Can someone please explain to me how to do three column tables? I'm confused.

Answers

Answer 1

To create a three-column table, draw three vertical lines and label each column with the appropriate category. Enter the information row by row, be consistent with formatting, and consider using shading or color to improve readability.

To create a three-column table

A three-column table is a way of organizing information into three columns or columns. Each column represents a different category or piece of information. For example, a three-column table might be used to show a list of names, ages, and cities.

Here's how to create a three-column table, Draw three vertical lines on a piece of paper or in a document to create three columns. Label the columns with the appropriate categories. For example, if you're creating a table to show names, ages, and cities, you would label the columns "Name," "Age," and "City."

Enter the information into the table. Start by entering the information for the first row, then move on to the next row until you have entered all the information. Be consistent with your formatting. Use the same font and font size for all the text in the table.

Align the text in the columns so that it is easy to read and compare information. Consider using shading or color to make the table more visually appealing and easier to read.

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Related Questions

Is it possible to have a polygon with the degrees of 10, 15, and 155 ?

Answers

Yes. 10+15+155= 180 there are 180° in a triangle.

An engineer is drafting a section view for an assembly. Identify from the illustration which two materials are used in the assembly?

A.
cast iron and steel
B.
zinc and aluminum
C.
brass and zinc
D.
steel and aluminum
E.
cast iron and aluminum

Answers

Answer:

Based on the illustration, it seems that the two materials used in the assembly are cast iron and aluminum (option E).

Geometry Unit 11: Volume & Surface Area HW 1/ Area of plane figures. Please help!

Answers

The calculated area of the plane figure is 467.61 sq ft

Calculating the area of the plane figure

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

The plane figure

The plane figure is a trapezoid

So, we start by calculating the height of the trapezoid as follows (using the pythagorean theorem)

h^2 = 18^2 - (33 - 25)^2

Evaluate

h^2 = 260

So, we have

h = √260

The area of the plane figure is then calculated as

Area = 1/2 * Sum of parallel sides * Height

So, we have

Area = 1/2 * (33 + 25) * √260

Evaluate

Area = 467.61

Hence, the area is 467.61 sq ft

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What values of x make the two expressions below equal?
(x+3)(x+8)= +3
5(x+8)
OA. All real numbers except -8
B. All real numbers except -8 and -3
O C. All real numbers except -3
OD. All real numbers

Answers

The value of x make the two expressions equal is -2.2

Calculating what values of x make the two expressions equal?

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

(x+3)(x+8)= 3/5(x+8)

Divide both sides of the equations by x + 8

So, we have the following representation

x + 3 = 3/5

Multiply through the equation by 5

So, we have

5x + 15 = 3

This gives

5x = -12

Divide both sides by 5

x = -12/5

Evaluate the quotient

x = -2.2

Hence the value of x is -2.2

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Kathy deposits 100$ into an account every 3 months for 40 years and then makes no additional payments for an additional 10 years. The account has a 4.5% effective annual interest rate. How much is in the account after 50 years?

Answers

The account will have $598.91 after 50 years.

Given that Kathy deposited $100 in an account for 40 years, the account has a 4.5% effective annual interest rate,

Therefore,

[tex]Amount = Deposit(1+r/4)^{4t[/tex]

[tex]= 100(1+0.1125)^{160[/tex]

= 598.91.

Hence, the account will have $598.91 after 50 years.

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PLEASE PLEASE HELP WILL MARK BRAINLIST!!!!!!!!!!!!

