Question:medium

Find the odd one out regarding the main teachers of Sufi Silsila :

Show Hint

Hazrat Nizamuddin Auliya spent his entire spiritual life in Delhi. His shrine remains an iconic devotiol hub in the heart of Delhi, not Agra.

Updated On: Jul 28, 2026

Shaikh Fariduddin Ganj-i Shakar : Ajodhan
Shaikh Nizamuddin Auliya : Agra
Shaikh siruddin Chirag-i-Delhi : Delhi
Khwaja Qutbuddin Bakhtiyar Kaki : Delhi

Show Solution

The Correct Option is B

Solution and Explanation

Was this answer helpful?

0

Top Questions on Religious Histories: Bhakti-Sufi Traditions

How did the practices and teachings of Sufi saints in medieval India promote a sense of unity? Explain with examples.
- CBSE Class XII - 2025
- History
- Religious Histories: Bhakti-Sufi Traditions
View Solution
How did Mirabai’s devotion contribute to the broader understanding of divine love? Explain with examples.
- CBSE Class XII - 2025
- History
- Religious Histories: Bhakti-Sufi Traditions
View Solution
How did the Alvars and Nayanars contribute to the development of the Tamil Bhakti Movement? Explain with examples.
- CBSE Class XII - 2025
- History
- Religious Histories: Bhakti-Sufi Traditions
View Solution
How did the Virashaiva tradition initiated by Basavanna contribute to the religious and social reform movements in medieval Karnataka? Explain with examples.
- CBSE Class XII - 2025
- History
- Religious Histories: Bhakti-Sufi Traditions
View Solution
Want to practice more? Try solving extra ecology questions todayView All Questions

Questions Asked in CBSE Class XII exam

The role of a catalyst is to change _____________ .

CBSE Class XII - 2025
Surface Chemistry

Which of the following statements is true for the function \[ f(x) = \begin{cases} x^2 + 3, & x \neq 0, \\ 1, & x = 0? \end{cases} \]

CBSE Class XII - 2024
Functions

\( \int_a^b f(x) \, dx \) is equal to:

CBSE Class XII - 2024
Functions

Let \( \theta \) be the angle between two unit vectors \( \mathbf{\hat{a}} \) and \( \mathbf{\hat{b}} \) such that \( \sin \theta = \frac{3}{5} \). Then, \( \mathbf{\hat{a}} \cdot \mathbf{\hat{b}} \) is equal to:

CBSE Class XII - 2024
Vector Algebra