Question

If a, b, y are the zeroes of a cubic polynomial then write a general cubic polynomial. Also, name the given terms according to the zeroes.​

Answer 1

Answer:

For the given equation, ax

For the given equation, ax 3

For the given equation, ax 3 +bx

For the given equation, ax 3 +bx 2

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2 +bx+c

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2 +bx+cProduct of the other roots =

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2 +bx+cProduct of the other roots = a

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2 +bx+cProduct of the other roots = ac

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2 +bx+cProduct of the other roots = ac

For the given equation, ax 3 +bx 2 +cx+d, 0 is the root of this equation implies d=0Hence, the equation is x(ax 2 +bx+c)The other two roots will be from ax 2 +bx+cProduct of the other roots = ac

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