Vector A - 6.0i - 4.0k.Enter the x, y, and components of the vector separated by commas.az.ay, az = 0.83,0,-0.55Submit✓ CorrectPart BPrevious AnswersConstruct a unit vector that is antiparallel to AEnter the x, y, and components of the vector separated by commas.bz, by, b₂ = -0.83,0,0.55SubmitPart CPrevious Answers✓ CorrectConstruct two unit vectors that are perpendicular to A and that have no y-component.Enter the x, y, and components of the vectors separated by commasCz. C₂, C₂. dz. dy, d₂ =- | ΑΣΦ 4-3√/1313,0,--3√1313Your submission doesn't have the correct number of answers. Answers should be separated with a comma.No credit lost. Try again.

Answered: Image /qna-images/answer/1c6981bb-87be-46ff-903f-29cce3fb5853.jpg

Answered: Construct two unit vectors that are…

Similar questions

Find the area of the triangle determined by the points P, Q, and R. Find a unit vector perpendicular to plane PQR . P(-1,1,0), Q(0,0,1), R(0,0, – 1)
Question 2: The cross product of A and B vectors was shown by C vector. Please calculate the vector. A = 21 - j+ 2k B = 3i + 4j – k a) č = AxB=?
None
Vector A has a magnitude of 4 m and lies in the xy plane directed at 45 degrees counterclockwise from the positive x axis, whereas the vector B has a magnitude of 3m and lies in the yz plane directed at 30 degrees from the positive z axic. Find the cross product A x B and the angle between the vectors.
Find the area of the triangle determined by the points P, Q, and R. Find a unit vector perpendicular to plane PQR. Р(- 1,1, - 2), Q(-2,0,1), R(0, -2, - 1)
A 20.0° SALA +y C 160 60.0⁰ (a) Number i B (b) Number i The three displacement vectors in the drawing have magnitudes of A = 5.98 m, B = 6.75 m, and C = 4.20 m. Find the resultant ((a) magnitude and (b) directional angle) of the three vectors by means of the component method. Express the directional angle as an angle above the positive or negative x axis which is less than 90°. +x Units Units
Consider the three displacement vectors A = (4î – 3ĵ) m, B (2î – 5j) m, and C = (-3î + 5j) m. Use the component method to determine the following. (a) The magnitude and direction of the vector = A +B + C. 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 direction -45 ° counterclockwise from the +x axis (b) The magnitude and direction of E A -B +C. %3D magnitude Be very careful with the signs of the components. Remember that -A means to replace each component of A with the negative of its value. m direction ° counterclockwise from the +x axis
Three displacement vectors of a croquet ball are shown in the figure, where |A| = 16.0 units, |B| = 25.0 units, and |c] = 20.0 units. B. A 45.0° 45.0° (a) Find the resultant in unit-vector notation. R = units (b) Find the magnitude and direction of the resultant displacement. magnitude |unit(s) direction ° counterclockwise from the +x axis
Consider two vectors A and B. A = 11 + 133 and B = 14 - 16 Find the unit vector that points in the same direction as the vector A + 2B. Write the unit vector in the form (U‚Î + U‚ĵ) N = U₁ =
Question: Vectors A and B are given such that A = & B = . Find a unit vector u perpendicular to the plane determined by A and B.
Two vectors, and lie in the xy plane. Their magnitudes are 4.26 and 6.04 units, respectively, and their directions are 302° and 45.0°, respectively, as measured counterclockwise from the positive x axis. What are the values of (a) and (b) 7 × 3? (a) (b) Number i Number i Units Units
Borsalino wants to buy some ice cream in the nearest convenience store. He has to walk 5.3 meters, 12 degrees in the north of east direction to reach the doorstep of the convenience store. He then enters the store and walks straight to cashier, two meters due northwest. Let Á be the displacement vector with a magnitude of 5.3 meters directed 12 degrees in the north of east direction, and let B be the displacement vector with a magnitude of two meters due northwest. Express vectors Á and B in unit vector component form. À = + B - + The net displacement is given by the vector sum: :Ř=À +B. Ř- By Pythagorean theorem,the magnitude of the displacement is: |Ř = meters. The direction of the resultant displacement is: 0 = north of east.

SEE MORE QUESTIONS

Construct two unit vectors that are perpendicular to A and that have no y-component. Enter the z, y, and components of the vectors separated by commas.