Aspire's Library

A Place for Latest Exam wise Questions, Videos, Previous Year Papers,
Study Stuff for MCA Examinations

CUET Previous Year Questions (PYQs)

CUET Logarithms And Indices PYQ


CUET PYQ
List I List II
A. Kailash Satyarthi I. Chemistry
B. Abhijit Banerjee II. Peace
C. Vinkatraman Ramakrishnan III. Physics
D. Subrahmanyan Chandrasekhar IV. Economics






Go to Discussion

CUET Previous Year PYQ CUET CUET 2023 PYQ

Solution

List I List II
A. Kailash Satyarthi II. Peace
B. Abhijit Banerjee IV. Economics
C. Venkatraman Ramakrishnan I. Chemistry
D. Subrahmanyan Chandrasekhar III. Physics

CUET PYQ
The value of $; e^{\log 10 \tan 1^\circ + \log 10 \tan 2^\circ + \log 10 \tan 3^\circ + \cdots + \log 10 \tan 89^\circ} ;$ is





Go to Discussion

CUET Previous Year PYQ CUET CUET 2023 PYQ

Solution

Using property: $\log a + \log b = \log(ab)$ So expression becomes: $e^{\log 10 \left(\tan 1^\circ \tan 2^\circ \cdots \tan 89^\circ\right)}$ Using identity: $\tan \theta \tan (90^\circ-\theta) = 1$ All terms cancel pairwise: $\tan 1^\circ \tan 89^\circ \cdot \tan 2^\circ \tan 88^\circ \cdots = 1$ Thus exponent becomes $\log 10 (1)=0$ So value $= e^0 = 1$

CUET PYQ
Math List I with List II : $\omega \ne1$ is a cube root of unity.
 LIST I LIST II
A. $\log _4(\log _3(81))=$I. 0 
B. ${3}^{4\log _9(7)}={7}^k$, then k =II. 3 
C. ${2}^{\log _3(5)}-{5}^{\log _3(2)}=$ III. 1
D. $\log _2[\log _2(256)]=$IV. 2
Choose the correct answer from the options given below:





Go to Discussion

CUET Previous Year PYQ CUET CUET 2022 PYQ

Solution



CUET


Online Test Series,
Information About Examination,
Syllabus, Notification
and More.

Click Here to
View More

CUET


Online Test Series,
Information About Examination,
Syllabus, Notification
and More.

Click Here to
View More

Limited Seats
× Aspire MCA Promotion

Game Changer NIMCET Test Series 2026

Boost your preparation with mock tests, analysis and rank-focused practice.

JOIN NOW
Ask Your Question or Put Your Review.

loading...