Question

A current wire of $I = 3(A)$ is bent into a parabola given by $y = x^2$. Here $x$ and $y$ are in meters. The wire is placed in a magnetic field varying with position as $\vec{B} = 2x\hat{j}$ Tesla. Find the magnetic force vector acting on the part of the wire shown in the figure. Where $a = \sqrt{2}(m)$. A) $3\hat{k}$ B) $9\hat{k}$ C) $6\sqrt{2}\hat{k}$ D) $3\sqrt{2}\hat{k}$ E) $6\hat{k}$

Name: A current wire of I = 3(A) is bent into a parabola given by y = x^2. Here x and y are in meters. The wire is placed in a magnetic field varying with position as B⃗ = 2xĵ Tesla. Find the magnetic force vector acting on the part of the wire shown in the figure. Where a = √(2)(m). A) 3k̂ B) 9k̂ C) 6√(2)k̂ D) 3√(2)k̂ E) 6k̂
Uploaded: 2023-04-28T23:04:16-08:00
Duration: 1 min 21 s
Channel: Penny Riley
Description: A current wire of I = 3(A) is bent into a parabola given by y = x^2. Here x and y are in meters. The wire is placed in a magnetic field varying with position as B⃗ = 2xĵ Tesla. Find the magnetic force vector acting on the part of the wire shown in the figure. Where a = √(2)(m). A) 3k̂ B) 9k̂ C) 6√(2)k̂ D) 3√(2)k̂ E) 6k̂

          A current wire of $I = 3(A)$ is bent into a parabola given by $y = x^2$. Here $x$ and $y$ are in meters. The wire is placed in a magnetic field varying with position as $\vec{B} = 2x\hat{j}$ Tesla. Find the magnetic force vector acting on the part of the wire shown in the figure. Where $a = \sqrt{2}(m)$. A) $3\hat{k}$ B) $9\hat{k}$ C) $6\sqrt{2}\hat{k}$ D) $3\sqrt{2}\hat{k}$ E) $6\hat{k}$

A current wire of I = 3(A) is bent into a parabola given by y = x^2. Here x and y are in meters. The wire is placed in a magnetic field varying with position as B⃗ = 2xĵ Tesla. Find the magnetic force vector acting on the part of the wire shown in the figure. Where a = √(2)(m). A) 3k̂ B) 9k̂ C) 6√(2)k̂ D) 3√(2)k̂ E) 6k̂

Added by Stanley W.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Penny Riley

04/28/2023

Step 1

The magnetic force on a current-carrying wire in a magnetic field is given by the equation F = I * L * B * sin(theta), where F is the force vector, I is the current, L is the length of the wire, B is the magnetic field vector, and theta is the angle between the Show more…

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Texts: A current wire of I = 3 A is bent into a parabola given by y = 2x. Here x and y are in meters. The wire is placed in a magnetic field varying with position as B = 2xj Tesla. Find the magnetic force vector acting on the part of the wire shown in the figure. Where a = √2 m. A) 3k B) 9k C) 62k D) 3√2k E) 6k