A survey with a two-point scale was conducted in an organization. It concluded that 85% of the respondents were unsatisfied with the career guidance they were provided. If 2,000 people participated in the survey, people were satisfied with the career guidance.

Answers

Answer 1
2000*(1-.85) = 300
300 individuals were satisfied with their careers
Answer 2

Answer:

See image

Step-by-step explanation:

Plato

A Survey With A Two-point Scale Was Conducted In An Organization. It Concluded That 85% Of The Respondents

Related Questions

Jerry starts to save at age 35 for a vacation home that he wants to buy for his 50th birthday. He will contribute $300 each month to an account, which earns 1.7% interest, compounded annually. What is the future value of this investment, rounded to the nearest dollar, when Jerry is ready to purchase the vacation home? Answers: $61,960 $60,924 $5,077 $5,163 This is the only question I couldn't figure out , I just need help with it please. Thanks

Answers

Here we shall use the future annuity formula
FV of annuity= P{[(1+r)^n-1]/r}
monthly contribution is $300
yearly contribution will be 300*12=$3600
hence P=$3600
r=1.7%=0.017
t=n=50-35=15 years
Therefore:
FV of annuity=3600{[(1+0.017)^15-1]/0.017}
=$60924.45
Hence the answer is $60924

What Is The Value Of n So That The Expression
X² + 12 x + n Is A Perfect Square Trinomial ?
( 1 Point )

A . 36
B . 36
C . 72
D . 144,

Answers

36 because x^2 + 12x + 36 = ( x + 6 )^2 is a perfect square trinomial;

Given is the expression, x² + 12x + n

It says to find value of 'n' that converts it into a Perfect Square Trinomial.

A perfect square trinomial is a quadratic expression which has a single root with multiplicity 2. i.e. it is of the form :- x² + 2bx + b² = (x + b)²

On comparing it with the given expression, we get :-

So 2b = 12 and n = b²

b = 6

and so b² = 6² = 36.

⇒ n = 36

Hence, x² + 12x + 36 = (x + 6)² i.e. n = 36 is the final answer.

Explain how to find the degree of a polynomial.

Answers

The degree of a polynomial is the highest number as an exponent in a term, for example, 5x^3+5x^2, 3 is the degree. To find it, you need to either just find the highest number or add up multiple degrees in one term. An example of this is 5x^3y^3+4x^3y^2. Since 3+3=6 and 3+2=5, the first term has the highest degree.

Answer:

The Degree of a Polynomial is the largest of the degrees of the individual terms. Add the degrees of the variables of each term to decide what is the Degree of the Polynomial. Degree of term 1 is 2 (1+1= 2), Degree of term 2 is 6 (2+4 = 6), Degree of term 3 is 7 (5+2 = 7) 7 is the Degree of the Polynomial.

PLEASE HELP ASAAAAAPPPP

Answers

equation = y = 9800 * 1.02^x

y = 9800 * 1.02^7 = 11257

 Answer is 2nd choice

Help Please

Tamara needs to buy motor oil to fill the 3 empty cylindrical barrels at her oil service center each barrel is 7 ft deep and has a radius of 4 ft what is the volume of oil needed use 3.14 for the radius.

Answers

the answer is seven times 4 times three and then you will get your answer

Answer:

1055.04 volume

Step-by-step explanation:

Consider the function f (x) = (2x - a)(x - b)/5(x - b)(x - c). Determine where the following features of its graph
are located in terms of a, b, and/or c. Explain your reasoning for each situation.
a. the x-intercepts
b. the y-intercepts
c. any vertical asymptotes
d. any horizontal asymptotes
e. any “holes” in the graph

Answers

a) The function simplifies to
.. f(x) = (2x -a)/(5(x -c)) . . . . . . x ≠ b
The x-intercept will be located where f(x) = 0, at x = a/2.

b) The y-intercept is located where x = 0, at f(0) = a/(5c)

c) The vertical asymptote is where the denominator is zero, at x = c

d) The horizontal asymptote is the value that results when x gets large, y = 2/5.

e) There is a "hole" in the graph at x=b, where the function is undefined.

to compute how one currency compared to another you must use the

1. negotiated rate
2.exchange rate
3. agreement rate
or 4.bartered rate

im guessing its the exchange rate right ?,

Answers

Yes, this is the exchange rate. If, for example, you wanted to compare the relative value for british pounds to US dollars, you would find the exchange rate online or on one of the business TV channels

The amplitude of y = -3sin(x) is _____.

