4. Lines L1 and L2 , with parametric equations given below, intersect at the point P = (3,1,0), find the equation of the plane that contains both lines, L, and L2. L : x = 3– 2t, y=1+6t, z= 3t L2 : x...


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4.<br>Lines L1 and L2 , with parametric equations given below, intersect at the point P = (3,1,0), find<br>the equation of the plane that contains both lines, L, and L2.<br>L : x = 3– 2t, y=1+6t, z= 3t<br>L2 : x = 3+t,<br>y = 1+ 2t, z =-4t<br>%3D<br>Given the parametric equations of a line, x= xo +at, y= yo+bt, z= zo+ct<br>and the equation of a plane Ax+ By+Cz = D , where A, B, C, and D represent constants.<br>5.<br>- 00 <t< oO<br>Describe in words how you would determine if the line is in the plane?<br>

Extracted text: 4. Lines L1 and L2 , with parametric equations given below, intersect at the point P = (3,1,0), find the equation of the plane that contains both lines, L, and L2. L : x = 3– 2t, y=1+6t, z= 3t L2 : x = 3+t, y = 1+ 2t, z =-4t %3D Given the parametric equations of a line, x= xo +at, y= yo+bt, z= zo+ct and the equation of a plane Ax+ By+Cz = D , where A, B, C, and D represent constants. 5. - 00 <>< oo="" describe="" in="" words="" how="" you="" would="" determine="" if="" the="" line="" is="" in="" the="">

Jun 05, 2022
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