Please step by step determine if the two planes are parallel. If parallel, find the distance...
Problem 1. (33 Points) (a) Consider the following: Are these two planes parallel? If not, find the parametric equation of their line of intersection (b) Describe the set of all points P = (x, y, z) such that the distance from P to the y-axis is twice the distance from P to the zz-plane. (c) Describe the set of all points P (r, y, 2) such that the distance from P to the plane x + 5y-4z = 1 equals...
Find the distance between the two parallel planes. Planei: 2x + 3y + 92 = 9 Planez: 4x + 6y + 182 = 306 Distance: Submit Question
Find a vector parallel to the line of intersection of the two planes 2x - y + z = 1, 3x + y + z = 2.
Find the distance between the parallel planes -2x - 2y+z=1 and -2.-2y+z=4 Decimal answers will not be accepted.
Problem 14. (8 points) Find the distance between the parallel planes -2x – 2y+z=1 and -2x - 2y+z=19 Decimal answers will not be accepted.
Find the equations of the planes that bisect the angles between the two planes P1: x+y+z=1 P2: 2x-3y+z+1=0 7) Find the equations of the planes that bi sect the angles between the two planes Ix+y+z=1 92: 2 x - 3y + Z +-0
Given two lines in space, either they are parallel, they intersect, or they are skew (lie in parallel planes). Determine whether the lines below, taken two at a time, are parallel, intersect, or are skew. If they intersect, find the point of intersection. Otherwise, find the distance between the two lines. 12.5.65 Question Help Given two lines in space, either they are parallel, they intersect, or they are skew (lie in parallel planes). Determine whether the lines below, taken two...
A point charge q is located between two mutually parallel conducting planes. Its distance from each plane is equal to l. Find the magnitude of the plane acting on the charge if the planes have charge density x1 and x2.
Please help with these problems. 8. Consider the two planes listed below 2x - y + z = 1 +y-2=2 These two planes intersect at a right angle. Show that this is true by showing their normal vectors are perpendicular. Find the parametric equations of their line of intersection. Is the line of intersection (call this L) for these planes parallel, perpendicular (intersect at 90 degrees), skew (not parallel, don't intersect), or none of the above to the line: F(t)...
Determine, in terms of the radius of the atom, the distance between adjacent close packed planes in FCC, BCC, and HCP Please explain them step by step, thanks in advance!