A uniform magnetic field →B=(20^i−30^j+50^k) T exists in the space. A charge particle with specific charge 10319 C/kg enters this region at time t=0 with a velocity →v=(20^i+50^j+30^k) m/s. The pitch of the helical path for the motion of the charged particle will be:

A uniform magnetic field →B=(20^i−30^j+50^k) T exists in the space

1.	A uniform magnetic field →B=(20^i−30^j+50^k) T exists in the space. A charge particle with specific charge 10319 C/kg enters this region at time t=0 with a velocity →v=(20^i+50^j+30^k) m/s. The pitch of the helical path for the motion of the charged particle will be:
Answer» A uniform magnetic field $\to B = (20^i - 30^j + 50^k) T$ exists in the space. A charge particle with specific charge $\frac{10^{3}}{19} C/kg$ enters this region at time $t = 0$ with a velocity $\to v = (20^i + 50^j + 30^k) m/s$ . The pitch of the helical path for the motion of the charged particle will be:

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A uniform magnetic field →B=(20^i−30^j+50^k) T exists in the space. A charge particle with specific charge 10319 C/kg enters this region at time t=0 with a velocity →v=(20^i+50^j+30^k) m/s. The pitch of the helical path for the motion of the charged particle will be:

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