Mapa mental
: RATIO :

Contenido del mapa
: RATIO :
FRACTIONAL RATIO
- E.g 2/3 4/12
- Ratio is expressed as a fraction with only 2 quantities
- Never change a fractional ratio to mixed number!
- E.g 5/3 ----> 1 2/3
- Can we ADD/SUBTRACT Fractional Ratio?
- ANS: YES & NO Sometimes we can ADD and SUBTRACT while sometimes we can't depending on the question.
- Hence, operations are generally not performed in the case of fractional ratio
- ANS: YES & NO Sometimes we can ADD and SUBTRACT while sometimes we can't depending on the question.
- NO Multiplication&Division in Fractional Ratio
Used to compare quantities ( Represented by : )
E.g 2:3 4:12 3:5:8
Must be in whole number
Quantities can ONLY be compared in LIKE UNITS
Ratio does NOT have UNITS
Example: Tom has 5 marbles and Jerry has 10 marbles. What is the ratio of Jerry's marbles to Tom's? ANS: 10:5 or 2:1 SIMPLIFY IF POSSIBLE!
- The order of quantities MUST be in ORDER
EQUIVALENT RATIO
- The ratio should be expanded/raised by Multiplying each quantity by the common factor.
- E.g 4:3 = 8:6
SIMPLIFYING RATIO
- Reduce a ratio to its simplest form by dividing each quantity by the HIGHEST COMMON FACTOR
- E.g 16:12:8:4 = 4:3:2:1 This is done by using 4 the HCF of these number to divide
- If there are only 2 quantities you may express it as a fraction and then reduce it to the simplest form
- E.g 15:25 = 15/25 = 3/5 = 3:5
- Make use of HCF &SUCCESSIVE DIVISION
- PERFORM CONVERSION OF UNITS IF NECESSARY!
- E.g 15:25 = 15/25 = 3/5 = 3:5
- Reduce a ratio to its simplest form by dividing each quantity by the HIGHEST COMMON FACTOR
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- Mapa Mental sobre : RATIO :, creado por Vignesh Vel el 02/07/2015.
- Creado por
- Vignesh Vel
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