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Q: Don't use chat gbt it chat gbt means downvote solve correctly as soon as possible
A: According to question Given to us :Horizontal distance ( let's take R) = 23 mInitial horizontal…
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Q: Don't use chat gpt It Chatgpt means downvote
A: 1. Period of the Oscillator:The period of an oscillator is the time it takes for the function to…
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- If A = - - 43 and B = -31 - 23, î Ā calculate the angle between two vectors à + B and Ả – B. O 11° O 79⁰ 10⁰ 89⁰ 80° O 90°Find the magnitude and direction of 2A+ B-3C if A = 8.50 m, B = 10.0 m, and C = 9.50 %3D m. B 50° 60° 35°Vector A is 3 units in length and points along the positive x-axis; vector B is 4 units in length and points along a direction 37° from the positive x-axis, and vector C is 11.5 units and points along a direction 150°. What is the direction of the resultant with respect to the positive x-axis in degrees? O 55.5° O 133.2 ° O 114.77° O 284 ° O 85.1 ° 青
- Find the magnitude (2A + B).C , where A = 3i + j-k and B = %3D 2i – j+k and C = 5i + 3k %3DGiven the vectors A = (-2î + j) m and B = (4î – ) m. The direction of the resultant vector R = Ả + B is %3D %3D O a. 0 = 180° %3D O b. 0 = 45° Oc. 0 = 90° O d. 0 = 0° %3Dplease give right answer, thanks in advance!
- Which one of the following expressions may be used to correctly find the angle 0 in the drawing? 6.00 m 9.00 m O e = sin-1 (6/6.71) O 0 = cos1 (9/6) e = sin1 (6/9) O e = tan 1 (6/9) O 8 = cos" (6/9) , esc F3 F4 16 F7 %23 24 3.Displacement d1 is in the yz plane 59.9° from the positive direction of the y axis, has a positive z component, and has a magnitude of 3.39 m. Displacement d2 is in the xz plane 20.8° from the positive direction of the x axis, has a positive z component, and has magnitude 1.02 m. What is the angle between d1 and d2?H.W. Find the resultant of the three displacement vectors in the drawing by means of the components method. The magnitudes of the vectors are: JĀ| = 5m, B|= 5m and jč| = 4m %3D Ans. Ē = -2.19î + 2.04j B We can also find the magnitude K200 600 X + and direction of the resultant: R = 2.99 ; 0 = –42.8°
