Which is the degree of the polynomial 3x⁴y³-3x²y-5x-7?
A.2
b.4
c.6
The degree of the polynomial is the highest exponent of the terms of the polynomial.
For example, 3x⁴y³-3x²y-5x-7 is a polynomial.
First, we need to add the exponents of every terms.
3x⁴y³ is the first term. The degrees are: 4 + 3 = 7
-3x²y is the second term. The degrees are 2 + 1 = 3
-5x is the third term. The degree is 1.
-7 is the last term. The degree is 0.
The highest degree is 7, wherein 3x⁴y³ is the leading term. Therefore, 7 is the degree of the polynomial 3x⁴y³-3x²y-5x-7.
Copyright © 2024 EHUB.TIPS team's - All rights reserved.
Answers & Comments
Answer:
Which is the degree of the polynomial 3x⁴y³-3x²y-5x-7?
A.2
b.4
c.6
d. 7
The degree of the polynomial is the highest exponent of the terms of the polynomial.
For example, 3x⁴y³-3x²y-5x-7 is a polynomial.
First, we need to add the exponents of every terms.
3x⁴y³ is the first term. The degrees are: 4 + 3 = 7
-3x²y is the second term. The degrees are 2 + 1 = 3
-5x is the third term. The degree is 1.
-7 is the last term. The degree is 0.
The highest degree is 7, wherein 3x⁴y³ is the leading term. Therefore, 7 is the degree of the polynomial 3x⁴y³-3x²y-5x-7.