What degree does x3- x2y2- 8y2+ 2 have?a)2b)3c)4d)7Correct answer is option 'C'. Can you explain this answer?

Question

Answer

Because in the second term as of x and y has power of two in one term only so the power is added so , we get 4

Answer

Answer

Option B or 3 is the correct answer because there is 3 as the highest exponent
as my Studies
I suggest you have to check it from another Sources also

Answer

To determine the degree of the given polynomial x^3 - x^2y^2 - 8y^2 + 2, we need to identify the term with the highest degree. The degree of a term is the sum of the exponents of its variables.

- The degree of the term x^3 is 3.
- The degree of the term -x^2y^2 is 2 + 2 = 4.
- The degree of the term -8y^2 is 2.
- The degree of the constant term 2 is 0.

Therefore, the term with the highest degree is x^3, and its degree is 3.

Now, we can determine the degree of the polynomial by considering the term with the highest degree. In this case, the highest degree is 3. Thus, the degree of the polynomial x^3 - x^2y^2 - 8y^2 + 2 is 3.

Therefore, the correct answer is option 'C' (4).

In summary, the degree of the polynomial x^3 - x^2y^2 - 8y^2 + 2 is 3.

Answer

Answer will be 3 because 3 is the highest degree

Answer

4

Answer

Please explain me

Answer

In the second term we have 2 variables with two power that is 2,2 when we multiple this 2×2 = 4 so, 4 is highest degree of the equation so,we will consider 4 as the degree as per my studies

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