined.)

Answer:

-35.148

I don't know if you need to round the answer or not

Step-by-step explanation:

Hello there!

\(\sf \longmapsto 1.12 \: \times ( - 2.9)\)

This is a arithmetic expression.We need to find the result of it.

\(\sf \longmapsto12.12 \times ( - 2.9)\)

As (-) * (+) equals to (+),

The new Arithmetic expression will be :-

\(\sf \longmapsto - (12.12 \: \times 2 . 9)\)

Then, Simply multiply :-

\(\sf \longmapsto - (35 .148)\)

Remove the parenthesis:-

\(\sf \longmapsto - 35.148\)

On Converting -35.148 to fraction :-

\(\sf \longmapsto \: - \dfrac{8787}{250} \)

On Mixed fraction:-

\(\sf \longmapsto \: - 35\dfrac{37}{250} \)

______________________________________

Henceforth the answer of the arithmetic expression is :-

\( \boxed{\bf \: - 35.148 \: (approx.)}\)

In Alternate Form:-

\(\boxed{\bigg\{\bf \: - \dfrac{8787}{250} , - 35\dfrac{37}{250}\bigg\}} \)

________________________________

I hope this helps!

Please let me know if you have any questions.

~MisterBrian

Answer: required ratio is 1;3

Step-by-step explanation:

Since we have given that

Ratio of the number of 5 p coins to the number of 10 p coins = 2:3

So, the number of 5p coins be '2x'

Let the number of 10p coins be '3x'.

Value of 5p coins = 5p x 2x =10px

Value of 10p coins = = 10p x 3px=30px

So, the ratio of value of 5p coins to the value of 10p coins is given by

10px:30px

1:3