Question

$give \: one \: example \: of \: each \: of \: a \: bionomial \: of \: degree \: 35 \: nd \: of \: a \: monomial \: of \: degree \: 100$

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Answer 1

Answer :

To find

• An example of binomial at degree 35
• And an example of monomial at degree 100.

Explanation :

Before solving it out,

Let us first understand that what exactly binomial and monomial are.

$\bigstar$$\large\rm\underline {Binomial }$

A binomial is a polynomial which is the sum of two monomials.

A binomial in a single indeterminate can be written in the form ${ax}^{m} - {bx}^{n}$ where a and b are numbers, and m and n are distinct nonnegative integers .

$\bigstar$$\large\rm\underline {Monomial }$

A monomial is a product of powers of variables with nonnegative integer exponents o, in other words, a product of variables, possibly with repetitions.

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An example of binomial at degree 35

• ${x}^{35} - {100}$

An example of monomial at degree 100.

• ${y}^{100}$

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Answer 2

Answer:

here's your answer....

hope it helps you