If the line x-1/2 y+1/3 z/4
WebSinclair_Gids_Issue_04d4£4d4£4BOOKMOBI¯X Ü } @ ' -¯ 6Á > D] LÉ U4 ]E e¾ nœ vü - …e ‹³"‘ù$™â&žö(¤Ä*¬ ,´..ºÒ0ÁÐ2È¥4Ï.6Öû8ÝÌ:ãVè >ìš@ó>Bû D „F ¿H FJ (L VN (KP 1[R 9øT CÝV L^X RmZ ZU\ ]4^ ^ ` ^ôb _ d ±Àf Û°h áxj ïèl tn ¸p r (¸t 0Pv E x L0z P W ~ ^ € c°‚ i°„ pˆ† t ˆ x@Š ‡ Œ ’ÀŽ ž0 ¸”’ ½” Õ– ß ˜ 쬚 ... Web10 feb. 2024 · Answer: (1, 1, 1) Step-by-step explanation: Given line is Any point on this line can be put in the form (2m-1, 3m-2, 4m-3) The required point lies on the plane x + y + 4z = 6 we have (2m-1)+ (3m-2)+4 (4m-3)=6 2m-1+3m-2+16m-12=6 21m=21 m=1 Therefore, the required point is (2 (1)-1, 3 (1)-2, 4 (1)-3) (2-1, 3-2, 4-3) (1, 1, 1) Advertisement
If the line x-1/2 y+1/3 z/4
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WebLet x - 1 2 = y + 1 3 = z - 1 4 = u where is any constant. So for any point on this line has co-ordinates in the form (2u+1,3u-1,4u+1) x - 3 1 = y - k 2 = z 1 = v. So for any point on this … WebMessage-ID: 1256964788.56277.1681338292107.JavaMail.csuser@audmzcmscf01.aumeldmz.local> Subject: Exported From Confluence MIME-Version: 1.0 Content-Type: multipart ...
WebFind the line of intersection of the planes. The planes are x+2y+3z=1 and x-y+z=1. My guess would be to set them equal to each other, since they are both equal to 1, we could … WebThe first line is given by. L 1: x − 1 2 = y + 1 − 1 = z − 5 6. and the symmetric form of the other line is. L 2: x − 1 1 = y + 1 1 = z − 5 − 3. Clearly, L 1 ∩ L 2 is the point ( 1, − 1, 5). …
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WebSolution: Given equation of line is 3x−2 = 4Y −3 = 5z−4 So, DR's of a line are (3,4,5). Since, line is parallel to the plane, therefore normal to the plane is perpendicular to the line. ∴ …
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