Segment JK is tangent to circle P and circle q, what does JK equal? and please, tell me exactly how you got the answer, a reason for every little thing, because I know the answer, I just don't know how to get it. And if you could show a picture with all of your work on it in some easy way to understand, that would be very helpful.

Answers

Answer 1
Answer:
I'd be more than happy to do all of that, but I can't even start
until I see YOUR picture of the problem.  That will show me
if circle-P and circle-q are overlapping, just touching, separate
from each other, same size, different sizes, their radii, and where
the points J and K are.  THOSE are the little things I need to know
in order to get started.

You want to know the distance between J and K, but you haven't
given us one single distance or size of anything in the problem ...
nothing at all to work with.  That right there makes it impossible.
 

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Which of the following best describes a consumer? someone who studies economicsa person who buys goods and servicesa business owner who sells clothesa farmer who sells his crops
I need to find the zeros of the function:f(x)=2x^2-5x-3
Round each number to the nearest tenth. What is the best estimate for the difference of 483.51 – 246.17? A. 230 B. 237.3 C. 237.4 D. 238
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Is 6.52 greater than 6.490?

A farmer is planting a straight row of crops with 3 feet between each plant is 23 are planted what is the distance between the first and last plant

Answers

The distance between the first and last plant is \fbox{\bf{\text{66 feet}}}.

Further explanation:

Given:

A farmer is planting a straight row of crops with 3 feet between each plant.

Calculation:

Consider the number of plant as x.

The number of spaces S between the plants is calculated as follows:

S=x-1                                                                                  ……(1).

Since, the number of plants are 23, Substitute 23 for x in equation (1) to obtain the number of spaces between the plants.

\begin{aligned}S&=23-1\n&=22\n\end{aligned}

Since, the distance between each plant is 3 feet, the distance D between the first and last plant is calculated as follows:

D=3S                                                                                      ……(2)

Substitute 22 for S in equation (2) to obtain distance D between the first and last plant.

\begin{aligned}D&=3\left({22}\right)\n&=66\,\,{\text{feet}}\n\end{aligned}

Thus, the distance between the first and last plant is  \fbox{\bf{\text{66 feet}}}.

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1. Which function has an inverse that is also a function? {(–1, –2), (0, 4), (1, 3), (5, 14), (7, 4)} {(–1, 2), (0, 4), (1, 5), (5, 4), (7, 2)} {(–1, 3), (0, 4), (1, 14), (5, 6), (7, 2)} {(–1, 4), (0, 4), (1, 2), (5, 3), (7, 1)}  

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2. A given line has the equation 10x + 2y = −2. what is the equation, in slope-intercept form, of the line that is parallel to the given line and passes through the point (0, 12)? y = ( )x + 12  

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3. what are the domain and range of the function f(x) = 3x + 5?  

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Answer Details :

Grade: Middle School

Subject: Mathematics

Chapter: linear equation

Keywords:Plant, farmer, crops, feet, A farmer is planting, space between the plant is 3 feet, linear equation, straight lines, function, number of spaces.

Final answer:

The distance between the first and last plant in a straight row of 23 crops with a spacing of 3 feet each is 66 feet. This is calculated using the formula: (Number of plants - 1) * Distance between plants.

Explanation:

The problem requires you to find the total distance from the first to the last plant in a row of crops considering that each plant is planted 3 feet apart. This type of problem can be solved by simple arithmetic calculations.

You might think you should simply multiply the number of plants by the distance between them, but this would not provide the correct answer. The reason is that the distance between the plants is not the same as the distance from the first to last plant.

For example, if the farmer only planted two crops, there would only be 3 feet between them, not 6. Therefore, we need to use the formula: (Number of plants - 1) * Distance between plants.

To solve for our question, we’d get: (23 plants - 1) * 3 feet = 66 feet. Thus, the distance between the first and last plant is 66 feet.

