1
JEE Main 2026 (Online) 28th January Evening Shift
MCQ (Single Correct Answer)
+4
-1
Change Language

A long cylindrical conductor with large cross section carries an electric current distributed uniformly over its cross-section. Magnetic field due to this current is:

A. maximum at either ends of the conductor and minimum at the midpoint

B. maximum at the axis of the conductor

C. minimum at the surface of the conductor

D. minimum at the axis of the conductor

E. same at all points in the cross-section of the conductor

Choose the correct answer from the options given below:

A

B, C Only

B

E Only

C

A, D Only

D

D Only

2
JEE Main 2026 (Online) 28th January Evening Shift
MCQ (Single Correct Answer)
+4
-1
Change Language

The speed of a longitudinal wave in a metallic bar is 400 m/s. If the density and Young's modulus of the bar material are increased by 0.5% and 1%, respectively then the speed of the wave is changed approximately to ______ m/s.

A

398

B

402

C

401

D

399

3
JEE Main 2026 (Online) 28th January Evening Shift
MCQ (Single Correct Answer)
+4
-1
Change Language

When the position vector $\vec{r} = x\hat{i} + y\hat{j} + z\hat{k}$ changes sign as $-\vec{r}$, which one of the following vector will not flip under sign change?

A

Velocity

B

Linear momentum

C

Acceleration

D

Angular momentum

4
JEE Main 2026 (Online) 28th January Evening Shift
MCQ (Single Correct Answer)
+4
-1
Change Language

A small block of mass m slides down from the top of a frictionless inclined surface, while the inclined plane is moving towards left with constant acceleration $a_0$. The angle between the inclined plane and ground is $\theta$ and its base length is $L$. Assuming that initially the small block is at the top of the inclined plane, the time it takes to reach the lowest point of the inclined plane is ________.

JEE Main 2026 (Online) 28th January Evening Shift Physics - Laws of Motion Question 12 English
A

$\sqrt{\dfrac{2L}{g\sin\theta - a_0 \cos\theta}}$

B

$\sqrt{\dfrac{4L}{g\sin 2\theta - a_0 (1+\cos 2\theta)}}$

C

$\sqrt{\dfrac{2L}{g\sin 2\theta - a_0 (1+\cos 2\theta)}}$

D

$\sqrt{\dfrac{4L}{g\cos^2 \theta - a_0 \sin\theta \cos\theta}}$

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