A flagpole sits at the center of a playground. Initially, a child is located 8.50 m due north of the flagpole. Two minutes later, the child is 6.00 m away from the flagpole in the direction 37.0° south of east. The displacement of the child lies between which two cardinal directions? O South and west O North and east O North and west O South and east
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- I start walking. The 1st leg of my trip I walk dA = 130 m at θA = 19° south of east. The 2nd leg of my trip I walk dB = 55 m at θB = 13° north of east. On my final leg I walk dC = 95 m at θC = 69.5° north of west. Choose the coordinate system so that x is directed towards the east, and y is directed towards the north. a) Write an expression for the x-component of the final displacement in terms of the given quantities. b)Write an expression for the y-component of the final displacement in terms of the given quantities. c) What is the magnitude of my displacement vector (in meters) as measured from the origin? d) What is the angle of my displacement vector as measured counterclockwise from the +x-axis?Two vectors are given by A = 4.00 i + 7.00 j and B = 5.00 i – 3.00 j. What is the resultant displacement vector C= A + B as a magnitude and direction? Group of answer choices 11.6 @ 97.2º 9.85 @ 24.0º 6.96 @ 12.8º 8.06 @ 336º 19.3 @ 32.1º 7.84 @ 352ºVector A is 30° below the x-axis. Vector B is 35° to the right of the negative y-axis. You will be asked to find the resultant, R = A + B. What is the magnitude of the resultant? Group of answer choices R = 13.7 m R = 4.04 m R = 10.3 m R = 19.4 m
- Could I have help with this physics questionI 2 BE Suppose you walk 13.0 m straight west and then 21.0 m straight north. How far are you from your starting point, 25 m what is angle of the resultant vector, 57.5 O and what is the compass direction of a line connecting your starting point to your final position? 58 X °W of N43. John is walking around campus. John walks 2.4 km north. John then makes a left turn and walks 1.45 km west. Finally, John makes a right turn and walks 1.2 km north and sits on a bench. What is the magnitude and displacement of John from the starting point? А. 3.9 km, 24° north of west В. 3.9 km, 66° north of west С. 5.3 km, 70° north of west D. no answer is correct Е. 5.3 km, 59° north of west
- You walk 48.9 m to the north. You then turn 43.2 degrees to your right, so that you are facing 90-43.2 degrees north of east, and walk another 17.2 m. How far are you from where you originally started?When adding vectors (3,30°) + (5,120°) + (7,225°), what is the direction of the resultant? O -27.93 deg O 118.34 deg O 169.7 deg O 241.76 deg O 225 degComplete the table below: Vector 1 Vector 2 Vector 3 Vector 4 Vector 5 Vector 6 x-component 15m 2cm 5N 3lbf 2cm 3mm y-component Magnitude 100N 25m 5lbf Direction 30° W of N 40° s of E NE Solve what is asked: 1. What is the resultant of Vectors 1, 3 and 5? 2. What is the Vector 4 – Vector 2 + Vector 6? 3. If Vector 7 is 3i + 4j, then what is Vector 3 + Vector 7? 4. If Vector 7 is 3i + 4j, then what is Vector 6 - Vector 7?
- Vector A is 30° to the left of the negative y-axis. Vector B is 65° above the negative x-axis. Vector C points to the right. You will be asked to find the resultant, R = A + B + C. What is the direction of the resultant? Group of answer choices 60.9° below the x-axis 16.5° below the x-axis 73.5° below the x-axis 57.1° below the x-axism Let B = 5.05 m at 60.0°. C and A have equal magnitudes. The direction angle of Ĉ is larger than that of A by 25.0°. Let A · B = magnitude . . 29.1 m² and B C = 36.3 m². Find the magnitude (in m) and direction (in degrees) of A. directionProblem 8: Consider two vectors A and B, expressed in unit vector notation as A= aji+ azj and B = bji+ bzj. A. Part (a) Enter an expression for the vector sum A + B in terms of quantities shown in the expressions above. A+B = B 7 8 HOME a i j k 4 5 6 a1 a2 bị 1 2 3 b2 d + END - h VO BACKSPACE CLEAR m DEL Submit Hint Feedback I give up! Hints: 0% deduction per hint. Hints remaining: 2 Feedback: 0% deduction per feedback. Part (b) Enter an expression for the difference vector A - B in terms of quantities shown in the expressions above. Part (c) Enter an expression for the square of the magnitude of the sum vector |A + B| in terms of quantities shown in the expressions above.