Answers

Answer:

[tex]g(x) = {x}^{2} + 5[/tex]

The graph shows g(x), which is a translation of [tex]f(x) = x^2[/tex]. The function rule for g(x) is [tex]x^2 + 5[/tex]. Hence, g(x) = [tex]\underline{x^2 + 5}[/tex]

Given, g(x) is a translation of [tex]f(x) = x^2[/tex]

Let the equation of the function g(x) be

[tex]g(x) = a(x - h)^2 + k[/tex] ----------(1)

This curve passes through the points (1, 6), (-1, 6) and (2, 9), then their coordinates satisfy the equation:

[tex]6 = a(1 - h)^2 + k[/tex]----------(2)

[tex]6 = a(-1 - h)^2 + k[/tex]----------(3)

[tex]9 = a(2 - h)^2 + k[/tex]----------(4)

Subtract (2) from the first:

[tex]6 - 6 = a(1 - h)^2 + k - a(-1 - h)^2 - k[/tex]

[tex]0 = a((1 - h)^2 - (-1 - h)^2)[/tex]

As a [tex]\neq[/tex] 0,

then [tex](1 - h)^2 - (-1 - h)^2 = 0[/tex]

[tex](1 - h)^2 = (-1 - h)^2[/tex]

[tex]1 - h = -1 - h[/tex],

or [tex]1 - h = 1 + h[/tex]

As, 1 = -1 is false

h = 0

Then, substituting h = 0 in (2) and (4),

[tex]6 = a(1 - 0)^2 + k[/tex]  ⇒ [tex]6 = a + k[/tex] ----------(5)

[tex]9 = a(2 - 0)^2 + k[/tex] ⇒ [tex]9 = 4a + k[/tex] ----------(6)

Solving (5) and (6) we get,

3a = 3

a = 1

Substituting a = 1 in (5),

6 = 1 + k ⇒ k = 5

Substituting a = 1, h = 0 and k = 5 in equation (1),

[tex]g(x) = x^2 + 5[/tex]

Therefore, the function rule for g(x) is [tex]x^2 + 5[/tex].

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If Joey worked for himself and called his company "Joey's Construction Company" and made $25,000 per year, how much would he pay per year in total Social Security and Medicare tax?



A. $3,182.40

B. $1,163.00

C. $1,591.20

D. $3,825.00

Answers

Joey could need to pay $3,825.00 per year in total Social security and Medicare tax if he operates his personal construction company as a self-employed individual. Therefore Option D is correct.

If Joey is self-employed and operates his personal construction organization, he would need to pay both the employee and organization portions of the Social safety and Medicare taxes. those taxes are together referred to as self-employment taxes.

The current self-employment tax charge for Social security is 12.4% on profits up to $142,800 (as of 2021) and the price for Medicare is two.9% and not using a earnings limit.

But, for the reason that Joey is each the worker and the employer, he might need to pay both portions, resulting in a total self-employment tax rate of 15.3%.

To calculate the full amount of Social security and Medicare tax that Joey would pay, we can multiply his profits of $25,000 via the self-employment tax fee of 15.3%:

$25,000 x 0.153 = $3,825.00

Therefore, Joey could need to pay $3,825.00 per year in total Social security and Medicare tax.

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Plot 125, −12, and −2110 on the number line.

Answers

The Plot on the number line are shown in the image attached.

How to plot on a number line?

A number line is a pictorial representation of numbers on a straight line. The numbers increase as you move towards the right side of  horizontal number line and the numbers decrease as you move towards the left.

Looking at the number line, there are 10 divisions between two points e.g. 0 to 1.  

To know the value of  1 division, we divide the value of the distance between two points by the number of divisions:

= 1/10 = 0.1

1 2/5:

2/5 = 4 divisions

-1/2:

1/2 = 5 divisions

-2 1/10:

1/10 = 1 division

Thus, we can plot on the number line as shown in the image attached.

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If p=a^x, q=a^y and a^4=(p^4y.q4x)^z

Answers

The prove of expression is shown below.

Now, It is given that;

P = aˣ , q = [tex]a^{y}[/tex] and a⁴ = [tex](p^4^y q^4^x)^z[/tex]

And, we have to prove that xyz = 1/2.

Hence, We can simplify as;

Since, here a⁴ = [tex](p^4^y q^4^x)^z[/tex]

⇒ a⁴ = [tex][(a^x)^{4y} . (a^y)^4^x ]^z[/tex]

⇒a⁴ = [tex][a^{4xy} . a^{4xy} ]^z[/tex]

⇒a⁴ = [tex][a^{4xy + 4xy} ]^z[/tex]

⇒a⁴ = [tex](a^{8xy} )^{z}[/tex]

⇒a⁴ = [tex]a^{8xy} ^{z}[/tex]

⇒ 4 = 8xyz

⇒ xyz = 1/2

Thus, It can prove as shown.

