Question

in a bicycle company , it requires 36 machines to produce some number of bicycle in 54 days . How many machines would be required to produce the same number of bicycles in 81 days ?can someone please answer
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Answer 1

Answer:

Given : In a bicycle company, it requires 36 machines to produce some number of bicycles in 54 days.

　

To find : How machines would be required to produce the same number of bicycles in 81 days?

　

☯ Solution : Let us assume "x" as number of machine, where "x is a variable" and using this we have to find a unknown value.

　

:⟹x=(x∗81)

⟹x=(x∗81)　

⟹x=(x∗81)　:⟹x=(54∗36)

⟹x=(x∗81)　:⟹x=(54∗36):⟹x= 1944

⟹x=(x∗81)　:⟹x=(54∗36):⟹x= 1944

⟹x=(x∗81)　:⟹x=(54∗36):⟹x= 1944

⟹x=(x∗81)　:⟹x=(54∗36):⟹x= 1944 　

⟹x=(x∗81)　:⟹x=(54∗36):⟹x= 1944 　:⟹x=24

　

Therefore, 24 machines requires to produce the same number of bicycles in 81 days.

Answer 2

Answer:

24 Days

Step-by-step explanation:

Let the number of bycycle be x

Then number of bycyles produced per day per machine is

$\frac{x}{54 \times 36}$

number of bycyles produced in 81 days is

$\frac{x}{54 \times 36} \times 81 = \frac{x}{24}$

there fore machines required for producing x cycles

$x \div \frac{x}{24} = 24$