Answer:
(mxt) miles
Step-by-step explanation:

hope that this is helpful.
Answer:
D
Step-by-step explanation:
Every fraction is a rational number
Remember: Though this is true, not every rational number has to be a fraction
Answer:
90 minutes
Step-by-step explanation:
In order to calculate a percentage of the minutes of video we simply need to divide the percentage by 100 and then multiply that value by the total number of minutes that the flash drive can hold. Since we are given this total number of minutes then we can simply plug it in and solve for x which represents the percentage of memory used in minutes.
x = 200 * (45 / 100)
x = 200 * 0.45
x = 90 minutes
Therefore, Kenzie has already used 90 minutes of video on the flash drive.
Answer:
(2^2)(20−√9)
=68
Step-by-step explanation:
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