Learn more about Plant Spacing Calculation here:

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A carpenter installed 10 windows in 4 hours.another carpenter installed 50 windows in 20 hours. Are the two carpenters working at the same rate?explain

Answers

Yes they are working at the same rate because 4x5=20 and 10 windows every four hours and 5x10= 50 so they are both working at the same rate. Or here is another answer, They are working at the same rate because one was doing 10 windows every four hours and one did 50 windows in 20 hours, so 4 x 5= 20 which is the amount of hours the other carpenter was doing so 5x10 for every four hours, and that equals 50 so they were both working at the same rate. Hope I helped :)
10/4=2.5
50/20=2.5

both carpenters are working at the same speed rate as 2.5=2.5

The product of 8 and z plus the product of 6.5 and y

Answers

Product mean multiplication. The product of 8 and z plus the product of 6.5 and y 8 * z + 6.5 * y 8z + 6.5y !! hope that helps let me know!

a baker is calculating the charge for two types of cookies. what formula tells the cost, in dollars, if chocolate chip cookies are $2.00/dozen and lemon frosteds are $1.50/dozen? let c=number of dozens of chocolate chip cookies; l=number of dozens of lemon frosteds; t =total charge. A. T=3.50(L+c) B. T=200c+150L C. T=2.00c+1.50L D. T=1.50c+2.00L

Answers

If you would like to find the formula that tells the cost in dollars, you can calculate this using the following steps:

c ... number of dozens of chocolate chip cookies
l ... number of dozens of lemon frosteds
t ... total charge
t = c * $2.00 + l * $1.50
t = 2.00 * c + 1.50 * l

The correct result would be C. T=2.00c+1.50L.

Answer:

Option C is correct

T= 2.00c+1.50l

Step-by-step explanation:

Given the statement:  

A baker is calculating the charge for two types of cookies.

Here,

c =the number of dozens of chocolate chip cookies,

l=number of dozens of lemon frosteds and  

T =total charge in dollars.

If chocolate chip cookies are $2.00/dozen

then;

Cost of chocolate chip cookies in c dozen = $ 2c

It is also given that:

lemon frosted are $1.50/dozen

then;

Cost of lemon frosted in l dozen = $ 1.50 l

Then total charge(T) in dollars for this problem is given by:

T= 2.00c+1.50l

Therefore, the formula tells the cost, in dollars is,

T= 2.00c+1.50l

Fill in the common equivalents. 1.) 66 2/3% 2.)3/4 =_____%

Answers

3/4 = 75/100 = 75%
3/4 = 75%
think of quarters 3 quarters is 75 cents so it is 75% 

Using the formula A=l•w solve the following word problem. You have enough wallpaper to cover 240 square feet. If your walls are 8 feet high, what wall length can you paper? a. Wall length of 40 feet
b. Wall length of 30 feet
c. Wall length of 3 feet
d. Wall length of 16 feet

Answers

Hi there! The answer is B.

You have enough wallpaper to cover 240 square feet. If your walls are 8 feet high, what wall length can you paper?

First write down our data:
A = 240 square feet
l = 8 feet

Now we can fill in the formula
240 = 8 × w

Switch sides.
8 × w = 240

Divide both sides by 8.
w = 240 / 8 = 30

Therefore the answer is B.
Wall length of 30 feet

Final answer:

Using the formula A=l•w to solve the wallpaper problem, where the area (A) is 240 square feet and the width (w) is the height of the walls (8 feet), we find that the wall length (length) that you can paper is 30 feet.

Explanation:

The subject of the word problem is finding the wall length you can cover with a given amount of wallpaper. In this case, the area of the wallpaper is 240 square feet, and the height of the walls is 8 feet.

The formula for the area of a rectangle is A=l•w, where A stands for area, l stands for length, and w stands for width. In this case, the 'width' is the height of the walls, which is 8 feet.

To find the length of the wall, we can rearrange the formula to l=A/w and substitute the given values. That means l=240/8, which gives us a wall length of 30 feet.

Therefore, the answer is b. Wall length of 30 feet.

Learn more about Area Calculation here:

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