`2-3/4x ,1/2+3/5y ,2+3a` etc. are linear polynomials.

2-(3)/(4)x,(1)/(2)+(3)/(5)y,2+3a etc.are linear polynomials.

The zero of the linear polynomial 2x+3 is

2x^2-3x+4,\ 2-x+x^2,\ 2y^2-3/2y+1/4 are quadratic polynomials.

Find the remainder when x^(3)+3x^(2)+3x+1 is divided by the following Linear polynomials : x

HCF and LCM of two polynomials are (x+y) and 3x^(5) + 5x^(4)y + 2x^(3)y^(2) - 3x^(2)y^(3) - 5xy^(4) - 2y^(5) , respectively. If one of the polynomials is (x^(2) - y^(2)) . Then, the other polynomial is

2x^(2)-3x+4,2-x+x^(2),2y^(2)-(3)/(2)y+(1)/(4) are quadratic polynomials.

Verify that (i) 4 is a zero of the polynomial , p (x) = x -4. (ii) -3 is a zero of the polynomial , q (x) = x+3. (iii) (2)/(5) is a zero of the polynomial , f (x) =2 - 5x. (iv) (-1)/(2) is a zero of the polynomial , g (y) = 2y +1.

Classify the follwing as a constant , linear , quadratic and cubic polynomials (i) 2-x^(2)+x^(3) (ii) 3x^(3) (iii) 5t - sqrt(7) (iv) 4-5y^(2) (v) 3 (vi) 2+x (vii) y^(3)-y (viii) 1+x+x^(2) (ix)t^(2) (x) (sqrt(2))x-1

Classify the follwing as a constant , linear , quadratic and cubic polynomials (i) 2-x^(2)+x^(3) (ii) 3x^(3) (iii) 5t - sqrt(7) (iv) 4-5y^(2) (v) 3 (vi) 2+x (vii) y^(3)-y (viii) 1+x+x^(2) (ix)t^(2) (x) (sqrt(2))x-1