Which of these is an example of discrete data?A)Temperature
B) Pages in a Book
C)Area of a room
D)Distance

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Answer 1
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A cotton candy holder is shaped like a cone. The height is 12 in., and the diameter is 12 in. What is the volume of the holder? Use 3.14 to approximate pi, and express your final answer to the nearest tenth.. ______in3
What is the slope of the line that passes through (3'-7)(-1'1)
if $95 is put in an account that gets 6% and I add $18 per year how much will I have at the end of 11 years?
Which graph is an example of a cubic function?On a coordinate plane, a parabola is shown.On a coordinate plane, a curve approaches x = negative 2 in quadrant 3, increases to a put of inflection at (0, 1), and then increases again and approaches x = 2.On a coordinate plane, a straight line has a positive slope.On a coordinate plane, a function has a line with positive slope that intersects with a line with a negative slope.
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WHAT IS X AND Y, HELP ITS URGENT

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Answer:I'm here to help! However, your question is a bit vague. Could you please provide more context or clarify what you mean by "X and Y"? Are you referring to variables, coordinates, equations, or something else? The more details you can provide, the better I'll be able to assist you.

Step-by-step explanation:

A florist uses 200 lilies to make 8 identical flower arrangements. How many lilies would the florist use to create 6 identical arrangements.

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Answer

Find out the how many lilies would the florist use to create 6 identical arrangements.

To prove

As given

A florist uses 200 lilies to make 8 identical flower arrangements.

florist\ uses\ lilies\ to\ make\ 1\ identical\ flower\ arrangements = (Total\ number\ of\ lilies)/(Total\ numbers\ of\ flower\ arrangement)

florist\ uses\ lilies\ to\ make\ 1\ identical\ flower\ arrangements = (200)/(8)

Florist uses lilies to make 1 identical flower arrangements = 25

Now calculate lilies for the 6 identical arrangements.

lilies would the florist use to create 6 identical arrangements = 25 × 6

                                                                                                      = 150

Therefore the number of liles uses for 6 identical flower arrangements are 150.

Final answer:

To create 6 identical flower arrangements, the florist would use 150 lilies.

Explanation:

To solve this problem, we can use a ratio. The florist uses 200 lilies to make 8 identical flower arrangements, so the ratio is 200 lilies : 8 arrangements. To find out how many lilies would be used to create 6 identical arrangements, we can set up a proportion and cross multiply:

200 lilies / 8 arrangements = x lilies / 6 arrangements. Cross multiplying gives us 200 * 6 = 8x, which simplifies to 1200 = 8x. Dividing both sides by 8 gives us x = 150. Therefore, the florist would use 150 lilies to create 6 identical arrangements.

Learn more about The number of lilies used to create flower arrangements here:

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Find the slope and y-intercept of the line.
14x + 4y = 24

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14x+4y=24
4y=-14x+24
y=-7/2x+6
The slope is -7/2 and the y-intercept is 6.
y= 14/4x + 6 is the slope.. the slope itslef being 14/4 and the y intercept is 6

Find th equation of the line below.If necessary, use a slash to indicate a division bar..(2,14) (1,7)

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(2,14), \ \ (1,7)\n\n\n First \ find \ the \ slope \ of \ the \ line \ thru \ the \ points \: \n \n m= (y_(2)-y_(1))/(x_(2)-x_(1) ) \n \nm=( 7-14)/(1-2) = ( -7)/(-1)=7 \n \n Use \ point \ form \ of \ a \ line\ with \ one \ point: \n \n y-y_(1) =m(x-x _(1)) \n \nm=7, \ \ x_(1)=2, \ \ y_(1)=14\n\ny-14 =7(x-2)\n\ny = 7 x-14+14 \n\n y=7x
General equation for line:
y=ax+b
Putting those points to equation:
(2,14)
14=a*2+b
(1,7)
7=a+b
From substituting method:
a=7-b
14=(7-b)*2+b
14=14-2b+b
b=0
a=7
y=7x - result

How do you find the ratio of a fraction

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A ratio is the relationship between two numbers.

Probably the easiest way to write a ratio is in the form of a fraction. 

A fraction IS a ratio. 

It means (the top number) divided by (the bottom number), and
that's the ratio between them.

If the statement if I'm hungry then I am not happy is assumed to be true is its inverse if I'm not hungry then I must be happy also always true ?

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It is not always true. That is because your happiness does not necessarily correspond to your hungriness. An explanation, you might be unhappy while not being hungry, since unhappiness can also come from other sources.