Answers

Amplitude: A=Absolute vaule (-3)
Amplitude: A = 3
y = -3sin (x)
 For this case what you can do are two methods to find the amplitude. 
 Method 1:
 Graph the function to see the zero-peak behavior of the function.
 Method 2:
 A = absolute value (-3)
 A = 3
 Note:
 Using method 1 we see that the zero-peak amplitude is 3.
 Answer:
 A = 3

Please help me out! :)

Answers

The area for that Equilateral triangle is 110.851
if you round it, you get 110.9

Arnold's company reimburses his expenses on food, lodging, and conveyance during business trips. The company pays $40 a day for food and lodging and $0.50 for each mile traveled. Arnold drove 400 miles and was reimbursed $2600. Part A: Create an equation that will determine the number of days x on the trip (3 points) Part B: Solve this equation justifying each step with an algebraic property of equality. (6 points) Part C: How many days did Arnold spend on this trip? (1 points)

Answers

We know for the problem that Arnold drove 400 miles during his business trip, and the cost of each mile is $0.50, so the total cost of the miles the company will reimburse is: [tex](400)(0.5)=200[/tex]$. 

Part A. We now know that the total cost  of the miles the company have to pay to Arnold is $200. We also know the company pays him $40 a day for food and lodging. So let [tex]x[/tex] represent the number of days of Arnold's business trip:
[tex]y=40x+200[/tex]
where
[tex]y[/tex] is the amount the company will reimburse Arnold after [tex]x[/tex] days.
[tex]x[/tex] is the number of days.

Part B. We know that the amount the company will reimburse Arnold is $2600, so [tex]y=2600[/tex]. Lets replace that value in our equation and solve for [tex]x[/tex] to find the number of days:
[tex]y=40x+200[/tex]
[tex]2600=40x+200[/tex]
The first thing we are going to do to solve our equation is subtract 200 to both sides using the subtraction property of equality:
[tex]2600-200=40x+200-200[/tex]
[tex]2400=40x[/tex]
Next, we are going to divide both sides of the equation by 40, using the division property of equality, to find the value of [tex]x[/tex]:
[tex] \frac{2400}{40} = \frac{40x}{40} [/tex]
[tex]60=x[/tex]
Finally, we can use the reflexive property  of equality to get:
[tex]x=60[/tex]

Part C. We can conclude that Arnold spend 60 days in his business trip.

Mr.gleasons math class lasts 40 minutes . Math class starts at 9:55 a.m. At what time does math class end

Answers

Hello,

The answer is "10:35am".

Reason:

Just add 9.55 and 40 mins:

9.55+40=10:35a.m

=10:35am

If you need anymore help feel free to ask me!

Hope this helps!

~Nonportrit

Answer:

10:35

Step-by-step explanation:

Just add 9.55 and 40 mins:

9.55+40=10:35a.m

1. Suppose that the amount of algae in a pond triples every 2 hours. If the pond initially contains 80 pounds of algae, how much algae will be in the pond after 8 hours? (1 point)
a) 720
b) 1,280
c) 6,480
d) 320

Answers

Initially = 80 pounds

It triples every 2 hours

2 hours later = 3(80)
4 hours later = 3(3(80)))
6 hours later = 3(3(3(80)))
8 hours later = 3(3(3(3(3(80)))))
8 hours later = [tex] 3^{4} [/tex] x 80
8 hours later = 6480 (Answer C)

OR 

We find the number of 2 hours period in that 8 hours
8 ÷ 2 = 4 
It starts at 80 pounds
It tripes every 2 hours
Total algae = [tex] 3^{4} [/tex] x 80 = 6480 (Answer C)


If it triples every 2 hours, it will triple 4 times. 80x3x3x3x4=6480

Bryan is paid $32 per hour and works 8 hours per day. He receives one paid day off for each 16 days that he works. What is his true hourly wage?

A. $40 per hour
B. $34 per hour
C. $32 per hour
D. $48 per hour

Answers

I am taking the test the answer is B $34 hope this helps

$40 per hour is his true hourly wage, option A is correct.

