m =1 gm The pith ball shown below has a mass of 1 gram and a charge of -3nC. Q = -3 nC When aelectric field, E, is turned on the pith ball moves into equilibrium as shown below. The tension in the string is 10mN at 30° to the horizontal. 2. Find the magnitude and direction of the E field (15 points) T= 10mN
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- Two equal charges are situated on the x axis at 40.0 cm on either side of the origin as shown in the figure below. Location A is on the perpendicular bisector at a distance of 21.0 cm from the origin on the y axis. (Assume that the +x axis is directed to the right and they axis is directed up.) 91 *A 92 (a) If q,- -3.50 C and q,- -3.50 C what is the net electric field due to both charges at location A? Express your answer in vector form. 1.64-10%) x Did you consider the symmetry of the situation? What is the net contribution to the field from the x components of the field from each charge? N/C (b) If a, 3a, (where q,- -3.50 pC), what is the net electric field at location A due to both charges? Express your answer in vector form -4.68-10%-4.1-10% x If the two charges are unequal, what is the net contribution to the field from each charge in the two perpendicular directions? N/C1. A small charge (q = 5µC) is moving through a uniform B-field (0.6 T) at a 30° angle to the field. The speed of the particle is 6.0x10³ m/s. What is the force on the particle? A. 0.002 N B. 0.006 N C. 0.009 N D. 0.012 NAsap plzzzz
- What is the electric field at a point 0.200 m to the right of a +1.50*10^-8 C charge? Include a + or - sign to indicate the direction of the field. (Unit = N/C)A particle with mass m = 4.50 mg and charge Q = 75.0 μC enters a region of space where there exists an electric field between two vertically arranged parallel conducting plates, which carry opposite charges - these charges establish the field between the plates. The particle enters via a hole in the positively charged plate and after a short time leaves the region via a hole in the negatively charged plate as shown in Figure 2. The field between the plates is 3, 150 ÎN C¹. If the plates are 15.0 cm apart, and the particle enters with a speed of 5.70 x 10²m s¹, determine the speed of the particle as it exits the region between the plates. V Figure 2:THE FIGURE BELOW SHOWS A CROSS SECTION OF TWO LONG, THIN COAXIAL CYLINDERS OF RADIUS a AND b. THE CYLINDERS CONTAIN EQUAL CHARGES A PER UNIT LENGTH AND OPPOSITE SIGNS. A POSITRON ROTATES IN A CIRCULAR PATH BETWEEN THE CYLINDERS AND CONCENTRIC TO THEM. FIND ITS KINETIC ENERGY FOR À= 30 nC/m
- thanks!!Questions 5-6 refer to the figure below. 0.25 m 0.1 m 91 в 0.1 т A 92 5. In the Figure q = -6.25 × 10–9 C and 2 = -12.5 × 10-9 C are separated by a distance of 0.25 m. Calculate the E-field due to q1 and q2 at point A, which is a distance of 0.1 m to the left of q1. A. – 384.7 ât N/C В. - 6536.1 î N/C C. 384.7 ât N/C D. 6536.1 â& N/C 6. In the Figure q1 = -6.25 × 10–9 C and 2 = -12.5 × 10-9 C are separated by a distance of 0.25 m. Calculate the E-field due to q and q2 at point B, which is a distance of 0.1 m to the left of q2. A. – 529.6 â& N/C B. – 8740.3 ât N/C C. 529.6 £ N/C D. 8740.3 ⣠N/C3. A uniform B-field is is directed along the +z axis. A charged particle is moving in the field. It takes on a clockwise circular path of decreasing radius in the xy plane. Which of the following must be true? A. The speed is decreasing and the particle is positive B. The speed is decreasing and the particle is negative C. The speed is increasing and the particle is positive D. The speed is increasing and the particle is negative