Question
Substitute the bold word-segment with the most appropriate
idiom. She made every possible effort to finish the project before the deadline, but she was unable to complete it on time.Solution
The idiom burned the midnight oil means to work hard or stay up late to complete a task. It fits the context of someone making every effort to finish a project.
Option 2 ("bit the bullet") means to face something difficult, but it doesn't fit the context here.
Option 3 ("turned the tables") means to reverse a situation.
Option 4 ("jumped the gun") means to start something prematurely.
Nikhil spends x% of his salary on rent, then 30% of the balance on groceries, pays Rs. 6600 for transport, and saves Rs. 5496 from a total income of Rs....
The income of Amit is Rs. 12,000 greater than Bhuvan's income. Amit spends 75% of his income, whereas Bhuvan's expenditure is 80% of Amit's expenditure....
If 65% of the salary of ‘Ravi’ is equal to 52% of the salary of ‘Suresh’, then Ravi’s salary is what percentage of Suresh’s salary?
...- The price of a product is increased by Rs. 600. If the old price was 40% less than the new price, then the old price was:
Income of Ankit is Rs. 36,000. He spends 18% on rent, 22% on clothing, 'a%' on food, 28% on others and saves the rest. If his savings is Rs. 5,400, find...
- In 2021, Rahul uses 78% of his monthly earnings. In 2022, his income increased by 28%, and he raised his expenditure by 18%. Calculate the percentage growt...
The monthly incomes of A and B are in the ratio 3 : 4, and their monthly expenditures are in the ratio 2 : 3. If each of them saves Rs. 4,000 per month,...
The income ratio of Carlos to Diego is 4:9. Both individuals save ₹1200 each. If the ratio of their expenditures is 5:13, determine Diego's total expe...
Priya spent 45% of her income on rent and 30% on food. If 10% of the rent is Rs. 2700 more than 5% of the food amount, find her monthly income.
- A, B, and C earn a total of Rs. 88,800 per month. A spends 75% of his salary, B spends 70%, and C spends 65%. Their remaining savings are in the ratio 9:10...