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Find the unit vector in the same direction as v, written in the form ai +...
Find the unit vector in the same direction as v, written in the form ai + bj. Use fractions, not decimals, where applicable. Use sqrt() for the square root, where applicable. V=-5i + 12j a = b=
Find a unit vector u with the same direction as the given vector v. Use the square root symbol 'V' where needed to give an exact value for your answer. v=
The vector v has initial position and terminal point Q. Write v in the form ai + bj; that is, find its position vector. P = (6,2); Q=(-2,-4) OA. V = 81 +6j B. V = - 61 - 8j C. V = 61+ 8 OD. V = - 81 - 6
Write the vector v in the form of ai + bj given the magnitude and angle it makes with the x-axis. a. ||v|| = 5, a = 60° b. llvll = 3, a = 240°
Find a unit vector u with the same direction as v=<2,4>
Find the vector(s) v satisfying the given conditions. u = (5,2), u.v= = -7,1v2 = 25 v= (Simplify your answer. Type your answer in the form ai + bj. Use a comma to separate answers as needed. Use integers or fractions for any numbers in the expression.)
Find the unit vector whose direction is the same as the following velocity vector, ⃗v = 3.0 m/s ˆı − 4.0 m/s jˆ.
4 marks] Find a unit vector in the direction in which J(x,y) - V marks Find a unit vector in the direction in which f(r, decress most rapidly at P(3, 1); and find the rate of change of at P in that direction.
4 marks] Find a unit vector in the direction in which J(x,y) - V marks Find a unit vector in the direction in which f(r, decress most rapidly at P(3, 1); and find the rate of change...
are given. Write the vector v in terms of i and i whose magnitude |v|| and direction angle Ivl=38,0 = 45° v= (Simplify your answer. Type an exact answer, using radicals as needed. Use integers or fractions for any numbe ai + bj. Rationalize all denominators) Find zw. Leave your answer in polar form. z=2 cos 1 + i sin zw=[cos + i sin (Reduce any fractions. Describe the angle using awans between 0 and 21.) Plot the complex number....
The vector v has initial point P and terminal point Q. Write v in the form ai + bj, that is, find its position vector. P = (-3, 2), Q = (6,5) a= b=