Question:
Why did she insist on buying tickets both for herself and her son that day?
Why did she insist on buying tickets both for herself and her son that day?
Updated On: Jun 18, 2024
Hide Solution
Verified By Collegedunia
Solution and Explanation
Xiao Ye insisted on buying a ticket for himself that day, but Tao Ying bought one for him as a symbol of sustaining his esteem, even though he didn't need one.
Was this answer helpful?
0
0
Top Questions on One centimetre
- How did Tao Ying’s son influence the way she led her life?
- CBSE CLASS XII
- English
- One centimetre
- Pick out instances from the story to show that official rules are often arbitrary.
- CBSE CLASS XII
- English
- One centimetre
- Tao Ying was very careful about spending money. What were her reasons for refusing the compensation offered by the temple officials?
- CBSE CLASS XII
- English
- One centimetre
- Why was her final vindication important to Tao Ying?
- CBSE CLASS XII
- English
- One centimetre
- What made Tao Ying decide whether to buy a ticket or not when she rode a bus alone?
- CBSE CLASS XII
- English
- One centimetre
View More Questions
Questions Asked in CBSE CLASS XII exam
Analyse the characters of William Douglas from ‘Deep Water’ and Mukesh from ‘Lost Spring’ in terms of their determination and will power in pursuing their goals.
- Assertion (A): Molecularity of reaction is determined experimentally. Reason (R): Molecularity is applicable only for an elementary reaction and not for a complex reaction.
- CBSE CLASS XII - 2025
- Chemical Kinetics
- If $M$ and $N$ are square matrices of order 3 such that $\det(M) = m$ and $MN = mI$, then $\det(N)$ is equal to :
- Verify that lines given by \( \vec{r} = (1 - \lambda) \hat{i + (\lambda - 2) \hat{j} + (3 - 2\lambda) \hat{k} \) and \( \vec{r} = (\mu + 1) \hat{i} + (2\mu - 1) \hat{j} - (2\mu + 1) \hat{k} \) are skew lines. Hence, find shortest distance between the lines.}
- Prove that, in the Bohr model of the hydrogen atom, the time period of revolution of an electron in the \( n \)-th orbit is proportional to \( n^3 \).
View More Questions