283. Given B= (10/r)i+( rcos θ) j+k in spherical coordinates. Find Cartesian points at (-3,4,0) a) -2i + j b) 2i + k c) i + 2j d) –i – 2k
283. Given B= (10/r)i+( rcos θ) j+k in spherical coordinates. Find Cartesian points at (-3,4,0) a) -2i + j b) 2i + k c) i + 2j d) –i – 2k
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Answer: a
Explanation: r = √(x2+y2+z2
) = √25 = 5
Θ = cos-1
(z/r) = 1
Φ = tan-1
(y/x) = tan-1
(-4/3)
Thus, B = -2i + j.
Answer: a
Explanation: r = √(x2+y2+z2
) = √25 = 5
Θ = cos-1
(z/r) = 1
Φ = tan-1
(y/x) = tan-1
(-4/3)
Thus, B = -2i + j.
Answer: a
Explanation: r = √(x2+y2+z2
) = √25 = 5
Θ = cos-1
(z/r) = 1
Φ = tan-1
(y/x) = tan-1
(-4/3)
Thus, B = -2i + j.
Answer: a
Explanation: r = √(x2+y2+z2
) = √25 = 5
Θ = cos-1
(z/r) = 1
Φ = tan-1
(y/x) = tan-1
(-4/3)
Thus, B = -2i + j.