I have been working on this problem for a while what is the correct way to solve this? **Original Question****Thomson Charge to Mass**Suppose we have an electron moving perpendicular to a B-field along a circular path of radius 17 cm. If imposition of an E-field of 17.8 kV/m makes the path straight, what is the value of B?\[ B\text{field} = \underline{\hspace{2cm}} \]---**Error Analysis**Suppose our E-field measurement has an uncertainty of 0.25 kV/m and our radius of curvature measurement has an uncertainty of 0.6 cm. What is the total uncertainty associated with the magnetic field we just calculated?\[ dB\text{tot} = \underline{\hspace{2cm}} \]

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OriginalQuestion Thomson Charge to Mass Suppose we have an electron moving perpendicular to a B-field along a circular path of radius 17 cm. If imposition of an E-field of 17.8 kV/m makes the path straight, what is the value of B? Bfield= ErrorAnalysis Suppose our E-field measurement has an uncertainty of 0.25 kV/m and our radius of curvature measurement has an uncertainty of 0.6 cm. What is the total uncertainty associated with the magnetic field we just calculated? dBtot=

OriginalQuestion Thomson Charge to Mass Suppose we have an electron moving perpendicular to a B-field along a circular path of radius 17 cm. If imposition of an E-field of 17.8 kV/m makes the path straight, what is the value of B? Bfield= ErrorAnalysis Suppose our E-field measurement has an uncertainty of 0.25 kV/m and our radius of curvature measurement has an uncertainty of 0.6 cm. What is the total uncertainty associated with the magnetic field we just calculated? dBtot=