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Mathematics 13 Online
OpenStudy (anonymous):

HELp plz

OpenStudy (anonymous):

OpenStudy (anonymous):

@mathslover

mathslover (mathslover):

Sorry, I have extra class after 8 minutes. I will try to give you a hint though .

OpenStudy (anonymous):

hmmm k

mathslover (mathslover):

but that's too typical for a 10th grader :) ...

OpenStudy (anonymous):

how to solve ..

OpenStudy (anonymous):

equations of line are x-2z+3=0, or x+3=2z or \[\frac{ x+3 }{ 2 }=z ...\left( 1 \right)\] and y-z-4=0 or y-4=z ...(2) from(1) and (2) \[\frac{ x+3 }{ 2}=\frac{ y-4 }{ 1 }=\frac{ z }{1 } ...(3)\] \[d.r's of this line are 2,1,1 \] Any line through (2,1,-1) is \[\frac{ x-2 }{ a }=\frac{ y-1 }{ b }=\frac{ z+1 }{c }=t \left( say \right) ...\left( 4 \right)\] because (4) is perpendicular to (3) 2a+b+c=0 ...(5) any point on (4) is x=at+2,y=bt+1,z=ct-1 If it lies on the plane x+2y+3z-1=0 at+2+2bt+4+3ct-3-1=0 orat+2bt+3ct=0 or a+2b+3c=0 (6) solving (5) and (6) |dw:1377355709153:dw| from equation of line is \[\frac{ x-2 }{ 1w }=\frac{ y-1 }{ -5w }=\frac{ z+1 }{ 3w }\] \[\frac{ x-2 }{ 1 }=\frac{ y-1 }{ -5 }=\frac{ z+1 }{3 }\]

OpenStudy (anonymous):

correction 5th line after no. (4) at+2+2bt+2+3ct-3-1=0

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