Question

An engine can draw 95 liters of water in a minute . How much time will it take to draw 13965 liters of water​

Answer 1

$\LARGE{ \underline{\underline{ \pink{ \bf{ANSWER}}}}}$

It will take 147 min to draw 13965 liters of water

Explanation

☆GiveN☆

• A machine Takes 1 min to draw 95 liters of water.

☆To Find☆

• Time taken to draw 13965 liters of water.

☆SolutioN☆

95 liters of water can be drawn in 1 min.

In this question when the time increases the liters of water drawn should increase. ∴ Direct Proportion.

$\frac{x}{y} = k$

$\frac{95}{1} = \frac{13965}{y}$

Now cross multiply

$95 \times y = 13965$

$y = \frac{13965}{95}$

$y = 147$

So, It will take 147 min to draw 13965 liters of water

》More Information《

What is direct Proportion?

Ans: If in a question one quantity increases the other quantity decreases then we can say that these quantities are in Direct Proportion. Key word for direct Proportion is x ÷ y = k

Answer 2

ANSWER:

It will take 147 min to draw 13965 liters of water

Explanation

☆GiveN☆

A machine Takes 1 min to draw 95 liters of water.

☆To Find☆

Time taken to draw 13965 liters of water.

☆SolutioN☆

95 liters of water can be drawn in 1 min.

In this question when the time increases the liters of water drawn should increase. ∴ Direct Proportion.

\frac{x}{y} = k

y

x

=k

\frac{95}{1} = \frac{13965}{y}

1

95

=

y

13965

Now cross multiply

95 \times y = 1396595×y=13965

y = \frac{13965}{95}y=

95

13965

y = 147y=147

So, It will take 147 min to draw 13965 liters of water

》More Information《

What is direct Proportion?

Ans: If in a question one quantity increases the other quantity decreases then we can say that these quantities are in Direct Proportion. Key word for direct Proportion is x ÷ y = k