To determine the electric potential at point P, examine the diagram showing the three charges situated along the y axis.take Note that d << r (or d/r << 1, but not zero). A possible approach is to treat the system as a point charge plus an electric dipole, which allows you to derive an expression for the electric potential at point P. d d +Q -2Q -Q P
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Q: Q2 = -6. 6 µC dr = 1.08 x 10-5 m d23 = 5.40 x 10-6 m 0 = 30.0° d13 = 9. 35 x 10-6 m fy Q1 = +17.0 µC…
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Q: You cause a particle to move from point A, where the electric potential is 17.7 V, to point B, where…
A: Given : VA = 17.7 V VB = -22.3 V
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Q: 2: Point charges are located at the corners of a square of sided as shown in the Given: q-0.1 uC, q=…
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A: Given: A charge q1=3 μC placed at origin. Charge q2=-9 μC is at x=1 m Coulomb constant is k=8.99×109…
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Q: look at the three charges along they axis. shown in the image. Find an expression for the electric…
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Q: 외 2, + 1 | | y | 1 1 | A
A: Q1 =15.4 μC. , Q2 =−38.6 μC , Q3 =57.3 μC & x = y = 60.1cm = 0.601 m
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A: Given that:Q1=28.1μC=28.1×10-6CQ2=23.1μC=23.1×10-6Ca=1.90 m
Q: wo point charges Q1 = +4.20 nC and Q₂ = -2.60 nC are separated by 45.0 cm. (a) What is the electric…
A: According to the given data Q1=+4.20nC Q2=-2.60nC Distance(D)=45cm=0.45m We need to find (a)…
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Q: 2. The figure below shows a total charge +Q distributed uniformly over a circular ring of radius R.…
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Q: Determine the charge and coordinates for the position of the two particles. Give the charge (in nC)…
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Q: In a certain region of space, the electric potential varies along an x-axis as shown in the figure…
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Q: - The electric potential in a region of space is V (300 V.m) √I²+y² where and y are in meters.
A: Given data, Electric potential V=300x2+y2, and point x,y=2.7,2.8
Q: Two point charges Q1= +40 nC and Q2= -30 nC are 100 mm apart. Point A is midway between the charges…
A: We have two charges of magnitude Q1=40 nC and Q2=-30 nC which are separated by a distance d=100 mm.…
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- Three point charges, Q₁ = 21.4 µC, Q2 = −38.6 µC, and Q3 = 57.3 µC, are arranged as shown in the figure. The lengths y and x both equal 80.1 cm. Calculate the electric potential V at point A. V = x10 TOOLS V Q₁ + Q2 + A Q3Six negative point charges and two positive point charges are arranged in a circle as shown in the figure. The charges have equal magnitude. The magnitude of the electric potential generated by each charge is 120 V at the origin. What is the net electric potential generated by all the charges at the origin O? 90 y -Q Fig. A Answer: Net potential Answer: Net potential Volts VoltsWhat is the electric potential at the dot in the figure? The charge on Q1 is 4.00 nC, the charge on Q2 is 5.00 nC and the charge on Q3 is 3.00 nC. The distance between charge Q1 and charge Q2 is 7.00 cm. The distance between Q2 and Q3 is 2.00 cm. 2.80×103 V 2.42×103 V 2.18×103 V 1.00×103 V
- Consider two separate systems with four charges of the same magnitude q = 16 µC arranged in the vertexes of a square of length h = 35 cm, see the picture below. Calculate the electric potential at the center of the square (points A and C) and at the middle of the bottom side of the square (points B and D). h A. C. h B D -4 The potential at point A, VA = 2324567.7 x Units V The potential at point B, Ve = 2378380.6 Units V The potential at point C, Vc =0 Units V The potential at point D, V, = -908380.8: v Units v How much work is required to move a -12 µC charge from point A to point B? The work required, W = -0.64575 xUnits J How much work is required to move a -12 µC charge from point C to point D? Units J The work required, Wc-p = 10.90Consider the figure shown below. Q1=2.15×10−9 C and Q2=−7.35×10−9 C. Calculate the electric potential at the location marked '3'. Charges Q1, Q2, and point '3' are all located at integer coordinates that you can read off of the graph. Assume the electric potential at infinity is zero.Need help with the following question, please and thank you!
- The three charges in the figure below are at the vertices of an isosceles triangle. Let q = 6.50 nC and calculate the electric potential at the midpoint of the base. (Let d, = 1.50 cm and d, = 7.00 cm.) d2 d1 -20436.21 Your response differs significantly from the correct answer. Rework your solution from the beginning and check each step carefully. kVA solid aluminum sphere with radius a has an explicitly negative charge,−q. Concentric with the aluminum sphere is a copper spherical shell with inner radius b, outer radius c, and an explicitly positive charge, +Q. Assume that the magnitude of the positive charge on the copper shell is greater than the magnitude of the negative charge on the aluminum sphere, and take the electric potential at infinity as zero. Enter an expression for the electric potential, V, that is valid for a