Question

Give are example of binomial with degree 35 and monomial of degree 100?


only for class 9th students

Answer 1

Answer:

\[{x^(35)} - 1\], \[{x^(100)}\]

Step-by-step explanation:

First one is binomial

2 is monomial

I am also in class 9

Answer 2

Answer:

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First consider binomial of degree 35

$x^{35}$ - 1 is a binomial since it is having two terms ( i.e. $x^{35}$ and - 1 ) and the degree is 35 as the highest power is 35

Now monomial of degree 100

$x^{100}$ is a monomial since it is having only one term and the degree is 100 as the highest power is 100.

Thus, $x^{35}$ - 1 is a binomial of degree 35 and $x^{100}$ is a monomial of degree 100.

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Note:-

★ In this problem we have taken x as a variable. We can take any variable such as p,t or z for writing the binomial and monomial. And also, we have taken constant in binomial expression, we can also take any variable in place of constant but, having power less than that of degree.

i am also in 9th