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Question is,

If p = a^x, q = a^y and a^4 = (p^4y.q^4x)^z prove that xyz =1/2​

The expression xyz = 1/2 is proved.

The given exponential expressions are,

[tex]p = a^{x}[/tex]

[tex]q = a^{y}[/tex]

And [tex]a^{4} = (p^{4y} q^{4x}) ^{z}[/tex]

Now proceed the third expression,

[tex]a^{4} = (p^{4y} q^{4x}) ^{z}[/tex]

⇒[tex]a^{4} = ((a^{x} )^{4y} (a^{y} )^{4x}) ^{z}[/tex]

⇒[tex]a^{4} = (a^{4xy} a^{4xy}) ^{z}[/tex]

⇒[tex]a^{4} = (a^{8xy}) ^{z}[/tex]

⇒[tex]a^{4} = a^{8xyz}[/tex]

Now equate the exponents

⇒ 8xyz = 4

⇒   xyz = 1/2

Which was required.

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The complete question is :

If [tex]p = a^{x}[/tex], [tex]q = a^{y}[/tex] and  [tex]a^{4} = (p^{4y} q^{4x}) ^{z}[/tex] then prove that xyz =1/2​.

Find the shortest distance from Starting vertex A to F on the network below

Answers

In order to achieve the shortest distance from starting vertex (A) to F on a network, utilize Dijkstra's algorithm following these steps:

What are the steps?

Initiate every vertex with a tentative distance value: assign zero to the starting point and infinity to other vertices.

Establish the initiating vertex as the current vertex.

Analyze all neighboring vertices of the current vertex and determine their respective tentative path length via current vertex. Proceed to compare it with its already assigned value; upgrade such distance if shorter than before.

Subsequent to analyzing adjacent points of the present node, designate it as 'visited'. Futuristic reference will disregard this chosen and visited vertex altogether.

Examine unexplored vertices marked as having the most reduced tentative distances, declare them 'current' while formulating new calculations for other contenders until pertinent conclusion is reached.

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1. What is the value of pi to two decimal places?

Answers

Answer:

3.14

Step-by-step explanation:

The value of pi to two decimal places is 3.14. It is a mathematical constant that represents the ratio of the circumference of a circle to its diameter. Pi is an irrational number, which means it cannot be expressed as a finite decimal or fraction. It is an important constant in many fields of mathematics and science, including geometry, trigonometry, and physics. The decimal representation of pi goes on infinitely without repeating, making it an interesting and challenging topic for mathematicians to explore.

At a basketball game, for every 2 baskets team A scored, team B scored 5 baskets. The ratio of the number of baskets scored by team A to the number of baskets for team B is choices: 2 to 3, 2 to 5, 3 to 2, 5 to 2

Answers

The ratio of the number of baskets scored by team A to the number of baskets by team B is 2: 5. Then the correct option is B.

In a basketball game, team B scored 5 baskets for every 2 that team A scored.

The utilization of two or more additional numbers that compares is known as the ratio.

Assume that Team A scored two baskets while Team B netted five.

The problem statement states that for every two baskets Team A scored, Team B scored five. This may be expressed as the ratio shown below:

Ratio = 2x : 5x

Ratio = 2: 5

Thus, the correct option is B.

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Algebra 1 > V.16 Checkpoint: Systems of equations and inequalities LOW
Lisa's dance company is selling candles for a fundraiser. The candles come in two sizes: small
and large. This table shows how many candles Lisa and her friend Kayla sold.
Lisa
Kayla
Small candles Large candles Total sales
16
$360
$400
12
7
22
What was the price of each size candle?
Small candles cost $
Submit
each and large candles cost $
Work it out
each.

