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[" 73.Equation of the line,which bisects the obtuse angle "],[" between the lines "x-2y+4=0" and "4x-3y+2=0" ,is: "],[[" (a) "(4-sqrt(5))x-(3-2sqrt(5))y+(2-4sqrt(5))=0," () "],[" (b) "(3-2sqrt(5))x-(4-sqrt(5))y+(2+4sqrt(5))=0," (c) none of these "],[" (c) "(4+sqrt(5))x-(3+2sqrt(5))y+(2+4sqrt(5))=0," (d) none of these "]]

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The equaiton of the line which bisects the obtuse angle between the lines x-2y+4=0 and 4x-3y+2=0 (A) (4-sqrt(5))x-(3-2(sqrt(5)) y+ (2-4sqrt(5))=0 (B) (3-2sqrt(5)) x- (4-sqrt(5))y+ (2+4(sqrt(5))=0 (C) (4+sqrt(5)x-(3+2(sqrt(5))y+ (2+4(sqrt(5))=0 (D) none of these

The equaiton of the line which bisects the obtuse angle between the lines x-2y+4=0 and 4x-3y+2=0 (A) (4-sqrt(5))x-(3-2(sqrt(5)) y+ (2-4sqrt(5))=0 (B) (3-2sqrt(5)) x- (4-sqrt(5))y+ (2+4(sqrt(5))=0 (C) (4+sqrt(5)x-(3+2(sqrt(5))y+ (2+4(sqrt(5))=0 (D) none of these

sqrt(2)x + sqrt(3)y=0 sqrt(5)x - sqrt(2)y=0

The distance between the parallel lnes y=2x+4 and 6x-3y-5 is (A) 1 (B) 17/sqrt(3) (C) 7sqrt(5)/15 (D) 3sqrt(5)/15

The distance between the parallel lnes y=2x+4 and 6x-3y-5 is (A) 1 (B) 17/sqrt(3) (C) 7sqrt(5)/15 (D) 3sqrt(5)/15

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Solve for x and ysqrt(2)x-sqrt(3)y=0,sqrt(5)x+sqrt(2)y=0

If angle between the lines (x-2)/(1)=(y-3)/(2)=(z+5)/(-2) and 2x-y-kz=lambda is cos^(-1)((2sqrt(2))/(3)) then find k( A) sqrt((3)/(5))(B)(3)/(sqrt(5))(C)(sqrt(5))/(3)(D)sqrt((5)/(3))

The shortest distance between the line yx=1 and the curve x=y^(2) is (A)(3sqrt(2))/(8) (B) (2sqrt(3))/(8) (C) (3sqrt(2))/(5) (D) (sqrt(3))/(4)