thanks in advance for the answer
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hey mate
here's the solution
here's the solution
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Here is your solution
Let,
r and R are the radii of the base of two cylindrical jars.
Let h and H are the heights of the two cylindrical jars.
Now,
Diameter of the first jar/Diameter of the second jar = 3/4
=> 2πr/2πR = 3/4
=> r/R= 3/4
Again,
Volume of the first jar/Volume of the second jar = 1 (since same amount of the milk contain)
=> πr^2 h/πR^2 H = 1
=> r^2 h/R^2 H = 1
=> (r^2 /R^2 )×(h/H) = 1
=> (3/4)^2 × (h/H) = 1
=> (9/16) × (h/H) = 1
=> h/H = 1/(9/16)
=> h/H = 16/9
=> H/h = 9/16
=> H : h = 9 : 16
HENCE,
So, the ratio of their heights is 9 : 16
Hope it helps you
Let,
r and R are the radii of the base of two cylindrical jars.
Let h and H are the heights of the two cylindrical jars.
Now,
Diameter of the first jar/Diameter of the second jar = 3/4
=> 2πr/2πR = 3/4
=> r/R= 3/4
Again,
Volume of the first jar/Volume of the second jar = 1 (since same amount of the milk contain)
=> πr^2 h/πR^2 H = 1
=> r^2 h/R^2 H = 1
=> (r^2 /R^2 )×(h/H) = 1
=> (3/4)^2 × (h/H) = 1
=> (9/16) × (h/H) = 1
=> h/H = 1/(9/16)
=> h/H = 16/9
=> H/h = 9/16
=> H : h = 9 : 16
HENCE,
So, the ratio of their heights is 9 : 16
Hope it helps you
smartyAnushka:
nice
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