Given aB = 0.2ax +nay + O.6az the unit vector along B. What should be the value of n if B has a magnitude of 2? O 0.575 O 0.489 O 0.6778 O 0.774

Q: Solve the following given vectors A, B and C: A = 2î + 3j + k B = -41 + 2j – k C = 2î – 3j+ 4k a)…

A:

Q: Find the angle between each of the vector pairs: A) A = -2.00i + 6.00j and B = 2.00i - 3.00j B) A…

A: Given vector pairs   A) A = -2.00i + 6.00j and B = 2.00i - 3.00j B) A = 3.00i + 5.00j and B = 10.00i…

Q: Given point P(r-0.8,0–30°,-45°)andE=1/r2[cosqart (sino/sine)ao], find (a) E at P; (b) |E| at P; (c)…

A:

Q: Solve for the required using the given vectors A = 31 – 8j + 6k B = 4 j+ 9k - 5i с. (А х В) x С C =…

A:

Q: Find a vector of magnitude 8 in the direction of i = (-4, –6, –1). Vector is Find a vector of…

A:

Q: Given the vectors A = (-2î + j) m and B = (4î – j) m- The direction of the resultant vector R = Å +…

A:

Q: Question 23 What is the resultant vector of the following vectors: C= 10m, 50 degrees E of S D= 20…

A:

Q: A vector ? = (−1.2 m)i+ (1.8 m)j. Find the magnitude and angle (between 0° and 360°, measured…

A: Answer is uploaded in 2nd step.

Q: The components of vector are A = - 3.5 and A = - 5.4, and the components of vector , are B = -4.3…

A:

Q: Q.2 Find the vector whose magnitude is 5 and which is in the direction of the vector 4i - 3j +k.

A:

Q: 1. N Find the magnitude of the vector B = - 2.00f + 3.00ĵ – 4.00k.

A: B→=-2.00j^+3.00j^-4.00k^=1.00j^-4.00k^B→=1.002+-4.002=4.12

Q: Find a unit vector that is perpendicular to both A=5i 2j + 2k ft and B= 3i + 2j + 4k ft.

A:

Q: Find a unit vector parallel to the resultant vectors y, = 12i – 6j + 4k and Y: =- 8i + 3j – 5k.

A: …

Q: Two vectors A= 17 - 2j and B = 2î + 3j. Find the approximate angle between the vectors (-3A) and…

A: Given:- vector,  A=i∧ -2j∧                              B=2i∧+3j∧Mutliply  by -3  in vector  A then…

Q: Suppose that à = 2i + j, B =i– 4j + k, and Ĉ = j+,k• What is the magnitude of the vector 2A – B + Ć…

A: Given Data:- The vectors are given as  A→=2i^+j^ B→=i^-4j^+k^ C→=j^+k^ Required:- We need to…

Q: Suppose that À = 2i + j, B = i- 4j + k, and Ĉ = j+k. What is the magnitude of the vector 2Ã – B + Ĉ;…

A:

Q: Two vectors A = 1î - 2j and B = 2î + 3j. Find the approximate angle between the vectors (-3A) and…

A:

Q: Two vectors, A and B, have magnitudes of 4.70 units and 9.36 units, respectively. The angle between…

A: The scalar product between two vectors is given by,

Q: Given two vectors with equal magnitudes of 59 and their sum vector 93j. Find the angle between them.

A:

Q: wo vectors are given by đ = 1.3i + 1.8) and 3 = 7.9î + 1.6). Find (a) à x B (b) ở - B.(c)( a + B).…

A:

Q: The components of vectors A and B are given as follows: Ax = 7.6 Bx = -5.1 Ay = -9.2 By = -6.8…

A:

Q: Question 1/13 The angle (in degree) between vector A= 10i+3j-4k and vector B= i-5j+6k is 1. O 150.8…

A: Given data: The vector A is A=10i+3j-4k. The vector B is B=i-5j+6k.

