Problem 3.10 12 of 12 Three vectors are shown in the figure. Their magnitudes are given in arbitrary units. (Figure 1) Constants | Periodic Table Determine the components of the sum of the three vectors. Express your answers using three significant figures separated by a comma. να ΑΣφ Figure < 1 of 1 (Ã + B + Č),, (Ã + B + Č), = Request Answer Submit Ä (A = 44.0) 28.0° 56.0° Part B Determine the magnitude of the sum of the three vectors. Č (C= 31.0) Express your answer using three significant figures. P Pearson B (B = 26.5) Problem 3.10 12 of 12 Three vectors are shown in the figure. Their magnitudes are given in arbitrary units. (Figure 1) Constants | Periodic Table V ΑΣφ Ã + B + Č = Figure Submit Request Answer < 1 of 1 > Part C Determine the angle above x axis of the sum of the three vectors. Express your answer using three significant figures. A (A = 44.0) 56.0°/ 28.0° ΑΣφ Č (C= 31.0) P Pearson B (B = 26.5)
Hello, can you help me with this problem, all the parts, provide in-depth work. There are 3 total parts I attached them as 2 different screenshots, can you also make sure to make clear what the answer is.
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Problem 3.10 12 of 12 Three vectors are shown in the figure. Their magnitudes are given in arbitrary units. (Figure 1) Constants | Periodic Table Determine the components of the sum of the three vectors. Express your answers using three significant figures separated by a comma. να ΑΣφ Figure < 1 of 1 (Ã + B + Č),, (Ã + B + Č), = Request Answer Submit Ä (A = 44.0) 28.0° 56.0° Part B Determine the magnitude of the sum of the three vectors. Č (C= 31.0) Express your answer using three significant figures. P Pearson B (B = 26.5)
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Problem 3.10 12 of 12 Three vectors are shown in the figure. Their magnitudes are given in arbitrary units. (Figure 1) Constants | Periodic Table V ΑΣφ Ã + B + Č = Figure Submit Request Answer < 1 of 1 > Part C Determine the angle above x axis of the sum of the three vectors. Express your answer using three significant figures. A (A = 44.0) 56.0°/ 28.0° ΑΣφ Č (C= 31.0) P Pearson B (B = 26.5)
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