State the number of terms in a polynomial a-12-b-c-4 and identify whether it is monomial- binomial or trinomial-

The given polynomial is a÷12+b c÷4.a÷12+b c÷4 can be written as a/12+b c/4which has three terms.Hence, the given polynomial a÷12+b c÷4 is a trinomial. ...

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Standard IX

Mathematics

Types of Polynomials Based on Degree

State the num...

Question

State the number of terms in a polynomial $a \div 12 + b - c \div 4$ and identify whether it is monomial, binomial or trinomial.

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Solution

The given polynomial is $a \div 12 + b - c \div 4$ .
$a \div 12 + b - c \div 4$ can be written as $\frac{a}{12} + b - \frac{c}{4}$ which has three terms.
Hence, the given polynomial $a \div 12 + b - c \div 4$ is a trinomial.

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State the number of terms in a polynomial a÷12+b-c÷4 and identify whether it is monomial, binomial or trinomial.

The given polynomial is a÷12+b-c÷4.a÷12+b-c÷4 can be written as a12+b-c4which has three terms.Hence, the given polynomial a÷12+b-c÷4 is a trinomial.

State the number of terms in a polynomial $a \div 12 + b - c \div 4$ and identify whether it is monomial, binomial or trinomial.

The given polynomial is $a \div 12 + b - c \div 4$ .
$a \div 12 + b - c \div 4$ can be written as $\frac{a}{12} + b - \frac{c}{4}$ which has three terms.
Hence, the given polynomial $a \div 12 + b - c \div 4$ is a trinomial.