Question

a medical company had planned to fill 20L of cough syrup into small bottles of capacity 125mL each .if they are now to fill the same quantity of syrup in bottles of capacity 100mL each how many more bottles would they require

Answer 1

They will require 40 more bottles.

Answer 2

Answer:

Step-by-step explanation:

Concept:

The ability of someone or something to hold something is the definition of capacity. How many people can fit in a room is an illustration of capacity. The volume of water a cup can hold serves as an illustration of capacity.

A 3-dimensional object's capacity is the quantity it can hold or transport. It can also be considered as the volume of a three-dimensional object.

A set of logical expressions known as a capacity rule defines the limits of a resource's ability to handle one interaction or several simultaneous interactions of various media types.

Formula for no of bottles= (Total cough syrup/capacity)

Given:

Total cough syrup $=20L$

Capacity $(C1)=125mL$

Capacity $(C2)=100mL$

To find:

How many more bottles would they require.

Solution:

Given that Total cough syrup $=20L$

                  Capacity $(C1)=125mL$

                  Capacity $(C2)=100mL$

$1L=1000mL$

Total cough syrup $=20L$

                              $=20*(1000)mL$

                              $=20000mL$

$Case(i):$

No of bottles$=(Total cough syrup/Capacity(C1))$

No of bottles$=\frac{20000}{125}$

No of bottles$=160$

$Case (ii):$

No of bottles$=(Total cough syrup/Capacity(C2))$

No of bottles$=\frac{20000}{100}$

No of bottles$=200$

Extra bottles required $=Case(ii)-Case(i)$

                                     $=200-160$

                                      $=40$

How many more bottles would they require or extra bottles required is $40$.

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