Q: Find a vector equation for the line through the point (8, –1, -2) parallel to the line x = 13 + 8t,…

A: Given  X = 13+8t Y = 24-5t Z = 39-2t Poin on line is (8,-1,-2)

Q: Find a unit vector whose first component is positive and is orthogonal to a  =  −5j + 2k  and  b  =…

A:

Q: The vector orthogonal to 77+2f and 57 +1ĵ is .. Answer: t

A:

Q: The components of vectors given as follows: Bx = -9.2 Cx = -4.5 By = -6.1Cy = + 4.3 The angle (less…

A:

Q: Two vectors, A and B, have magnitudes of 4.70 units and 9.81 units, respectively. The angle between…

A:

Q: Given A = 5.00i + 4.00j, B = 3.00j - 7.00k. Find the vector C = 2A - B %3D O + 4i – 10j – 7k O- 10j…

A: Given: A=5.00i+4.00j  B=3.00j-7.00k  To Find: C=2A-B

Q: The vector -5.2 A→ has a magnitude of 37 mm and points in the positive x direction. Find the x…

A:

Q: The magnitude of vector A" is 8.6. Vector lies in the fourth quadrant and forms an angle of 37 with…

A: Given data:  A magnitude of the vector A = 8.6 Vector lies in fourth quadrant  Angle (θ) = 37° with…

Q: Vector A is given by A = 3.00ź + 5.00j. Vector B is given by B=B,i+B,j, where B. = 5.81 and B, =…

A:

Q: The angle made by the vector A-i+j with x- axis is (a) 90° (b) 45° (c) 22.5° (d) 30°

A: Given vector A→=i^+J^

Q: Given the vector: Ã = (5.6t²)î + (-7.1t)j+ (8.7t)k Find the magnitude of: d²A for t = 2. dt

A:

Q: 1. Give the x and y components vectors of the given vectors. 25 N@52° a) X-Comp= y-comp= b) 72…

A:

Q: Find the x-component of this vector: 92.5 m 32.00 Remember, angles are measured from the +x axis.…

A: Horizontal and vertical component The projectile's movement horizontally as a result of velocity is…

Q: A= 2.00î + 6.00ĵ and B d= A+ B Given the vectors 3.00 î – 2.00j, and the vector difference D= A – B.…

A:

Q: Given the vectors A = (-2î + j) m and B = (4î – ĵ) m- The direction of the resultant vector R = Ã +…

A: The given vector A is  A→=-2i^+j^m The vector B is  B→=4i^-j^m The resultant vector…

Q: Solve the following given vectors A, B and C: A = 2î + 3j+ k B = -41 + 2j - k C = 2î – 3j+ 4k a) (AX…

A:

Q: Consider a Vector A =2î – 2 + 6k and another vector B=13î + 73 – 4.5k. Both of them has unit of…

A:

Q: Given the vectors Ā = (-2î + ĵ) m and B = (4î – j) m: The magnitude of the resultant vector R = 2Ã +…

A: Given data: Vector A is, A→=(-2i^+j^) m. Vector B is, B→=(4i^-j^) m

Q: Suppose that A= 2i + j, B = i– 4j + k, and Ĉ =j+k. What is the magnitude of the vector 2Å –B + Č, A)…

A: Given  Vectors are given as, A →=2i^+j^ B→=i^-4j^+k^ C→=j^+k^ Required  We have to find magnitude of…

Q: R = 2î + 3î + 4k Find the magnitude of the vector.

A: Answer is uploaded in 2nd step.

Q: Vector A has a magnitude of 5.00 units, and vector B has a magnitude of 9.00 units. The two vectors…

A: A = 5.00 units B = 9.00 units angle between them(θ) = 50.0o

Q: A vector is given by: i = (-2.11) + ( -4.28) ĵ+ ( 2.8 ) k. Determine the component of the unit…

A:

Q: You are given a vector in the zy plane that has a magnitude of 86.0 units and a y component of -58.0…

A:

Q: The vectors A and its negative vector have Same magnitude and direction.a O Same magnitude and…

A:

Proper Length

The theory of special relativity explains the connection between space and time to objects that move in a straight line at a constant speed. The objects move at the speed of light. When an object approaches light speed, its mass is endless and cannot move faster than light. The most crucial postulate of Einstein's special relativity is that the laws of nature do not change in each frame of reference.