Any one qwestion ans please no hand writing solution The law of Biot and Savart generalizes to the case of surface currentsasB=0x dawhere is the local charge density, is the local velocity, and da is adifferential area element.A cylindrical shell with radius R and length W carries a uniformcharge Q and rotates about its axis with angular speed w. The centerof the cylinder lies at the origin O and its axis is coincident with thex-axis, as shown in (Figure 1)Use the above equation as an alternative means to derive themagnetic field at the center of the cylinder.0dldxRPart DWhat is its vector product by unit vector , x f?Express your answer in terms of the variables z, R, o, and w, if needed. Enter the x, y, and zcomponents of the vector product separated by commas.—| ΑΣΦx= R²x0,- Rax cos d, -Rox sin dSubmit* Incorrect; Try Again; 4 attempts remainingPart EB =An area element on the cylinder may be written as da Rdx do. Use this and the previouslyestablished information to write the generalized law of Biot and Savart as a double integral. Evaluate theintegral to determine the magnitude of the magnetic field B at the center of the cylinder.Express your answer in terms of the variables po, Q, R, W, o, and w, if needed.SubmitPrevious Answers Request AnswerPart FIVE ΑΣΦμ QR² w2л(W² + R²)X Incorrect; Try Again; 5 attempts remainingSubmit1Previous Answers Request AnswerDetermine the direction of the magnetic field B at the center of the cylinder.The magnetic field has only z-component.The magnetic field has only z-component.The magnetic field has only y-component.The magnetic field has all components.✓ Correct?Previous Answers

Given: A cylindrical shell with a radius of R. The length of the cylinder is given by W Q is the…

The law of Biot and Savart generalizes to the case of surface currents as B=4x da where is the local charge density, is the local velocity, and da is a differential area element. A cylindrical shell with radius R and length W carries a uniform charge and rotates about its axis with angular speed w. The center of the cylinder lies at the origin O and its axis is coincident with the z-axis, as shown in (Figure 1) Use the above equation as an alternative means to derive the magnetic field at the center of the cylinder. Part D What is its vector product by unit vector F. F? Express your answer in terms of the variables z, R, o, and w, if needed. Enter the x, y, and z components of the vector product separated by commas. ΨΕ ΑΣΦ x= R²xw, - Rax cos d, - Rax sin d Submit Previous Answers Request Answer ?

The law of Biot and Savart generalizes to the case of surface currents as B=4x da where is the local charge density, is the local velocity, and da is a differential area element. A cylindrical shell with radius R and length W carries a uniform charge and rotates about its axis with angular speed w. The center of the cylinder lies at the origin O and its axis is coincident with the z-axis, as shown in (Figure 1) Use the above equation as an alternative means to derive the magnetic field at the center of the cylinder. Part D What is its vector product by unit vector F. F? Express your answer in terms of the variables z, R, o, and w, if needed. Enter the x, y, and z components of the vector product separated by commas. ΨΕ ΑΣΦ x= R²xw, - Rax cos d, - Rax sin d Submit Previous Answers Request Answer ?