Answers

When we solve the system of equation, we notice that the small candles cost $10 and the large candles cost $15 each.

How do we solve the system of equation to find the individual cost of each candles?

The system of equation, presented by the table can be expressed as;

12s + 16l = $360

7s + 22l = $400

Lets use the elimination method

(12s + 16l = 360) × 7

(7s + 22l = 400) × 12

The new equation becomes

84s + 112l = 2520

84s + 264l = 4800

We subtract the equation. E2 - E1

(84s + 264l) - (84s + 112l) = 4800 - 2520

(84 - 84) - (264l - 112l) = 2280

152l = 2280

l = 15

Since we know the price of the large candle, we can find the small candle

12s + 16l = 360

12s + 16($15) = 360

12s + 240 = 360

12s = 360 - 240

12s = 120

s = 10

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This table shows outcomes of a spinner with 3 equal sections colored yellow, black, and blue.
Section Outcomes
Yellow
50
Black
60
Blue
90
Based on the outcomes, enter the estimated probability of the spinner landing on blue.

Answers

The probability of the spinner landing on blue is given as follows:

P(blue) = 0.45 = 45%.

How to calculate a probability?

A probability is calculated as the division of the desired number of outcomes by the total number of outcomes in the context of a problem/experiment.

The total number of trials for this problem is given as follows:

50 + 60 + 90 = 200 trials.

On 90 of these trials, the spinner landed on blue, hence the probability is given as follows:

p = 90/200 = 0.45 = 45%.

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A Construction Plant Hirer is considering changing its strategy for plant purchasing. The
following table lists the company's current and potential strategies.
Current strategy New strategy
Total capital cost £2,500,000 £2,900,000
Maintenance cost £120,000 per year for
first 2 years, then
increasing by £20, 000 a
year
£20,000 per year
Rental income £870,000 per year for
first 3 years, then
reducing by £40,000 per
year
£1,000,000 per year for 3
years
Life of equipment 8 years 3 years
Resale value £800,000 £1,500,000
Discount rate to be used in the analysis is 9%.
1. Based on financial appraisal techniques alone, advise the company on what strategy to
adopt.
2. Calculate the minimum resale value needed for the losing strategy in order for you to
change your recommendation.
Interest Table for 9%
Year Compound Present Compound Sinking Present Capital
or amount of value of amount of fund worth of recovery
period a single a single a uniform deposit a uniform
sum sum series series
1 1.090 0.917 1.000 1.000 0.917 1.090
2 1.188 0.842 2.090 0.478 1.759 0.568
3 1.295 0.772 3.278 0.305 2.531 0.395
4 1.412 0.708 4.573 0.219 3.240 0.309
5 1.539 0.650 5.985 0.167 3.890 0.257
6 1.677 0.596 7.523 0.133 4.486 0.223
7 1.828 0.547 9.200 0.109 5.033 0.199
8 1.993 0.502 11.028 0.091 5.535 0.181
9 2.172 0.460 13.021 0.077 5.995 0.167
10 2.367 0.422 15.193 0.066 6.418 0.156
11 2.580 0.388 17.560 0.057 6.805 0.147
12 2.813 0.356 20.141 0.050 7.161 0.140
13 3.066 0.326 22.953 0.044 7.487 0.134
14 3.342 0.299 26.019 0.038 7.786 0.128
15 3.642 0.275 29.361 0.034 8.061 0.124
16 3.970 0.252 33.003 0.030 8.313 0.120
17 4.328 0.231 36.974 0.027 8.544 0.117
18 4.717 0.212 41.301 0.024 8.756 0.114
19 5.142 0.194 46.018 0.022 8.950 0.112
20 5.604 0.178 51.160 0.020 9.129 0.110
21 6.109 0.164 56.765 0.018 9.292 0.108
22 6.659 0.150 62.873 0.016 9.442 0.106
23 7.258 0.138 69.532 0.014 9.580 0.104
24 7.911 0.126 76.790 0.013 9.707 0.103
25 8.623 0.116 84.701 0.012 9.823 0.102
26 9.399 0.106 93.324 0.011 9.929 0.101
27 10.245 0.098 102.723 0.010 10.027 0.100
28 11.167 0.090 112.968 0.009 10.116 0.099
29 12.172 0.082 124.135 0.008 10.198 0.098
30 13.268 0.075 136.308 0.007 10.274 0.097
35 20.414 0.049 215.711 0.005 10.567 0.095
40 31.409 0.032 337.882 0.003 10.757 0.093
45 48.327 0.021 525.859 0.002 10.881 0.092
50 74.358 0.013 815.084 0.001 10.962 0.091

