A is a constant vector ř is a displacement vector PROOF a and b a) V· († x Ã) = 0 b) ỹ• [F(à • F)] = 4(÷ F) %3D
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is a constant vector
is a displacement vector
PROOF a and b
a) V· († × Ã) = 0
b) ỹ• [F(Õ F)] = 4(÷F)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4fb3f1c5-cc66-4c31-bf59-3b1367842c27%2Fa6dca711-a92c-476b-975a-e638038f1ea2%2Fcjpkypg_processed.png&w=3840&q=75)
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- M PRACH Consider the three displacement vectors A = (4î - 3ĵ) m, B = (61 - 7ĵ) m, and C = (-8î + 5ĵ) m. Use the component method to determine the following. (Take the +x direction to be to the right.) (a) the magnitude and direction of the vector D = A + B + C X magnitude Note that all three vectors lie in the xy plane so the sum of these vectors will also lie in the xy plane. m X The angle you give does not put the sum into the correct quadrant.° counterclockwise from the +x axis direction (b) the magnitude and direction of E= -A-B+C magnitude m direction counterclockwise from the +x axisK, F, & T are shown below. K 37, F = 47, & T = 48. Let R = SK - 9F + ST. Determine the com You are expected to know how to draw vectors and may be asked to do so on a test. Vector K Vector F Vector T R Direction of R Submit Answer KU 50 ||Fx = | 50 60* Ry o relative to the HORIZONTAL in quadrant - Choose quadrant - Vector R 11M Hello, i need help understanding how do you find the sin and cosine of E1 x and y along with E2 x and y. This problem is complete that im showing here please explain with this problem how you got the sin and cosine to start the problem for vector addition!!!
- Question 6 B0/1 pt 5 20 Hint 1 Hint 2 Suppose you walk 29 m straight west and then 29 m straight north. Answer all questions assuming the +x - axis is to the east. • How far are you from your starting point? D = • What is your displacement vector? ÿ) m • What is the direction of your displacement? degrees relative to the + axis. Question 7 C0/1 pt 5 20 n 10Three vectors à = A½î + 6ĵ – 3k, B = -2î + By} – 3k and Č = î + 3j + C,k obey the condition Ả – 2B + 3Č = j. The unknown scalar components Ax, By and Cz are %3DVector A = 2 +33 and vector B = 51-43 +3k. Part A What is the cross product Ax B? Find the -component. Express your answer as integer ► View Available Hint(s) A × B]x = Submit Part B IVE ΑΣΦ α B Y V Ax By = A Submit T P Σ Previous Answers Φ Ψ Ω Find the y-component. Express your answer as integer ▸ View Available Hint(s) € n 6 T φ - ΑΣΦ ħ 0 χ E • * Incorrect; Try Again: 5 attempts remaining A component of a cross product does not equal the product of the respective vector components. You may need to review The Vector Cross Product. You may want to review Hint 1. How to approach the problem. K y @ 2 μ ? ?