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Post a LessonAnswered on 24 Feb Learn CBSE/Class 6/Maths/Ratio and Proportion
Sadika
To find the ratio of 75 cm to 1.5 m, we need to convert both quantities to the same unit of measurement.
Since 1 meter (m) is equal to 100 centimeters (cm), we can convert 1.5 m to centimeters: 1.5 m×100 cm/m=150 cm1.5m×100cm/m=150cm
Now, we have:
To find the ratio, we divide the first quantity by the second: Ratio=75 cm150 cmRatio=150cm75cm
Ratio=75150Ratio=15075
Ratio=0.5Ratio=0.5
So, the ratio of 75 cm to 1.5 m is 0.5.
Answered on 24 Feb Learn CBSE/Class 6/Maths/Ratio and Proportion
Sadika
To find equivalent ratios of 3 : 5, we can multiply or divide both parts of the ratio by the same non-zero number.
Multiply both parts by the same number:
Divide both parts by the same number:
So, two equivalent ratios of 3 : 5 are 6 : 10 and 9 : 15 (by multiplication), and 1 : 5335 and 32:5223:25 (by division).
Answered on 24 Feb Learn CBSE/Class 6/Maths/Ratio and Proportion
Sadika
To divide 60 in the ratio of 2 : 3, we need to find two parts such that their ratio is 2 : 3.
Let the parts be 2x and 3x, where x is the common factor.
According to the given ratio: 2x+3x=602x+3x=60
Combine like terms: 5x=605x=60
Now, solve for x: x=605x=560 x=12x=12
Now, we can find the values of the parts: Part 1=2x=2×12=24Part 1=2x=2×12=24 Part 2=3x=3×12=36Part 2=3x=3×12=36
So, the parts in the ratio of 2 : 3 are 24 and 36, respectively.
Answered on 24 Feb Learn CBSE/Class 6/Maths/Ratio and Proportion
Sadika
To find the ratio of money withdrawn to the total money deposited, we simply divide the amount withdrawn by the total amount deposited.
Given:
Now, we'll calculate the ratio of money withdrawn to the total money deposited: Ratio=Amount withdrawn/Total amount deposited
Substitute the given values: Ratio=410/2050
Now, simplify the fraction: Ratio=410/2050=41/205
So, the ratio of money withdrawn to the total money deposited is 41 : 205.
Answered on 24 Feb Learn CBSE/Class 6/Maths/Ratio and Proportion
Sadika
To find out how much blue paint is needed to make 64 liters of green paint, we first need to determine the ratio of blue paint to the total amount of paint in the green mixture.
Given:
So, for every 1 part of blue paint, there are 5 parts in the total mixture.
To find out how much blue paint is needed for 64 liters of green paint, we divide the total amount of green paint by the total parts in the mixture, and then multiply by the parts of blue paint:
Amount of blue paint=1/5×64
Amount of blue paint=64/5
Amount of blue paint=12.8 liters
Therefore, 12.8 liters of blue paint are needed to make 64 liters of green paint.
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