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Cubic Polynomial and Its Graphical Representation

Let p(x) beca...

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Let p(x) because cubic polynomial such that coefficient of x ki power 3 is 1 p(1)=1,p(2)=2 and (3)=3 ,then value of p(4)is

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Q. A cubic polynomial P(x) is such that

P (1) = 1

P (2) = 2

P (3) = 3

P (4) = 5

P (6)

Q. Let f(x) be a cubic polynomial such that the coefficient of

x^{3}

is 1. If f(1) = 1, f(2) = 4 and f(3) = 9, then the value of f(5) is

P (x)

be a four-degree polynomial with leading coefficient equal to

1.

P (1) = - 1,

P (2) = 1,

P (3) = 3,

P (4) = 5,

lim x \to 1 \frac{P (x) + 3 - 2 x}{(x - 1)}

P (x) = x^{6} + a x^{5} + b x^{4} + c x^{3} + d x^{2} + e x + f

be a polynomial such that

P (1) = 1; P (2) = 2; P (3) = 3; P (4) = 4; P (5) = 5

P (6) = 6

, then find the value of

P (7)

p (x) = x^{2} - 4 x + 3

find the value of

p (0), p (1), P (2), p (3)

and obtain zeroes of the polynomial

p (x)

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