All Exams Test series for 1 year @ ₹349 only
Question

The ratio of 20 hours to 7 days is equivalent to which of the following?

The correct answer is
5:42

To solve the problem, we need to find the ratio of 20 hours to 7 days and determine which of the given options it corresponds to.

Step 1: Convert days to hours

1 day = 24 hours.

Therefore, 7 days = \(7 \times 24 = 168\) hours.

Step 2: Express the ratio

We are given 20 hours to 7 days; in hours, this ratio becomes:

\(\frac{20}{168}\).

Step 3: Simplify the ratio

To simplify the fraction \(\frac{20}{168}\), we find the greatest common divisor (GCD) of 20 and 168, which is 4.

Simplified ratio: \(\frac{20 \div 4}{168 \div 4} = \frac{5}{42}\).

Hence, the ratio of 20 hours to 7 days is equivalent to 5:42.

Conclusion: The correct answer is 5:42, which matches option:

5:42

.

 

Was this answer helpful?

Important Questions from Simple Ratios

  1. A box containing the denominations of one rupee coins, five rupee coins and ten rupee coins amount to Rs.1360. There are equal number of coins in all denominations. What is the total number of coins in the box?
  2. The ratio between the prices of two bicycles is 15: 26. If the price of first is increased by 10% and that of second by 550, the ratio between the prices becomes 13: 22. What were the initial prices of the two bicycles?
  3. ₹1200 is divided among X, Y and Z such that 30 more than $3/5^{th}$ of X's share, ₹ 10 more than $2/5^{th}$ of Y's share and 20 more than $5/7^{th}$ of Z's share, all are equal. What is Z's share?
  4. Ram and Sham together have ₹ 285. If $2/3^{rd}$ of money with Ram is equal to $3/5^{th}$ of money with Sham, then what is the money with Ram?
  5. The ratio between the prices of two bicycles is 15:26. If the price of first is increased by 10% and that of second by Rs. 550, the ratio between the prices is 13:22. What were the initial prices of the two bicycles?
Need Expert Advice?

Start Your Preparation with Prepp Mobile App

Download the app from Google Play & App Store
Download the app from Google Play & App Store
Prepp Mobile App