Degree of polynomials:
Least to greatest based on degree:
Solution:
The degree of the polynomial is the highest degree of any of the terms
Know that the degree of a constant is zero
Option I
Here the highest degree is 2 ( x power 2)
In this case, degree of polynomial is 2
Option II
To find the degree of the polynomial, add up the exponents of each term and select the highest sum.
Thus the highest degree is 3
Option III
This is not a polynomial
A polynomial does not contain variables raised to negative
Option IV
To find the degree of the polynomial, add up the exponents of each term and select the highest sum.
Thus highest degree is 4
Then organize the expressions from least to greatest based on their degree
Least to greatest based on degree:
Answer:
could you give what the problem is
Step-by-step explanation:
Let
A----->
B----->
C----->
we know that
Point A-------> Multiply numerator and denominator by
Point B-------> Multiply numerator and denominator by
Point C-------> Multiply numerator and denominator by
Find the distance Point A to Point C
Find the distance Point B to Point C
therefore
Point B is closer to Point C
is closer to
the answer is
is closer to
(b) Solve the inequality. Show your work.
(c) Answer the question.