What is Equation?

Two or more expressions with an Equal sign is called as Equation.

Bryan works 8 hours per day, so he works 16 x 8 = 128 hours during the 16-day period.

His pay for the 16-day period is 16 x 8 x $32 = $5,120.

He receives one paid day off for each 16 days that he works, so he gets 16/1 = 16 paid days off for every 16 days worked.

Therefore, he actually works for 16 - 16/1 = 0 days during those 16 days.

His true hourly wage is his total pay divided by the actual number of hours he works:

True hourly wage = $5,120 / 128 hours = $40 per hour

Hence,  $40 per hour is his true hourly wage, option A is correct.

To learn more on Equation:

https://brainly.com/question/10413253

#SPJ5

I need to know what 8(ii) because I don’t know the method

Answers

notice y° and y° and 50°, are all three angles in a flat-line, namely "linear angles", and since a flat-line is always 180°.

[tex]\bf y+y+50=180\implies 2y=180-50\implies 2y=130 \\\\\\ y=\cfrac{130}{2}\implies y=65[/tex]


List the first five terms of each of the following geometric sequence.

A_1 = 10; r = 5

Answers

10, 50, 250, 1250, 6250

simple interest = P × r × t

Joe borrowed $900 from Sam for six months. How much will Sam earn if he charges Joe a simple interest rate of 4 percent?

Answers

700 times 2 is right nothing besides that makes sense 

Answer:

$18.

Step-by-step explanation:

We have been given that Joe borrowed $900 from Sam for six months. The interest rate charged by Sam is 4%.

We will use Simple interest formula to solve our given problem.

[tex]I=PrT[/tex], where,

[tex]I=\text{Simple interest}[/tex],

[tex]P=\text{Principal amount}[/tex],

[tex]r=\text{Interest rate in decimal form}[/tex],

[tex]T=\text{Time in years}[/tex].

Let us convert our given rate in decimal form.

[tex]4\%=\frac{4}{100}=0.04[/tex]

12 months = 1 year.

1 month = 1/12 year.

6 months = 6/12 year = 1/2 year = 0.5 year.

Upon substituting our given values in simple interest formula we will get,

[tex]I=900*0.04*0.5[/tex]

[tex]I=900*0.02[/tex]

[tex]I=18[/tex]

Therefore, Sam will earn $18 if he charge Joe a simple interest rate of 4 percent.

If dewayne answered 38 items correctly on a test, and received a score of 76%, How Many items were on the test?

Answers

The answer is 50 questions 

John wants to build a corral next to his barn. He has 300 feet of fencing to enclose three sides of his rectangular yard.
a. What is the largest area that can be enclosed?
b. What dimensions will result in the largest yard?

Answers

Let's first define the variables:
 x = width
 300 - 2x = long
 The area will be:
 A = (x) * (300 - 2x)
 A = 300x - 2x²
 We look for the maximum area, for this, we derive:
 A '= 300 - 4x
 We match zero:
 0 = 300 - 4x
 x = 300/4 = 75
 Therefore, the width is:
 x = 75 feet
 The length is:
 300 - 2x = 300 - 2 (75) = 300-150
 150 feet
 Answer:
 Part A:
 
The maximum area will be:
 
A = (150) * (75) = 11250 square feet
 
Part B:
 
The dimensions are:
 
Length = 150 feet
 width = 75 feet

A cell phone plan charges $15$15 per month for 300300 text messages. The plan charges $0.08$0.08 for each additional text message. You use 6060 additional texts this month. What is your bill for the month?

Answers

The company charges 15 dollars per month for first 300 text messages and thereafter 0.08 dollars for any additional text message.

It says that we used additional 60 text messages (after fair usage of first 300 messages in the plan).

Our bill for this month would be sum of charges for 300 messages and charges for additional 60 messages.

Total bill = 15 dollars + 60x0.08 dollars = (15 + 4.80) dollars.

Total bill = 19.80 dollars.

Hence, our bill this month would be 19.80 dollars.

What is 2 (log₃8+log₃z) - log₃(3⁴-7²) written as a single logarithm?

Answers

Before we start solving this problem we need to make sure that all logarithms have same base. They do. Base is 3.

