Use the equations to find dz/əx and əz/ðy. хуz %3D sin(x +у + 2) əz ax əz ду II II

A parametric equation of a line in R3 through the point (zo, yo, zo) and parallel to another line with the following parametric equation x = x₁ + at y = y₁ + bt z = 2₁ + ct is 0 x= = (x₁ - x0) + at y = (y₁ - yo) + bt Z= = (2₁-zo) + ct x = x₁ + at y=yo+bt z = 20 + ct tER x = x₁ + (x₁ -xo)t y = yo + (y₁ - yo)t te R z = 20 + (21 - 2o)t tER x= xo + (yoc - zob)t y=yo+ (zoa - xoc)t te R 2= 20 + (zob - yo a)t H= = (xo-x₁) + at y = (30-3₁) + bt z = (20 - 2₁) + ct tER tER

can you make problem more clearer to understand Find vectors u and v such that the parametric equation of the line y= mx + b can be expressed as [yx] = tu + v.

Find the set of points satisfying the equation in the complex variable z: |z|^2 +ℝ(z^2) = 4 where ℝ means “real part” and sketch the resulting curve(s).

Find parametric equations for the line through (-4,1,1) parallel to the x-axis. Let z = 1. y3= (Type expressions using t as the variable.) Textbook Calculator Print

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Write √²+²+2x-y=3 as a polar equation r = f (0).

Please give as much as detail as possible. Find the parametric equations of the line which passes through the point (2,0,-3) in the direction of the vector v = <0,-1,5> and find the distance between the point (-3,1,-5) and this line.

Find parametric equations for the line through the point P(-3,4,-2) parallel to the vector 4i - 7j - 3k. OA. x=4t+3 y = -7t-4 Z=-3t+2 O c. x= -4t-3 y=-7t+4 z=3t-2 ہے CH OB. x= -4t+3 y = 7t-4 z = -3t+2 OD. x=4t-3 y = - 7t+4 z = -3t-2

Use the parameter t to write parametric equations representing the given curve.  Line passing through (0, 2) and (3, 1)