352. Find the Laplace equation value of the following potential field V = ρ cosφ + z
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a Explanation: (Del)2 (ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0 = 0, this satisfies Laplace equation. The value is 0.
a
See lessExplanation: (Del)2
(ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0
= 0, this satisfies Laplace equation. The value is 0.
A Explanation: (Del)2 (ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0 = 0, this satisfies Laplace equation. The value is 0.
A
See lessExplanation: (Del)2
(ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0
= 0, this satisfies Laplace equation. The value is 0.
Answer: 0 Explanation: (Del)2 (ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0 = 0, this satisfies Laplace equation. The value is 0.
Answer: 0
See lessExplanation: (Del)2
(ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0
= 0, this satisfies Laplace equation. The value is 0.
Answer: a Explanation: (Del)2 (ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0 = 0, this satisfies Laplace equation. The value is 0.
Answer: a
See lessExplanation: (Del)2
(ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0
= 0, this satisfies Laplace equation. The value is 0.
a) Explanation: (Del)2 (ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0 = 0, this satisfies Laplace equation. The value is 0.
a)
See lessExplanation: (Del)2
(ρ cosφ + z)= (cos φ/r) – (cos φ/r) + 0
= 0, this satisfies Laplace equation. The value is 0.