Đề Ôn Tập Kiểm Tra Hình Học

Find the equation of the plane passing through the point M(9;1;−3) and parallel to the plane (P): 2y−6z−6=0.

• 2y−6z−20=0.

• 2y−6z+20=0.

• 2y−6z+22=0.

• 2y−6z+21=0.

Find the equation of the plane passing through the point M(5;−9;7) and parallel to the plane (P): 4x+4y−4=0.

• 4x+4y−16=0.

• 4x+4y−17=0.

• 4x+4y+16=0.

• 4x+4y−18=0.

Find the equation of the plane passing through the point M(5;−3;−8) and parallel to the plane (P):−2x+2y+4z−3=0.

• −2x+2y+4z−49=0.

• −2x+2y+4z+48=0.

• −2x+2y+4z−48=0.

• −2x+2y+4z−50=0.

Find the equation of the plane passing through the point M(−1;−2;7) and parallel to (Oyz).

• x+z=0.

• x+1=0.

• x−1=0.

• x=0.

Find the equation of the plane passing through the point M(3;−1;−9) and parallel to (Oyz).

• x−3=0.

• x=0.

• x+z=0.

• x+3=0.

Find the equation of the plane passing through the point M(8;9;4) and parallel to the plane (Oxz).

• y−9=0.

• y+9=0.

• y=0.

• x−8=0.

Find the general equation of the plane (P) passing through the point M(4;0;−6) and having the direction vectors a= (5;2;−1) and b= (1;−1;−2).

• 4x−6z−22=0.

• −5x+9y−7z−22=0.

• −5x+9y−7z+22=0.

• 4x−6z+22=0.

Find the general equation of the plane (P) passing through the point M(3;−1;−4) and having the direction vectors a= (6;0;4) and b= (−1;−6;−1).

• 3x−y−4z−214=0.

• 3x−y−4z+214=0.

• 24x+2y−36z+214=0.

• 24x+2y−36z−214=0.

Find the general equation of the plane (P) passing through the point M(-4;-6;-4) and receiving a = (1;-5;5) and b = (-5;2;-4) as a pair of direction vectors.

• 10x−21y−23z−178=0

• −4x−6y−4z−178=0

• −4x−6y−4z+178=0

• 10x−21y−23z+178=0

In the space Oxyz, the equation of the perpendicular plane of the segment AB knowing A(1;5;8), B(−7;−15;−26) is

• −8x−20y−34z+430=0

• −3x−5y−9z+430=0

• −3x−5y−9z−430=0

• −8x−20y−34z−430=0