We start by solving first brackets. We will use the rule:
[tex]log a + log b = log (a*b)[/tex]

[tex] log_{3} 8 + log_{3} z = log_{3} (8z)[/tex]

Now we are left with:
[tex]2log_{3} (8z)- log_{3} ( 3^{4} - 7^{2} )[/tex]

To get rid of 2 we will use rule:
[tex]a* log_{b} c= log_{b} c^{a} [/tex]

[tex]2log_{3} (8z)= log_{3} (8z)^{2} [/tex]

Now we are left with:
[tex] log_{3} (8z)^{2}-log_{3} ( 3^{4} - 7^{2} )[/tex]

To solve this we will use rule:
[tex]log a -logb = log \frac{a}{b} [/tex]

[tex]log_{3} (8z)^{2}-log_{3} ( 3^{4} - 7^{2} )= log_{3} \frac{64 z^{2} }{3^{4} - 7^{2}} =log_{3} \frac{64 z^{2} }{32} =log_{3} 2z^{2}[/tex]

the hoop rotates through qan angle of 3/2 pie radian in 1 second how many revolutions does the hoop make in 1 minute

Answers

a revolution is a full go-around the circle, namely a 2π angle, as opposed to pie, but yours sounds more delicious.

so, we know it does 3/2 π in 1 second, how many π does it do in 60 seconds(1 minute) ?

[tex]\bf \begin{array}{ccll} radians&seconds\\ \text{\textemdash\textemdash\textemdash}&\text{\textemdash\textemdash\textemdash}\\ \frac{3\pi }{2}&1\\\\ r&60 \end{array}\implies \cfrac{\frac{3\pi }{2}}{r}=\cfrac{1}{60}\implies \cfrac{\frac{3\pi }{2}}{\frac{r}{1}}=\cfrac{1}{60}[/tex]

[tex]\bf \cfrac{3\pi }{2}\cdot \cfrac{1}{r}=\cfrac{1}{60}\implies \cfrac{3\pi }{2r}=\cfrac{1}{60}\implies \cfrac{3\pi \cdot 60}{2}=r\implies 90\pi =r\\\\ -------------------------------\\\\ \textit{how many times }2\pi \textit{ goes into }90\pi ?\qquad \cfrac{90\pi }{2\pi }\implies 45[/tex]

Find the volume of a cone?

Answers

Cone Volume = (PI * radius^2 * height) / 3

The volume of a cone is (1/3)(the area of the base)(slant height).
---
Hope this helps!

A bowl of fruit contains 3 apples, 4 bananas, 2 pears and 1 orange.Aminata chooses one piece of fruit at random.What is the probability that she chooses.

Answers

Final answer:

The probability of Aminata choosing a specific type of fruit is calculated by dividing the number of that fruit by the total number of fruits in the bowl. Different fruit types have different probabilities due to their varying quantities.

Explanation:

The question asks about the probability of Aminata choosing a specific type of fruit from a bowl containing 3 apples, 4 bananas, 2 pears, and 1 orange. To find the probability of Aminata choosing any one type of fruit, we first need to determine the total number of fruit pieces in the bowl, which is 3 apples + 4 bananas + 2 pears + 1 orange = 10 pieces of fruit.

The probability of selecting any specific type of fruit is then calculated by dividing the number of that fruit type by the total number of pieces.

The probability of choosing an apple is 3/10.The probability of choosing a banana is 4/10 or simplified to 2/5.The probability of choosing a pear is 2/10 or simplified to 1/5.The probability of choosing an orange is 1/10.

Each fruit type has a different probability of being chosen based on its quantity in the total mix of fruits.

how is the graph of y=-1/2(5)^x-3 translated from the graph of y=1/2(5)^x

Answers

The transformation of [tex]y = -\frac12(5)^{x-3[/tex] to [tex]y = \frac12(5)^{x[/tex] is reflection across the x-axis followed by a shift to the left by 3 units

Describing the transformation of f(x) to g(x).

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

[tex]y = -\frac12(5)^{x-3[/tex]

[tex]y = \frac12(5)^{x[/tex]

Rewrite them as

[tex]f(x) = -\frac12(5)^{x-3[/tex]

[tex]g(x) = \frac12(5)^{x[/tex]

From the above, we have that

f(x) is first reflected across the x-axis

This is represented by the loss of negative factor in g(x)

Then f(x) is shifted left by 3 units

This is represented by the loss of -3 in g(x)

Hence, the transformation of f(x) to g(x) is reflection across the x-axis followed by a shift to the left by 3 units

The length of a rectangle is 2 ft longer than its width. if the perimeter of the rectangle is 32 ft , find its area.

