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Alona [7]
2 years ago
6

Which statements are true of continuous data?

Mathematics
2 answers:
snow_lady [41]2 years ago
7 0

Answer:

It is used in line graphs.

It can be any value within a range.

Step-by-step explanation:

Line graphs use :

Track numerical data over time within any value range therefore it is considered continuous data.  

A  line graph is a way to display data (information) that changes over time using a series of points joined with a straight line.

The line along the bottom is called the horizontal or (x-axis). Use this line to show time, days, weeks, months , or years.

The line up the side is called the vertical or (y-axis) is the value being measured, it starts at 0 and number it in even increments ; separated by twos, fives, tens, or hundreds.

Ksju [112]2 years ago
6 0
It is used in line graphs.
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snow_tiger [21]

Answer:

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Step-by-step explanation:

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S_A_V [24]

Answer:

check 2nd and last box. :))

Step-by-step explanation:

Ok, so I would work out the Area, then rule out a few of these options.

First of all, if you look closely, you can see that instead of an l(x), it's an l(w), which means that what l(w) equals, is a product of whatever l(x) is with w serving as its x (if that makes sense lol). so, we need to divide by w to figure out what l(x) is.

<u>3x³+2x²-4x+5</u>  <u>(3x³+5)+(2x²-4)</u> <u>(3x³+5)+2(x+2)(x-2)</u><difference of two squares

      x+2         ⇒      x+2          ⇒         x+2                  so then the (x+2)'s cancel

and you're left with 3x³+5+2x-4 ⇒ 3x³+2x+1 which is l(x). Now you're ready to see what A(x) equals.

x(3x³+2x+1)+2(3x³+2x+1) =

[(3x^4)+2x²+x]+(6x³+4x+2) =

(3x^4)+6x³+2x²+5x+2=A(x)

So now you can rule out the answers. <u>Number one</u> can be done mentally, and it's <u>not correct</u>. <em><u>Number 2 is definitely true</u></em>. Number three we need to work out.

<u>(3x^4)+6x³+2x²+5x+2</u>     <u>[(3x^4)+6x³]</u> (the rest doesn't matter)⇒ <u>3x³</u><u>(x+2)</u>

             x+2                ⇒                                                                    x+2

So then you're left with 3x³+2x²+5x+2 which is<em> not</em> equal to l(x), so the third option is false and ruled out. The <u>fourth one</u> you can just look at A(x) and conclude <u>it's false</u>, and the <u>third one is very obviously true</u>.

7 0
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DochEvi [55]

Answer:

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Step-by-step explanation:

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Step-by-step explanation:

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