The figure shows a wire segment of length As = 4.2 cm, centered at the origin, carrying o direction (as part of some complete circuit). To calculate the magnitude of the magnetic point several meters from the origin, we can use the Biot-Savart law as B = (Ho/4TT)i As ( essentially constant over the segment. Calculate B (in unit-vector notation) at the (x,

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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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PLEASE be clear in your answer since the last time I posted was incorrect, thanks.

The figure shows a wire segment of length As = 4.2 cm, centered at the origin, carrying current i = 2.3 A in the positive y
direction (as part of some complete circuit). To calculate the magnitude of the magnetic field B produced by the segment at a
point several meters from the origin, we can use the Biot-Savart law as B = (Ho/4m)I As (sin E)/r². This is because r and e are
essentially constant over the segment. Calculate B (in unit-vector notation) at the (x, y, z) coordinates (a) (0, 0, 6.5 m), (b) (0,
8.7 m, 0), (c) (9.6 m, 9.6 m, 0), and (d) (-5.8 m,-6.5 m,0).
As-
(a) B (0,0,6.5 m) = (Number i
Units
nT
(b) |B| (0,8.7 m, 0) = Number o
Units
T
(c) B (9.6 m, 9.6 m, 0) = (Number i
! Units
pT
(d)
(-5.8 m,-6.5 m,0) = (Number i
! Units
nT
v )k
>
Transcribed Image Text:The figure shows a wire segment of length As = 4.2 cm, centered at the origin, carrying current i = 2.3 A in the positive y direction (as part of some complete circuit). To calculate the magnitude of the magnetic field B produced by the segment at a point several meters from the origin, we can use the Biot-Savart law as B = (Ho/4m)I As (sin E)/r². This is because r and e are essentially constant over the segment. Calculate B (in unit-vector notation) at the (x, y, z) coordinates (a) (0, 0, 6.5 m), (b) (0, 8.7 m, 0), (c) (9.6 m, 9.6 m, 0), and (d) (-5.8 m,-6.5 m,0). As- (a) B (0,0,6.5 m) = (Number i Units nT (b) |B| (0,8.7 m, 0) = Number o Units T (c) B (9.6 m, 9.6 m, 0) = (Number i ! Units pT (d) (-5.8 m,-6.5 m,0) = (Number i ! Units nT v )k >
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