Answers

The length of would be 9 and the width 7, resulting in an area of 63

Final answer:

To find the area of the rectangle, first solve for the width using the perimeter formula. The width is found to be 7 ft. Then calculate the length as w + 2, which is 9 ft. The area is the product of length and width, resulting in 63 square feet.

Explanation:

To solve this problem, we need to set up equations based on the information given about the rectangle's dimensions and the perimeter.

Step 1: Define Variables

Let w be the width of the rectangle in feet. Consequently, the length l will be w + 2 feet, since the length is 2 feet longer than the width.

Step 2: Perimeter Equation

The perimeter (P) of a rectangle is given by 2(l + w). We can use the perimeter given (32 ft) to create an equation: 2(w + w + 2) = 32.

Step 3: Solve for w

Combine like terms and divide both sides by 2 to find w:
4w + 4 = 32
w = 7 ft.

Step 4: Find l

The length is w + 2, which is 7 ft + 2 ft = 9 ft.

Step 5: Calculate Area

The area of a rectangle is l × w. Therefore, the area is 9 ft × 7 ft = 63 square feet.

Jenna is a professional typist.she can type 22,500 words in 5 hours of typing.in one hour how many words can she type?in one minute how many words can she types?

Answers

In addition you have answer :)

The histogram below shows the age distribution of Elizabeth’s grandchildren.

The box-and-whisker plot below shows the same data.

Which of the following best explains why one graph appears skewed and one graph appears symmetric?

A. The intervals on the x-adis of the histogram are too large

B. The interval on the y-axis of the histogram is too small

C. The interval on the x-axis of the histogram is inconsistent

D. The interval in the box-and-whisker plot is too small

Answers

С.

I hope helped`` ^-^

Answer:

Option: C is the correct answer.

C. The interval on the x-axis of the histogram is inconsistent

Step-by-step explanation:

Clearly after looking at the histogram we see that the interval on the x-axis are inconsistent.

Since, the intervals given are:

0-4    ( length of interval is 4)

5-9    ( length of interval is 4)

10-14   ( length of interval is 4)

But the intervals:

(15-19) is missing in the given histogram.

And then a interval of length 4 is given i.e. (20-24)

Hence, option: C is the correct answer.

please help asap!!! brainliest to best/right answer!!!!!!

Answers

The answer is C, I hope this helps!

Extra points to the person who answer first
Mandana is ordering new tile for her kitchen floor. The area of the floor is 116.9 square feet, and she wants to order between 15% and 20% extra of the materials. Which of the following is a reasonable amount of tile for Mandana to order?

A. 131 square feet B. 138 square feet C. 133 square feet D. 141 square feet

Answers

In order to know what is the reasonable amount of tile for Mandana to order, you have to divide the choices with the area of the floor and deduct with 1 and multiply by 100. You have to assess if the answer you will get will fall between 15% and 20% which is the goal of Mandana.

a.       131/116.9 = (1.1206 – 1) x 100 = 12.06%, this does not fall between 15% and 20%

b.      138/116.9 = (1.1805 – 1) x 100 = 18.05%, this fall between 15% and 20%

c.       133/116.9 = (1.1377 – 1) x 100 = 13.77%, this does not fall between 15% and 20%

d.      141/116.9 = (1.2062 – 1) x 100 = 20.62%, this does not fall between 15% and 20%

Therefore, the reasonable amount of tile for Madana to order that is between 15% and 20% extra of the materials is 138 square feet.

Megan predicts she will sell 42 glasses of lemonade this weekend. If Megan actually sold 58 glasses of lemonade, what was Megan's percent error? Round your answer to the nearest tenth of a percent.

Answers

Megan's percent error is approximately 27.6%.

Megan's percent error can be calculated by finding the absolute difference between her predicted value and actual value, dividing that by the actual value, and then multiplying by 100 to get a percentage.

Calculate the absolute difference:

|58 - 42| = 16.

Find the percent error:

(16 / 58) × 100 ≈ 27.6%.

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