Answers

If greenfield company has a piece of manufacturing equipment with a book value of $40,000 and a remaining useful life of four years.  the total increase or decrease in income by replacing the current equipment with the new equipment is:$22,000 decrease.

Here, we have,

to find the increase or decrease in income

Annual Savings $76,000

($19,000 × 4 years)

Add Proceeds from Sale of Machine $22,000

Total  $98,000

Total increase or decrease in income = $98,000 - $120,000

Total increase or decrease in income = $22,000 (Decrease)

Therefore the decrease in income is $22,000.

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complete question:

granfield company has a piece of manufacturing equipment with a book value of $40,000 and a remaining useful life of four years. at the end of the four years the equipment will have a zero-salvage value. granfield can purchase new equipment for $120,000 and receive $22,000 in return for trading in its current equipment. the current equipment has variable manufacturing costs of $39,000 per year. the new equipment will reduce variable manufacturing costs by $19,000 per year over its four-year life. the total increase or decrease in income by replacing the current equipment with the new equipment is:

A self-service photo centre allows you to make prints of pictures on an A4 size page. Two types of layouts are available: layout four smaller pictures are fitted on one page layout y two larger pictures are fitted on one page It costs R30 to print one page with layout a and it costs R40 to print one page with layout y. You want at least 16 pictures of any size, and you are willing to spend up to R240. Write and graph a system of inequalities that models the situation. Shade the solution space of the system of inequalities. The correct answer is​

Answers

30x + 40y ≤ 240 and 2x + y ≥ 8 are the required system of inequalities and the graph is given in attachment

Let x be the number of pages printed with layout a, and let y be the number of pages printed with layout y.

We want to maximize the number of pictures printed subject to the cost constraint.

The cost constraint can be expressed as:

30x + 40y ≤ 240

We also have a constraint on the number of pictures:

4x + 2y ≥ 16

This inequality can be simplified to:

2x + y ≥ 8

We can graph these inequalities on the xy-plane:

First, graph the line 30x + 40y = 240 by finding its intercepts:

x-intercept: 30x + 40y = 240 -> x = 8

y-intercept: 30x + 40y = 240 -> y = 6

So the line passes through the points (8,0) and (0,6).

Next, graph the line 2x + y = 8:

x-intercept: 2x + y = 8 -> x = 4

y-intercept: 2x + y = 8 -> y = 8

So the line passes through the points (4,0) and (0,8)

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deshaun rented a truck for one day. There was a base fee of 15.00, and there was an additional charge of 7 cents for each mile driven. The total cost, C (in dollars), for driving x miles is given by the following: C= 15.00 + 0.07x.
what is the total rental cost if Deshaun drove 40 miles?

Answers

Answer:

$17.8

Step-by-step explanation:

C= 15.00 + 0.07(40)

an object is dropped from the top of a tower with a height of 1120 feet neglecting air resistance the height of the object at time T seconds is given by the polynomial 16 T squared 1120 how many seconds until it hits the ground

Answers

The requried it takes 8.37 seconds for the object to hit the ground.

The polynomial 16T² - 1120 gives the height of the object in feet as a function of time T in seconds after it is dropped from a height of 1120 feet. When the object hits the ground, its height is zero. So we can set the polynomial equal to zero and solve for T:

16T² - 1120 = 0

T² - 70 = 0

T² = 70

T = ±√70

Since time cannot be negative, we can disregard the negative solution. Therefore, the object hits the ground after:

T = √70 ≈ 8.37 seconds

So it takes 8.37 seconds for the object to hit the ground.

