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1.A ratio says how much of one thing there is compared to another thing
2.ratio compares values
3.Ratios can be shown in different ways:
Using the ":" to separate the values: |   | 3 : 1
Instead of the ":" we can use the word "to": |   | 3 to 1
Or write it like a fraction: 3\1
4.you can simplify the ratios of 2 or 3 quantities by the same common factor.
5.you can multiply the ratio by the same number to find the equivalent ratio.
6.examples of the quantities:
-mass
-length
-volume
-money
-time
7.examples of the ratios:
-2:5
-3:5
-4:5:6:8

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😀Will😀
~Ratio~(What I know)
Ratio is used to compare Quantities.
Examples of ratio are:
4:5
3:4
7:6
Examples of equivalent fractions are:
4:6=8:12
1:7=2:14o
7:9=14:18
Ratio(Questions):
When was ratio made?
Why we need to learn ratio

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~Ratio is used to compare either 2 or 3 quantities.
Eg: 2:5
~To find an equivalent ratio, multiply the quantities in the ratio by the same number.
Eg: 2:5
x3      x3
6:15
~Ratio cannot have units.
~Questions~
~Why was ratio made?
~Who created ratio?
~When was ratio created?
~How do we use ratio in our everyday lives?

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Ratio is used t compare 2 or3 quantities.
You can multiply the quantities in a ratio by the same number to find equivalent ratio. (e.g.   2:5         }
x3     x3       }  equivalent ratio
6     15      } )
similarly :    2/5= 6/5 }equivalent ratio
Simplify ratios by division .
example:     30  :    35  :  40
divide 5        D.5    D.5
6    :    7     :  8   ---- this is simplest form.
Questions:
Can ratio be changed into percentage ?
How can ratio be used in daily life

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Facts:
*Ratios are used to compare 2 or 3 quantities. (Eg: Mass, length, volume, money or time)
*Ratios cannot have units. (Eg: Incorrect: 2g:5g Correct: 2:5)
*Ratios can be written as a fraction. (Eg: 2:5 -> 2/5)
*We can compare ratios in the following ways:
-Compare part to part. (Eg: 2:3)
-Compare part to total whole. (Eg: 2:5)
Questions:
Why are ratios shown with a colon?
Who created ratios?

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Ratio is a comparison of 2 or 3 quantities [E.g. of quantities: mass, length,volume,money and time]
Ratio can be expressed as a fraction [E.g. 2:5 = 2/5]
Ratio cannot have units [E.g. km,cm,m,minute,seconds,$ dollars, cents]
Ratio can be simplified into the simplest form [E.g. 4:6 = 2:3]
we use ":" to compare the 2 quantities
to simplify ratio we need the quantity to be a multiple of a number if not we cant simplify the quantity
equivelent fractions: you can multiply the quantities in a Ratio by the same number to find equivelent ratio.
Important concepts:we can compare ratio in the following ways:compare part to part and compare part to total/whole
Questions:
when was Ratio made/created?
who created Ratio?
why is Ratio important in our daily life?
why was Ratio made?
How was Ratio created/made?

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*Ratio is comparing quantities. [E.g. 2:5]
*Ratio can be expressed like fractions. [E.g. 2:5 -} 2/5]
*Ratio can be reduced or simplified. [E.g. 3:12=1:4]
*Ratio cannot have units. [E.g. g, kg, km, $, cm, m, min, sec etc]
Questionsssssssss: Who created ratio?
:Why is ratio important?

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-ratio is about comparing quantities.
-we cannot add units to ratios such as, (kg,g,$,cm,m,min,sec etc.)
- ratios are like fractions. like, total whole : part
2/5
-questions i want to ask:
-why are ratios important
-who is the founder of ratios and maths.

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1) We use ':' to separate the quantities. e.g. 5:9
2) Ratio is like fractions..it can be simplified to the lowest term. e.g. 5:10 can be simplified to 1:2 by dividing both quantities by 5 ( the same number )

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Ratios are about comparing quantities. Ratios compare two or more quantities.

You cannot put units(etc. km,$,kg,cm,min..) for ratio.

Ratio can be expressed as fractions, decimals and percentage.

Ratios can be converted into simplest form like fractions.

Example of ratio->1:5, 3:8:7

Example of ratio word problem-> May has 5 marbles. Joey has twice as many marbles as May. What is the number of marbles May has to the number of marbles Joey has in simplest form?

Joey=5x2

=10

May:Joey

5    :10

1   :2

Ans: 1:2

Questions I have:

When was ratio created?

Who created ratio?

How is ratio useful in our daily life?

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1)Ratio is used for comparing quantities higher than 2.
2)Ratio is related to fractions and can be simplified.
3)You cannot put units in ratio.(important)
4)Examples of ratio:5:6,9:8,9:8:7.
Questions:
-Is ratio important?If yes,why?
-When was ratio created and who created it.
-Why is ratio created?
-When do we use ratio in our daily life?

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Ratios can be converted into a fraction or decimal.

Like fractions, it can be expressed to the simplest form. (etc. 6:8 = 3:4)

You cannot put units(etc. km, $...) when using ratio.

