" (in "4-2,3z^(2)-13z+4

Find,whether or not the first polynomial is a factor of the second: 4-z,3z^(2)-13z+4 (ii) 2a-3,10a^(2)-9a-54y+1,8y^(2)-2y+1

Find,whether or not the first polynomial is a factor of the second: 4-z,3z^(2)-13z+4 (ii) 2a-3,10a^(2)-9a-54y+1,8y^(2)-2y+1

Find , whether or not the first polynomial is a factor of the second: 4-z ,\ \ 3z^2-13 z+4 (ii) 2a-3,\ 10 a^2-9a-5

Find , whether or not the first polynomial is a factor of the second: 4-z ,\ \ 3z^2-13 z+4 (ii) 2a-3,\ 10 a^2-9a-5

If z=3-2i then show that z^(2)-6z+13=0 Hence find the value of z^(4)-4z^(3)+6z^(2)-4z+17

Simplify combining like terms: -z^(2) +13z^(2) - 5z + 7z^(3) -15z

If z=3-4i then z^(4)-3z^(3)+3z^(2)+99z-95 is equal to

The sum of the distinct real roots of polynomial 72-36z-26z^(2)+13z^(3)+2z^(4)-z^(5)=0 will be

The equation of the line intersection of the planes 4x+4y-5z=12 and 8x+12y-13z=32 can be written as: (A) x/2=(y-1)/3=(z-2)/4 (B) x/2=y/3=(z-2)/4 (C) (x-1)/2=(y-2)/3=z/4 (D) (x-1)/2=(y-2)/(-3)=z/4

The equation of the line intersection of the planes 4x+4y-5z=12 and 8x+12y-13z=32 can be written as: (A) x/2=(y-1)/3=(z-2)/4 (B) x/2=y/3=(z-2)/4 (C) (x-1)/2=(y-2)/3=z/4 (D) (x-1)/2=(y-2)/(-3)=z/4