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Tony has 16 plants. He waters each plant using 125 ml of water. How many liters of water will it take to water all the plants

Answers

Answer:

2000 ml or 2l

Step-by-step explanation:

Multiply the amount of mL and the number of plants

125 mL x 16 = 2000 mL

Use the conversion rate of mL to L to find the # of Liters (1 L = 1000 mL)

2000 mL x 1 L/1000 mL = 2 Liters

Dok=(0,2)—>(0,6) the scale factor is

Answers

Answer:

(x*0) (y*3)

Step-by-step explanation:

times 3

A part of the machine is cut in the above manner. Which type of section view does it depict?

A.
half section view
B.
full section view
C.
offset section view
D.
revolving section view
E.
removed section view

Answers

The offset section of machine depicts.

Hence option (C) is correct.

In the given figure

If machine is cut according the given manner

Then the three part be cut accordingly

Since the cut mark divides the machine segment into equal parts.

So after cutting of machine

We get offset section of each subparts.

Hence it shows offset section of machine.

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The table shows the linear relationship between the average height in feet of trees on a tree farm and the number of years since the trees were planted.
What is the rate of change of the average height in feet of the trees on the farm with respect to the number of years since the trees were planted?

Answers

The rate of change of the average height in feet of the trees on the farm with respect to the number of years since the trees were planted would be = 7ft/year. That is option C.

How to calculate the rate of change of average height?

To calculate the rate of change of the average height of the trees in the farm the following is carried out.

The total heights of the tress that was recorded;

= 10+24+45+80+108

= 267 ft

The total number of years that was recorded;

= 1+3+6+12+15

= 37 years

Therefore the rate of change of the average height of the tress would be = 267/37 = 7 ft/yr.

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In 1–2 sentences, explain how a fossil is found.


Please hurry!!!

Answers

a fossil is usually found by digging underground

.

Answer: a fossil is usually found under layers and layers of rock. you can find one by digging deep enough

Why are (1, 2) and (2, 1) not equal ordered pairs​

Answers

Answer: they are not the same on a grid

Step-by-step explanation: to find the ordered paris the first one you count to the left and up so it would be 1 left, 2 up. the second one would be 2 left, one up

I need the answer because I already got it wrong

Answers

You will spend 27 minutes in the doctor's office.

How to define an exponential function?

An exponential function has the definition presented as follows:

[tex]y = ab^x[/tex]

In which the parameters are given as follows:

a is the value of y when x = 0.b is the rate of change.

The initial amount is of 14 mg, hence:

[tex]y = 14b^x[/tex]

After 16 minutes, the amount is of 4.5 mg, hence the parameter b is obtained as follows:

[tex]4.5 = 14b^{16}[/tex]

[tex]b^{16} = \frac{4.5}{14}[/tex]

[tex]b = \left(\frac{4.5}{14}\right)^{\frac{1}{16}}[/tex]

b = 0.931521.

Hence:

[tex]y = 14(0.931521)^x[/tex]

You will have 2 mg when:

[tex]2 = 14(0.931521)^x[/tex]

[tex](0.931521)^x = \frac{1}{7}[/tex]

x = log(1/7)/log(0.931521)

x = 27 minutes.

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Karen wants to advertise how many chocolate chips are in each Big Chip cookie at her bakery. She randomly selects a sample of 41 cookies and finds that the number of chocolate chips per cookie in the sample has a mean of 6.8 and a standard deviation of 3.7. What is the 90% confidence interval for the number of chocolate chips per cookie for Big Chip cookies? Use GeoGebra!
Enter your answers accurate to one decimal place (because the sample statistics are reported accurate to one decimal place).

Answers

The 90% confidence interval for the number of chocolate chips per cookie for Big Chip cookies is given as follows:

[tex]5.8 < \mu < 7.8[/tex]

What is a t-distribution confidence interval?

