To find the shortest distance between the two lines given by the vector equations:1. Line L1: \(\vec{r1} = \hat{i} + 2\hat{j} + \hat{k} + \lambda(\hat{i} - \hat{j} + \hat{k})\) 2. Line L2: \(\vec{r2} = 2\hat...
In the final part of the procedure, I use the Rank() window function in order to find the rank of the total distance between each path and show only the path ranking first. (Rank = 1). This is also the shortest distance path solution. Here is the T-SQL code for the stored proce...
To find the shortest distance between the two given skew lines, we can follow these steps: Step 1: Identify the lines and their direction ratiosThe lines are given in symmetric form:1. Line 1: x+17=y+1−6=z+112. Line 2: x−31=y−5−2=z−71 From the first line, we ...
百度试题 结果1 题目 Find the shortest distance between the lines with vector equations r=3 i+s j- k and r=9 i-2 j- k+t( i-2 j+ k) where s, t are scalars. 相关知识点: 试题来源: 解析3√ 2 or 4.24 反馈 收藏
r* (pmatrix) 2 0 1(pmatrix) =(pmatrix) 2 5 -4(pmatrix) and r* (pmatrix) 0 -1 0(pmatrix) =(pmatrix) 2 0 -4(pmatrix) 相关知识点: 试题来源: 解析 √ 5(2.24) 结果一 题目 Find the shortest distance between these pairs of skew lines. and 答案相关推荐 1Find the shortest...
百度试题 结果1 题目Find the shortest distance between the lines:r=f+f-k+λ(3i-5),and r=4Γ-k+u(2i+3k) A.9B.0◯1 D.◯5 相关知识点: 试题来源: 解析 a=1+j-ka∥(3i-j) C-a,C2-a2C-a3 反馈 收藏
题目(a) Find the shortest distance from the circle C x^10+y^2-6x+2y-6=0 to the line .x+
If x= (11)6 and y= 53, thend=√ ((x-1)^2+y^2+(6-x-2y)^2)=√ (( 56)^2+( 53)^2+( 56)^2)= 56√ 6The shortest distance from (1,0,-2) to the plane x+2y+z=4 is 56√ 6反馈 收藏
If you choose two certain points and others points outside the segment between those two points, the two points you choose might not neccessarily have the shortest distance. So your solution might not work. → Reply JioFell 5 years ago, # ^ | 0 actually I think the author has misu...
The distance between two points P(x1,y1)andQ(x2,y2) is given by the following formula: S=(x2−x1)2+(y2−y1)2 By using this formula, we can find a function that will represent the distance of an arbitrary point on the line from the indicated point. Using the equation of...