1 Find a vector parallel to the line defined by the parametric equations (x(t) = -2t y(t) == 1- 9t z(t) = -1-t Additionally, find a point on the line.
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- Find the parametric equations for the line in the x-y plane which goes through the points (2,-1) and (1,3) in the x-y planefind the parametric equations for the line segment from (-2,5) to (7,-1) your equation for x should not be x=t. define your interval for the parameter t.Take the parametric equations x/12 = y/4 = z/9 and x-12/-10 = y-4/-4 = z-9/-7 find the scalar equation of the lines in the form of ax+by+cz+d=0
- How would I find the following parametric equation passing through 2 points?Write parametric equations for the line that passes through the point P ( 0 , 4 , 0 ) at time t = 0 and passes through the point Q ( − 3 , 10 , 15 ) at time t = 3 .Does this line pass through the point R ( 1 , 2 , − 4 ) ? How do you know? If the line does not pass through this point, find a new point on the line with integer coordinates that is close to R ( 1 , 2 , − 4 ) .Write parametric equations for the line that passes through the point P ( 0 , 4 , 0 ) at time t = 0 and passes through the point Q ( − 3 , 10 , 15 ) at time t = 3 .Does this line pass through the point R ( 1 , 2 , − 4 ) ? How do you know? If the line does not pass through this point, find a new point on the line with integer coordinates that is close to R ( 1 , 2 , − 4 ) .
- Complete the parametric equations of the line through the points (3,7,-6) and (-5,-2,-8) (t)-3-8t y(t)= z(t)= Calculator Check Answer -2859/assignments/1725773?module_item_id=4116610# 20 64 #3 N E 888 F4 F5 55 6 MacBook Air F6 R T Y D F G X C V & B H A * FB 7 8 9 C O J K L N M 4 V- H P A command 2 cationA 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