Math, asked by jayakumarisinghratho, 1 year ago

find the degree of the polynomial (x^2+9)(5-x^2)

Answers

Answered by knavdeep1702
2

it's degree is 4...

hope this helps

Attachments:

knavdeep1702: mark it brainliest if it was
jayakumarisinghratho: can it degree be 2
knavdeep1702: why??
knavdeep1702: well it cannot
Amir8903: after solving it you will get it's degree as 4
knavdeep1702: bcuz on multipling both the brackets the degree is 4
tejasgupta: If you are having some doubts, you can always see my answer below! :)
knavdeep1702: any doubt??
Answered by tejasgupta
0

Answer:

The degree of this polynomial is 4.

Step-by-step explanation:

\text{The polynomial  $(x^2+9)(5-x^2)$}\\\\= 5x^2 - x^4 + 45 - 9x^2\\\\= -x^4 - 4x^2 + 45\\\\\text{By multiplying...}

So, Since degree of a polynomial is the highest power of it, the highest power for the above expanded polynomial is 4. Thus, the degree of this polynomial is 4.

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