The t-distribution is used when the standard deviation for the population is not known, and the bounds of the confidence interval are given according to the following rule:

[tex]\overline{x} \pm t\frac{s}{\sqrt{n}}[/tex]

In which the variables of the equation are presented as follows:

[tex]\overline{x}[/tex] is the sample mean.t is the critical value.n is the sample size.s is the standard deviation for the sample.

The critical value, using a t-distribution calculator, for a two-tailed 90% confidence interval, with 41 - 1 = 40 df, is t = 1.6839.

The parameters for the interval in this problem are given as follows:

[tex]\overline{x} = 6.8, s = 3.7[/tex]

The lower bound of the interval is given as follows:

6.8 - 1.6839 x 3.7/sqrt(41) = 5.8.

The upper bound of the interval is given as follows:

6.8 + 1.6839 x 3.7/sqrt(41) = 7.8.

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A cylinder has a diameter of 4 m and a height of 2 m. What is the surface area of the cylinder?
16π m³
8π, m³
12π, m³
128π, m³

Answers

The surface area of a cylinder can be calculated by adding the area of the top and bottom circles to the area of the curved surface. The diameter of the cylinder is 4 meters, which means the radius is 2 meters. The area of a circle can be calculated using the formula A = πr².

The area of each circle is:

A = πr² = π(2m)² = 4π m²

The area of the curved surface is the circumference of the circle (2πr) multiplied by the height (2m):

A = 2πrh = 2π(2m)(2m) = 8π m²

Therefore, the total surface area of the cylinder is:

A = 2A_circle + A_curved surface
A = 2(4π m²) + 8π m²
A = 8π m² + 8π m²
A = 16π m²

So the surface area of the cylinder is 16π square meters. Therefore, the answer is a. 16π m².

Answer: [tex]16\pi[/tex]

Step-by-step explanation:

The equation for the surface area of a cylinder is [tex]2\pi r^2 + 2\pi rh[/tex]

and the equation to find the radius (r) is diameter divided by 2 so [tex]\frac{d}{2}[/tex].

We know that...

r = [tex]\frac{4}{2}[/tex] = 2mh = 2m

so the full equation would be [tex]2\pi (2)^2 + 2\pi (2) (2) = 16\pi[/tex]

Un viajero ha recorrido la tercera parte de su trayecto y sabe que si cubre 65 km más completa la mitad del recorrido. Determine la distancia recorrida.​

Answers

The travelled distance of the traveller is equal to 195 kilometers.

How to find the travelled distance by a traveller

According to the statement of the problem, a traveller already walked a third part of his trail and if he travels the half of his trail, then the half of his trail shall be covered. Mathematically, the travelled distance shall be described by following expression:

x = d / 3

x + 65 = d / 2

Where:

d - Travelled distance, in kilometers.x - Initial travelled distance, in kilometers.

Now we proceed to determine the travelled distance:

d / 3 + 65 = d / 2

d / 2 - d / 3 = 65

3 · d - d = 390

2 · d = 390

d = 195

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If 1kg of rice cost $1.20, how much is 500kg?

Answers

Answer:

$600

Step-by-step explanation:

We Know

1kg of rice costs $1.20

How much is 500kg?

We Take

1.20 x 500 = $600

So, 500kg of rice cost $600

Suppose 3 < a <5 and 5 < b < 7. Find all possible values of each expression.
-2a + b​

Answers

The range of possible values for the expression -2a + b is -3 ≤ -2a + b ≤ -1.

.Given the inequalities 3 < a < 5 and 5 < b < 7, we need to find all possible values of the expression -2a + b. We can start by substituting the given values of a and b in the expression.

Since a is between 3 and 5, the maximum value of -2a will be -2(3) = -6.

Similarly, since b is between 5 and 7, the minimum value of b will be 5, giving us a possible minimum value of -2a + b as -6 + 5 = -1. On the other hand, the minimum value of -2a will be -2(5) = -10, and the maximum value of b will be 7, giving us a possible maximum value of -2a + b as -10 + 7 = -3.

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