According to the information provided the answer will be $76.49.
Answer:
The dependent variable is A
The independent variable is w
Step-by-step explanation:
Given

Required
Identify the variables
In 
The value of w is independent of the value of A.
In other words:
A derive its own value from w; by multiplying 25 and w.
Take for instance:

The value of A would be:


Hence:
The dependent variable is A
The independent variable is w
Answer:
<h3>The correct matches as follows :</h3>
1) The product of a linear monomial and a linear monomial is a - quadratic monomial
2) The product of a quadratic monomial and a quadratic trinomial is a - quartic trinomial
3) The product of a linear monomial and a linear binomial - Quadratic binomial
Step-by-step explanation:
The correct matches as follows :
1) The product of a linear monomial and a linear monomial is a - quadratic monomial
<h3> Monomial is a linear expression having only term with degree 1 (variable)</h3>
- For Example : Let x and y be two monomials which is linear
- If we product the two linear monomials we get
which is a quadratic monomial
2) The product of a quadratic monomial and a quadratic trinomial is a - quartic trinomial
<h3>
For example : Let
be the Quadratic monomial has one term with degree 2 and
be the quadratic trinomial ( has 3 terms with degree) </h3>
- If we product the quadratic monomial and quadratic trinomial we have


- Therefore
which is a quartic trinomial has degree 4 with three terms
3) The product of a linear monomial and a linear binomial - Quadratic binomial
<h3>For example : Let x be the linear monomial and

be the linear binomial has two terms with degree 1</h3>
- If we product the linear monomial and quadratic binomial we get


- Therefore
which is a quadratic binomial with degree 2
Answer:
21 x 4 is 84
Step-by-step explanation:
6G (sixth-generation wireless) is the successor to 5G cellular technology -- 6G networks will be able to use higher frequencies than 5G networks and provide substantially higher capacity and much lower latency.
Range is {-(2)^2 + 4, -(0)^2 + 4, -(1)^2 + 4} = {-4 + 4, 0 + 4, -1 + 4} = {0, 4, 3}