For division of polynomials is it necessary to have only one variable?? What if th question would be
divide polynomial
a^3+b^2+c by (a+b)
Is it even possible?????

Open in App

Solution

Polynomial is made up of two terms namely Poly (meaning “many”) and Nomial (meaning “terms.”).

A polynomial can have many terms which consist of

Constants such as 1,2,3 etc.

Variables such as g,h,x,y etc.

Exponents such as 5 in x5 etc.

which can be combined using addition, subtraction, multiplication and division but is never division by a variable.

Non Polynomial –

1x+2,x−3

Special types of Polynomial-

Monomial- having only one term. Eg. 5x, 3, 6a4 etc.

Binomial- having two terms. Eg. 5x+3, 6a4+17x

Trinomial- having three terms. Eg. 8a4+2x+7 etc.

in given polynomial it is possible to divide

Suggest Corrections

Similar questions

a = i - j + k, a \cdot b = 0, a \times b = c,

c = - 2 i - j + k

b

Given a + b + c + d = 0, which of the following statements are correct:

(a) a, b, c, and d must each be a null vector,

(b) The magnitude of (a + c) equals the magnitude of (b + d),

(d) b + c must lie in the plane of a and d if a and d are not collinear, and in the line of a and d, if they are collinear?

Establish the following vector inequalities geometrically or otherwise:

(a) |a + b| ≤ |a| + |b|

(b) |a + b| ≥ ||a| − |b||

(d) |a − b| ≥ ||a| − |b||

When does the equality sign above apply?

Show that a. (b × c) is equal in magnitude to the volume of the parallelepiped formed on the three vectors, a, b and c.

Join BYJU'S Learning Program