A polynomial in x of degree three vanishes when `x = 1 and x = -2,` and has the values 4 and 28 when `x=-1 and x=`2` respectively. Find the polynomial.

A polynomial in x of degree three vanishes when x = 1 and x =- 2 and has the values 4 and 28 when x =- 1 and x = 2 respectively, then f(1) is

A polynomial in x of degree 3 vanishes when x=1 and x=-2, ad has the values 4 and 28 when x=-1 and x=2, respectively. Then find the value of polynomial when x=0

A polynomial in x of degree three vanishes when x = 1 and x =- 2 and has the values 4 and 28 when x =- 1 and x = 2 respectively, then find the value of polynomial when x=0 .

A polynomial in x of degree 3 vanishes when x=1 and x=-2 , ad has the values 4 and 28 when x=-1 and x=2 , respectively. Then find the value of polynomial when x=0 .

A polynomial in x of degree 3 vanishes when x=1 and x=-2 , ad has the values 4 and 28 when x=-1 and x=2 , respectively. Then find the value of polynomial when x=0 .

A polynomial in x of degree 3 vanishes when x=1 and x=-2 , ad has the values 4 and 28 when x=-1 and x=2 , respectively. Then find the value of polynomial when x=0 .

A polynomial in x of the third degree which will vanish when x=1&x=-2 and will have the values 4&28 when x=-1 and x=2 respectively is

A polynomial P(x) of third degree vanish when x=1 & x=-2 . This polynomial have the values 4 & 28 when x=-1 and x=2 respectively. If the polynomial P(x) is divided by (x+3), the remainder is -32 b. 100 c. 32 d. 0

A polynomial P(x) of third degree vanish when x=1 & x=-2 . This polynomial have the values 4 & 28 when x=-1 and x=2 respectively. If the polynomial P(x) is divided by (x+3), the remainder is a. -32 b. 100 c. 32 d. 0

Find a polynomial in x, of the second degree which vanishes when x = -3 and have values 24 and 62 when x = 3 and x = 4 respectively.