Ratio is comparing two or more quantities like 4:7:8.

Question: Which year was Ratio made?
How can we use it in our daily lives?

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Ratios are two numbers that compare their quantities. They (ratio) can be converted to simplest form.
Question: How does ratio help us in the real world?

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Ratios compare quantities between two amounts. Similar to fractions, ratios can be expressed in simplest form.
My question is, what was ratio created for?

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Ratios are numbers that compare quantity. Ratios can be converted to simplest from and are able to be expressed as fractions. For example, if they ask: Jennifer has 4 cakes and Sue Ann has 7 cakes. Find the ratio of Jennifer's cakes to Sue Ann's cakes. The answer would be: 4:7.

My question: Why do we used ratios instead of just using fractions?

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Ratio is expressed as fractions. Ratio can also be simplified like fractions.
Question? Must ratio be expressed as fractions?

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Ratio is expressed like fractions. Ratios can be reduced like fractions, but not converting into mixed numbers like fractions. Ratio is [(object) to (object)] OR [(object) to (total).
Questions: Why must ratio be expressed as fraction?

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Ratio is expressed like fractions. Ratios can be reduced like fractions, but not converting into mixed numbers like fractions. Ratio is [(object) to (object)] OR [(object) to (total).

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Ratio is the quantities of numbers and I want to know who created ratios.

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Ratio is comparing at least 2 quantities. For example, There are 3 strawberries and 5 oranges. If the question is, What is Strawberries to Oranges??
The answer would be 3:5.
What I want to know is, for example, If there is 60 strawberries,75 Oranges and 100 apples,    60:75:100, How do we find the simplest form easily?
We cannot have an unit

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I know that ratio is about comparison between two quantities!!

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I want to know how to change the ratio (e.g. 100 : 210 : 899) to
its simplest form

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ratio is about the comparison between 2 or 3 Quantities

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I know that ratio is like fractions but it can be expressed in simplest form like fractions

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I know that...
Ratios are comparisions between 2 or more quanties.
Ratios can be in the simplest form.
There should not be any units(kg/cm) for ratio.
Example of a ratio: 3:4:5 or 5:6

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~I know that units are not allowed in ratio .
~I know ratio are comparisons between 2 quantities .
~

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Ratios are quantities being compared. ✌.ʕʘ‿ʘʔ.✌
They are represented like this -> 2:4 (As an example)
I would like to learn how to draw ratio models. (ﾉ◕ヮ◕)ﾉ*:･ﾟ✧

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The thing I learnt about ratios is that they are a comparison of more than 2 quantities. They also must be in their simplest form. I want to know how many quantitie a ratio can have

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I had learnt that ratio must be in its simplest form and it is comparing two and above quantities. Yo also cannot add units for ratio

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Ratio is used to compare two quantity and we cannot put units in ratio.Ratio can be expressed in fractions.

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I know that  in ratio, : means to. For example, 3:2. We also cannot put units in ratio. I would like to know if ratio can be expressed as fraction.

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I learnt that we can't put units in ratio, and I would like to know if we can put decimals in ratio

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Ratio has.no units in it.

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I know that ratios are something like 2:5 and the : is said as to so if 2:3 it means 2 to 3.We cannot put ratio in units and we need to make the ratio in its simplest form e.g 2:4 divide by 2 = 1:2.

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the quantitative relation between two amounts showing the number of times one value contains or is contained within the other.

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The final answer of ratio must always be in simplest form and there will not be any units in ratio.

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i know that ratios cannot be used with units.
some of the ratios are equivalent.
and ratios are quantities.
I WANT TO KNOW WHO CREATED RATIOS

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I know that ratios are comparison of numbers and I want to know who created ratios

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What i know about ratio: Ratio is a comparison.eg4845:3434. You can place them in simple form. It can be expressed as fractions.Ratio looks quite complicated but its a little simple if you know what is it about. Equivelent ratio example: 30:60 and 60:120... What i want to know about ratio: How can i

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What i know about ratios:
- Ratio can be a comparison of 2 quantities or more.( Eg. 1:2, 33:22 or 44:55:66 )(length, breadth, base and height)
- Ratio can be expressed by fractions.
- Ratios are represented by numbers and a collen in between the numbers.
- There should not be any units in ratio.
- There are equivalent ratios.
- Ratios can be simplified.
- The collen in ratio stands for the words "is to".
What I want to know about ratios:
- Who created ratios?
- Why would the person create ratios?
- How was ratio created?
- Why does ratio have a collen?
- Why is ratio invented?

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I know that ratio can be displayed as a fraction, it is a comparison.
E.g 32:44 or in fraction. E.g 32/44. can we put decimals in ratio? this is  how to display ratio in words. E.g 33 to 44.
Ratios cannot have units in it.

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I Know that ratio comes in forms such as 1:2 or 1:2:3.the only thing is that if you would like to solve a question that includes ratio,this is an example for you:

Mary, John and Lucas have 200 stickers altogether. The ratio of Mary to John to Lucas is 2:3:5,How many stickers does Lucas have?

the way to solve this type of question  is to add up all the numbers of the ratio. After that you will divide the total

2+3+5=10