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A: I am attaching image so that you understand each and every step.
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Q: 50° 0 -5 + 10x 5x-5 R DA ОВ DC OD mLAQR = 95° mLSQR = 100° mLAQR = 55° m<SRQ = 45°
A:
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Solved in 2 steps with 1 images
- Write down the equations of any two distinct planes with normal vector n = 〈3, 2, 1〉that do not pass through the origin.Find an equation of the plane through (1, −3, 5) with normal vector n =〈2, 1, −4〉.Calculate the distance from point B=(−1,3,−1) to the plane that passes through point A=(3,2,−1) and has normal direction n =(5,4,4).
- Compute the "best fit" plane containing the following points: (4, 0, -2)(2, 1, -3)(-3, 1, 4)(-2.9, 0.9, 4.1) Enter the x-coordinate for the normal vector ( ___ , 20.3, 5.6).Give an equation of the plane with a normal vector n = ⟨1, 1, 1⟩ that passes through the point (1, 0, 0).Write the scalar equation of the line given the normal vector n =[1,−1] and a point Po (-5,1)
- 2.b) Which vector is not normal at the plane defined by 2x - 4y-6z+1=0?Find the linear equation of the plane through the point (2, −2, 6) and with normal vector j+2k.Find an equation of the plane that passes through (4,-1,2) and has a normal vector perpendicular to both ⟨ 3 , 1 , 1 ⟩ and ⟨ 5 , − 2 , 0 ⟩ . Simplify to general form.