Analytical Geometry – Calculate angle between lines- Exercise 4419 Post category:Analytical Geometry Post comments:0 Comments Exercise Calculate the cosine of the angle between the line x−12=y+21=z+53\frac{x-1}{2}=\frac{y+2}{1}=\frac{z+5}{3}2x−1=1y+2=3z+5 And between the line given as the intersection of the two plains 2x−y+3z=12x-y+3z=12x−y+3z=1 5x+4y−z=75x+4y-z=75x+4y−z=7 Final Answer Show final answer cosα=348106\cos\alpha=\frac{34}{\sqrt{8106}}cosα=810634 Solution Coming soon… Share with Friends Read more articles Previous PostAnalytical Geometry – line equation perpendicular to two vectors – Exercise 4426 Next PostAnalytical Geometry – Calculate the equation of a plain passing through two parallel lines – Exercise 4417 You Might Also Like Analytical Geometry – Calculate parameter values in a line equation – Exercise 5513 June 8, 2019 Analytical Geometry – Calculate a point of intersection between a line and a plain – Exercise 5508 June 8, 2019 Analytical Geometry – Calculate a plane equation given a point and a perpendicular – Exercise 3599 February 27, 2019 Analytical Geometry – Calculate a plane equation with 3 points – Exercise 3603 February 27, 2019 Analytical Geometry – Calculate a plane equation with 3 points – Exercise 3610 February 27, 2019 Analytical Geometry – Calculate a plane equation with a point and a parallel plane – Exercise 3612 February 27, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Analytical Geometry – Calculate a point of intersection between a line and a plain – Exercise 5508 June 8, 2019
Analytical Geometry – Calculate a plane equation given a point and a perpendicular – Exercise 3599 February 27, 2019
Analytical Geometry – Calculate a plane equation with a point and a parallel plane – Exercise 3612 February 27, 2019